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	<front>
		<journal-meta>
			<journal-id journal-id-type="publisher-id">rte</journal-id>
			<journal-title-group>
				<journal-title>Revista Técnica energía</journal-title>
				<abbrev-journal-title abbrev-type="publisher">Revista Técnica energía</abbrev-journal-title>
			</journal-title-group>
			<issn pub-type="ppub">1390-5074</issn>
			<issn pub-type="epub">2602-8492</issn>
			<publisher>
				<publisher-name>Operador Nacional de Electricidad CENACE</publisher-name>
			</publisher>
		</journal-meta>
		<article-meta>
			<article-id pub-id-type="doi">10.37116/revistaenergia.v21.n1.2024.653</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Aplicación Práctica</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Despacho Económico de Energía de la Microrred en las Islas Galápagos Utilizando la Plataforma SimSEE</article-title>
				<trans-title-group xml:lang="en">
					<trans-title>Economic Energy Dispatch of the Micro-Grid in the Galapagos Islands Using the Simsee Platform</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0009-1537-4850</contrib-id>
					<name>
						<surname>Sánchez</surname>
						<given-names>W.D.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0001-6843-7151</contrib-id>
					<name>
						<surname>Chamba</surname>
						<given-names>M.S.</given-names>
					</name>
					<xref ref-type="aff" rid="aff2"><sup>2</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0002-1743-9234</contrib-id>
					<name>
						<surname>Echeverría</surname>
						<given-names>D.E.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0004-0170-6010</contrib-id>
					<name>
						<surname>Jacho</surname>
						<given-names>A.E.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0002-6036-3124</contrib-id>
					<name>
						<surname>Lozada</surname>
						<given-names>C.X.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
			</contrib-group>
			<aff id="aff1">
				<label>1</label>
				<institution content-type="original">Operador Nacional de Electricidad, CENACE, Quito, Ecuador E-mail: wsanchez@cenace.gob.ec , decheverría@cenace.gob.ec, ajacho@cenace.gob.ec , clozada@cenace.gob.ec </institution>
				<institution content-type="orgname">Operador Nacional de Electricidad, CENACE</institution>
				<addr-line>
					<named-content content-type="city">Quito</named-content>
				</addr-line>
				<country country="EC">Ecuador</country>
				<email>wsanchez@cenace.gob.ec</email>
				<email>decheverría@cenace.gob.ec</email>
				<email>ajacho@cenace.gob.ec</email>
				<email>clozada@cenace.gob.ec</email>
			</aff>
			<aff id="aff2">
				<label>2</label>
				<institution content-type="original">CELEC EP Unidad de negocio Coca Codo Sinclair, Quito, Ecuador E-mail: marlon.chamba@celec.gob.ec </institution>
				<institution content-type="orgname">CELEC EP Unidad de negocio Coca Codo Sinclair</institution>
				<addr-line>
					<named-content content-type="city">Quito</named-content>
				</addr-line>
				<country country="EC">Ecuador</country>
				<email>marlon.chamba@celec.gob.ec</email>
			</aff>
			<author-notes>
				<fn fn-type="other" id="fn1">
					<p><bold>Wilson Danilo Sánchez Bravo. -</bold> Nació en Latacunga, Ecuador 1994. Obtuvo el título de Ingeniero Eléctrico en la Escuela Politécnica Nacional, Ecuador en el 2019. Actualmente trabaja en la Subgerencia Nacional de Investigación y Desarrollo del CENACE. Sus áreas de investigación son: Planificación en el SEP, Evaluación de la seguridad del SEP, Estabilidad de voltaje. </p>
				</fn>
				<fn fn-type="other" id="fn2">
					<p><bold>Marlon Chamba. -</bold> Nació en Loja, Ecuador en 1982. Obtuvo el título de Ingeniero Eléctrico en la Escuela Politécnica Nacional, Ecuador en el 2007. En el año 2016, obtuvo el título de Doctor en Ingeniería Eléctrica en la Universidad Nacional de San Juan, Argentina. Actualmente trabaja en la Subgerencia Nacional de Investigación y Desarrollo del CENACE. Sus áreas de investigación son: Mercados de Energía, Confiabilidad, Calidad, Evaluación de la seguridad del SEP.</p>
				</fn>
				<fn fn-type="other" id="fn3">
					<p><bold>Diego E. Echeverría. -</bold> Obtuvo su título de Ingeniero Eléctrico en 2006 en la Escuela Politécnica Nacional, Quito-Ecuador. Realizó su doctorado en el Instituto de Energía Eléctrica, Universidad Nacional de San Juan, San Juan, Argentina, favorecido con una beca del Servicio Alemán de Intercambio Académico (DAAD). Obtuvo el título de Doctor en Ingeniería Eléctrica en diciembre de 2021. Actualmente trabaja en Ecuador en el Operador Nacional de Electricidad CENACE como Subgerente Nacional de Investigación y Desarrollo. Sus campos de interés especiales comprenden el control y la estabilidad de los sistemas de energía en tiempo real, la tecnología de medición sincrofasorial, los sistemas de monitoreo de área amplia y el desarrollo de redes inteligentes.</p>
				</fn>
				<fn fn-type="other" id="fn4">
					<p><bold>Andrés Jacho Alvarado. -</bold> Nació en Guayaquil en 1990. Obtuvo su título de Tecnólogo en Electricidad Industrial (2008), Ingeniero en Electricidad especialización Potencia (2018) y el de Magister en Sistemas Eléctricos de Potencia (2022) en la Escuela Superior Politécnica del Litoral. Actualmente trabaja en la Subgerencia Nacional de Investigación y Desarrollo del CENACE, con el cargo de Analista de Investigación y Desarrollo Técnico. Sus áreas de investigación son: Estabilidad de Sistemas de Potencia en Tiempo Real, Lenguajes de programación aplicados a Sistemas de Control, modelos y esquemas de control utilizado en fuentes de generación basadas en convertidores de electrónica de potencia.</p>
				</fn>
				<fn fn-type="other" id="fn5">
					<p><bold>Carlos Xavier Lozada. -</bold> Nació en Quito en 1995, Recibió su título de Ingeniero Eléctrico de la Escuela Politécnica Nacional en el 2020; se encuentra cursando sus estudios de Maestría en Electricidad Mención Redes Eléctricas Inteligentes. Actualmente se desempeña como Ingeniero de Investigación y Desarrollo en la Subgerencia Nacional de Investigación y Desarrollo de CENACE. Sus áreas de interés son: Sistemas Eléctricos de Potencia, Protecciones Eléctricas y Optimización Aplicada. </p>
				</fn>
			</author-notes>
			<pub-date pub-type="epub-ppub">
				<season>Jul-Dec</season>
				<year>2024</year>
			</pub-date>
			<volume>21</volume>
			<issue>1</issue>
			<fpage>65</fpage>
			<lpage>76</lpage>
			<history>
				<date date-type="received">
					<day>03</day>
					<month>05</month>
					<year>2024</year>
				</date>
				<date date-type="accepted">
					<day>11</day>
					<month>06</month>
					<year>2024</year>
				</date>
			</history>
			<permissions>
				<license license-type="open-access" xlink:href="http://creativecommons.org/licenses/by-nc/4.0/" xml:lang="es">
					<license-p>Este es un artículo publicado en acceso abierto bajo una licencia Creative Commons</license-p>
				</license>
			</permissions>
			<abstract>
				<title>Resumen:</title>
				<p>Las islas Galápagos, patrimonio natural de la humanidad, cuentan con un control minucioso de la vida silvestre y ejercen estricta inspección del número y frecuencia de visitantes. El incremento de turistas, aparte de aspectos positivos, y el incremento de la población genera una mayor demanda de energía eléctrica. En este sentido, Galápagos busca un impulso a la sostenibilidad energética integral, reemplazando la energía térmica con Energías Renovables No Convencionales (ERNC), amigables con el medio ambiente, a través del proyecto de gestión óptima de la energía mediante el proyecto de microrred Conolophus. </p>
				<p>En el presente documento se analiza la gestión óptima de la energía eléctrica (despacho económico de corto plazo) considerando la estocasticidad que presenta la alta inserción de ERNC en el sistema eléctrico Santa Cruz-Baltra. Para ello. se usa el software libre de simulación denominado “SimSEE” (Simulador de Sistemas de Energía Eléctrica), donde se modelan escenarios operativos con y sin el proyecto Conolophus con la finalidad de analiza su impacto en la planificación de la operación del sistema Santa Cruz-Baltra.</p>
			</abstract>
			<trans-abstract xml:lang="en">
				<title>Abstract</title>
				<p>The Galapagos Islands, a natural heritage of humanity, have meticulous control of wildlife and strict inspection of the number and frequency of visitors. The increase in tourists, apart from positive aspects, and the increase in population generates a greater demand for electrical energy. In this sense, Galapagos seeks a boost to comprehensive energy sustainability, replacing thermal energy with environmentally friendly Non-Conventional Renewable Energy (NCRE), through the optimal energy management project through the Conolophus microgrid project. </p>
				<p>This document analyzes the optimal management of electrical energy (short-term economic dispatch) considering the stochasticity presented by the high insertion of NCRE in the Santa Cruz-Baltra electrical system. For it. The free simulation software called “SimSEE” (Electric Energy Systems Simulator) is used, where operational scenarios are modeled with and without the Conolophus project in order to analyze its impact on the planning of the operation of the Santa Cruz-Baltra system.</p>
			</trans-abstract>
			<kwd-group xml:lang="es">
				<title>Palabras clave:</title>
				<kwd>Despacho económico</kwd>
				<kwd>Sostenibilidad</kwd>
				<kwd>Energía Renovable No Convencionales</kwd>
				<kwd>Microrred</kwd>
				<kwd>SimSEE</kwd>
			</kwd-group>
			<kwd-group xml:lang="en">
				<title>Index terms:</title>
				<kwd>Economic dispatch</kwd>
				<kwd>Sustainability</kwd>
				<kwd>Non-Conventional Renewable Energy</kwd>
				<kwd>Microgrid</kwd>
				<kwd>SimSEE.</kwd>
			</kwd-group>
			<counts>
				<fig-count count="22"/>
				<table-count count="5"/>
				<equation-count count="6"/>
				<ref-count count="21"/>
				<page-count count="12"/>
			</counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>INTRODUCCIÓN</title>
			<p>La dependencia del mundo en el uso de combustibles fósiles para la producción de energía, la desregularización de los mercados eléctricos, y la creciente penetración de energías renovables (RES-Renovable Energy Sources), ha llevado a una rápida transformación a los sistemas de potencia, llevándolos a ser más eficientes, limpios, y con requerimientos más complejos de control y administración [1].</p>
			<p>Dentro de este contexto, actualmente, en los sistemas de distribución se planifican las microrredes (MG-Microgrid), como: “una mejor manera de aprovechar el potencial emergente de la generación distribuida en un enfoque sistemático que considera la generación y las cargas asociadas como un subsistema” [2]. En un enfoque más aceptado, la microrred también es definida, como: “Sistemas de distribución de electricidad que contienen cargas y recursos energéticos distribuidos (como generadores distribuidos, dispositivos de almacenamiento o cargas controlables) que pueden operarse de manera controlada y coordinada, ya sea mientras están conectados a la red eléctrica principal y/o en forma de isla” [2]. </p>
			<p>Con el fin de reducir/mitigar las emisiones de carbono, los componentes de una MG, cada vez son más variados, ofrecen características particulares, elementos y funcionalidades que permiten la gestión de la energía [3]. En la <xref ref-type="fig" rid="f1">Fig. 1</xref> se muestra una estructura de MG conectada a una red externa, la cual cuenta con: un centro de control de energía, módulos fotovoltaicos (PV), turbinas de viento (WT - Wind Turbines), cargas controlables (vehículos eléctricos, EV-Electric Vehicles), sistema de almacenamiento de energía (ESS - Energy Storage System), entre otros [4]. La inserción de ESS, proveen beneficios económicos y ambientales, en el caso particular, de una MG aislada, su operación es esencial para mejorar calidad, estabilidad, confiabilidad de suministro y gestionar la energía [5].</p>
			<p>
				<fig id="f1">
					<label>Figura 1:</label>
					<caption>
						<title>Estructura de una microrred </title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>En las Islas Galápagos, con la finalidad impulsar la sostenibilidad energética integral y reemplazar la energía térmica con energías amigables con el medio ambiente, se está ejecutando el proyecto de microrred Conolophus en el sistema eléctrico Santa Cruz-Baltra. Este sistema cuenta con 2 MGs, la primera situada en la Isla Santa Cruz y la otra en la isla Baltra, las cuales están conectadas en serie a través de una línea de transmisión de un circuito aérea-subterránea-marina. Para la planificación operativa de la microrred es necesario estudios energéticos que reflejen la estocasticidad del recurso primario utilizado en la generación de energías renovables. </p>
			<p>En la actualidad la energía de Galápagos es dependiente en su mayoría de combustibles fósiles, la demanda se atiende en un 85%-90% a partir de recursos de generación térmica y lo restante con recursos renovables. Adicionalmente la calidad del servicio eléctrico en cuanto a la continuidad de servicio no logra cumplir los estándares que se estipulan en regulaciones de Ecuador. Lo que busca el Proyecto Conolophus es atender esa dependencia, y mejorar el servicio eléctrico.[6]</p>
			<p>Dentro del análisis e impacto energético de las islas Galápagos y del proyecto Conolophus se han realizado varios trabajos, por ejemplo, en [7] mediante simulación de Montecarlo, se realiza una evaluación a mediano y largo plazo de la transición energética de Galápagos respecto al reemplazo de combustible fósiles por energías limpias. Por otro lado, en [8], se modelan en HOMER Pro, tres tipos de Energías Renovables No Convencionales (ERNC) para cubrir las necesidades de energía en comunidades aisladas de las islas Galápagos. Adicionalmente, en [9], se modela en HOMER Pro, el sistema eléctrico Santa Cruz-Baltra, y considera la inserción de vehículos eléctricos y cocinas de inducción. Todos estos trabajos, permiten el análisis de la prospectiva energética para la planificación de expansión y toma de decisiones a largo plazo. En este sentido, aún es necesario considerar modelos que permitan el modelamiento del despacho económico de la energía eléctrica considerando la incertidumbre de las variables estocásticas. </p>
			<p>Debido a la naturaleza estocástica de los datos relacionados al despacho económico de corto, mediano y largo plazo, se hace necesario, la implementación de métodos de optimización que consideren incertidumbre, también conocidos como modelos de programación estocástica. La programación estocástica busca optimizar la asignación de recursos, donde uno o varios parámetros son inciertos en el momento de tomar la decisión; sin embargo, dichos parámetros pueden ser estimado, a partir de distribución probabilística (datos históricos) [10].</p>
			<p>Por lo general, las técnicas empleadas, buscan reducir el problema estocástico a un problema determinista equivalente, cuya solución se considera óptima del problema estocástico. Básicamente existen dos tipos de modelos de programación estocástica: 1) Modelos “Esperar y Ver&quot; (wait and see) o modelos de programación estocástica pasiva y, 2) Modelos “aquí y ahora&quot; (“here and now&quot;) o modelos de programación estocástica activa basados en optimización inmediata en base a alguna medida de probabilidad [10]. Para resolver los problemas estocásticos se han desarrollado diferentes algoritmos matemáticos, entre los más usados, se encuentran: relajación lagrangiana, descomposición de Benders, descomposición de Dantzig-Wolfe, Programación Dinámica Estocástica (SDP, Stochastic Dynamic Programming), Programación Dinámica Dual Estocástica (SDDP - Stochastic Dual Dynamic Programming), entre otros [11].</p>
			<p>Los problemas de despacho de energía eléctrica se caracterizan por grandes volúmenes de variables estocásticas y restricciones, provocando que el problema sea de gran tamaño, no lineal y no convexo. En este sentido, los métodos de solución del problema son variados y requieren gran capacidad computacional mediante el uso de software de simulación. Por ejemplo, para planificar el despacho hidrotérmico, el Operador Nacional de Electricidad, CENACE, utiliza el software denominado SDDP, el cual es licenciado y no brinda la posibilidad de implementar modelos de nuevas fuentes de energía [5]. </p>
			<p>Por otro lado, es importante destacar que existen programas “open source”, que permiten resolver problemas estocásticos con grandes volúmenes de variables, como el “SimSEE” (Simulador de Sistemas de Energía Eléctrica) [12]. El programa SimSEE fue desarrollado en el Instituto de Ingeniería Eléctrica (IIE) de la Facultad de Ingeniería de la Universidad de la República Oriental del Uruguay [13]. SimSEE utiliza Programación Dinámica Estocástica y se caracteriza por ser de código abierto, brindando la posibilidad de incluir modelos estocásticos de variables intermitentes que caracterizan a las energías renovables. En este sentido, en [14], se hace una comparación entre el software comercial SDDP y SimSEE mediante escenarios que introducen la estocasticidad de grandes bloques de energía renovable al problema de despacho hidrotérmico del sistema eléctrico ecuatoriano, brindado resultados satisfactorios.</p>
			<p>
				<fig id="f2">
					<label>Figura 2:</label>
					<caption>
						<title>Esquema de control jerárquico</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>En base a lo mencionado, para estudiar la influencia del proyecto Conolophus en el despacho económico del sistema eléctrico Santa Cruz-Baltra, la presente investigación implementa casos de estudio en el programa SimSEE. Para ello, se estructura la base de datos, donde se modelan las unidades de generación térmica, los sistemas de generación basados en ERNC y los sistemas de almacenamiento de energía considerando la intermitencia de los recursos primarios. El objetivo planteado es analizar el impacto del incremento ERNC y la gestión de la energía de la futura microrred (proyecto Conolophus). Para ello, se organiza el artículo de la siguiente manera: en la sección 2 se presenta una descripción del control y planificación de una MG, en la sección 3 se describe el caso de estudio; posteriormente, en la sección 4 se explica la metodología aplicada. Finalmente, en la sección 5 se muestran los resultados obtenidos. </p>
		</sec>
		<sec>
			<title>PLANIFICACIÓN DEL CONTROL DE UNA MICRORRED</title>
			<p>El control de la MG es la característica, que la diferencia de sistemas de distribución con fuentes de energía distribuidas (DER). En la <xref ref-type="fig" rid="f2">Fig. 2</xref> se muestra un esquema de control jerárquico de una MG, que cuenta con tres niveles [15]:</p>
			<p><bold>Control primario:</bold> Lleva a cabo el control de potencia local, voltaje y corriente. mediante el cambio del set-point, dado por controladores de más alto nivel sobre los inversores. </p>
			<p><bold>Control Secundario:</bold> Trata de superar los problemas a nivel de sistema como calidad de regulación de potencia (PQR), coordinación con generadores distribuidos (DG- Distributed Generation). Tópicos importantes como, funciones de pronóstico y despacho económico, también pueden ser implementados a este nivel. </p>
			<p><bold>Control Terciario:</bold> Consiste en la optimización, administración de las regulaciones del sistema en general, y transacciones comerciales.</p>
			<p>La coordinación central de la MG, puede ser ejecutada de tres formas [9], [10]: Centralizada, distribuida, e híbrida, tal como se muestra en la <xref ref-type="fig" rid="f3">Fig. 3</xref>. En la Coordinación Centralizada, el controlador central puede comunicarse con todas las unidades a través de infraestructura de comunicaciones y recursos computaciones significantes. La ventaja que se tiene, es que, en caso de ruptura del controlador central, los controladores locales pueden actuar como maestros y los otros como esclavos. En cambio, en la Coordinación Distribuida, cada controlador opera bajo su propia política y no necesita las instrucciones de un controlador central. Por último, la Coordinación Híbrida combina ambos controles mencionados y puede tener varios controladores centrales con su propia topología de controladores locales.</p>
			<p>La administración de la operación y coordinación de una MG con DERs distribuidos en la zona con un control centralizado, se vuelve más adecuada y reduce la incertidumbre de los recursos de viento y solar, puesto que la información se puede correlacionar, entre todos los actores [2].</p>
			<p>Cuando la MG, cuenta además con ESSs, el control juega un papel importante en amortiguar la generación de DGs. Es así, que en horas pico una batería puede reducir el costo total de operación del sistema y mitigar/reducir el uso de generación térmica [4].</p>
			<p>La Arquitectura de MGs conectadas entre sí, puede ser en serie, en paralelo, o interconectada, a través de alimentadores. Las MGs conectadas en serie deben ser capaces de controlar frecuencia y voltaje. Por tanto, la coordinación entre MGs es fundamental para el balance de potencia del sistema [2]. En la <xref ref-type="fig" rid="f4">Fig. 4</xref> se muestra una estructura de MGs conectadas en serie, administradas por un DMS (Distribution Management System). EL DMS provee los requerimientos de comunicación entre los controladores principales MG A y MG B [2].</p>
			<p>
				<fig id="f3">
					<label>Figura 3:</label>
					<caption>
						<title>Topologías convencionales en la arquitectura de control de microrredes basadas en la disposición de comunicación </title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>
				<fig id="f4">
					<label>Figura 4:</label>
					<caption>
						<title>MGs conectadas por un único enlace al sistema de distribución (DS)</title>
					</caption>
					<graphic 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HJI3oWwarndpTt52oyALWftW73MxW2HwWZO6UyzXJzCwnIAOQWyyAP4lxIQESvi2RiOUbqXEi7adeQAahpcpKPugAkIILxRMUQubmPBGQAcp+1kEfiAgmIbVdRURHCwsKkvD6RQCwn7LpA0GfZpQxAZyk4+bTzQwICgO655x6J10kkHD/+z8cb0KLYqk1kuCxCFZk7A7zUpGTJQnyXJOSnH4AmPAFRPipyj1fBm2ajiioVIkL8z4+JnyejlAHoPFkoeZhnJwFBtTJs2DCsWLECS5culRKITzQrVr30MoKHTUenUAWMDgWeeeBuzH7ybRi+egUbNRPwn9vGoKCoAmtXLcderxF45kZnkQK5tY4EZABqHTnKvbixBObPn4958+dJ9CmdO3euN1IPRJFN8+H7b8e1dz2MBVOHYM7E3vjy029w08ihWPmfb5kM3A8j+yRh73d2mKrdk9bUjUV/xqHJAHRGEckHnO8SEHlQUy+ZipdeegnLli2rpwCZ0WvqtfhPQifc8/gz6ND5fUy9Zh5emXI3yq9cjv4+X2D99mMYRQCykWmTJRbOd1G43fhlAHK7JZEH5AoJCMbLDz/6EKnbU9Gnbx/nJRTV2LLlV3ROHox77tAi2l8BVWAP3LLoenRPSkLYwkWoDHFyiKu0evh5NJ9t0xVzuZD6lAHoQlpNeS6nlYAg6Z935Ty8vOxlrHhthbPQgEqPyRMvhslsQdLFk+s4x6fPmyv1EzFmUl1/c258FJfK8m11CcgA1OoilTt0VwkI6txPP/tUKmskKoxImo2HhjXbNGccspIpHHJrfQnIANT6MpV7dFMJCK0nPCzcTUfXPoclA1D7XPd2OWsRCe2u1KTtckE4aRmA2uvKy/OWJeAGEpAByA0WQR7CuZOASMOQUzHOnbzPdCUZgM4kIfnvF5QERJVaORvefZZUBiD3WQt5JC6WgMiEFzXShUtebu4hARmA3GMd5FGcAwkIPqBjmcecMUBycwsJyCvhFssgD+JcSEDYftpTRYxzIdOWXkMGoJZKUD7/vJFAgI8WIQE+sgbkRismA5AbLYY8lNaXQGaBAYdzynE034DiChOSJtyCl79OQ7C3Bh3CfdAhQo8w/wvHJmS12pF2vAw7j5Qgv8xMBkgrrDYHRF1LtVoFb50aHSP1SI4PQFhA289bBqDWv+flHttYAoV88L754zh2Hy2BxepAbLAngvy9EB/mjwGdI5FNfp8KUzU27MxB9k9HoNd5YHCXEFzUNxJe2vPzkSgsN+OzzRkS8OgINJ2j/dApyhcRfjrotCoGYDpQZqzG8SITUg4W4Ytfj8GfKSgTOeeRyW0XHX5+SruNb3D58u4pgSry9az8IR0/7spDz3h/zBudgJ4dAqA6pQxPUN0EzBYbth8qwrfbsvC/3zIxY0gMpg2Odc8JNjIqB4HlHc55fWo2kuMCcMslXdA11v+M4zeYrdi0Jw+f/pKBTwlcf7+4E7rz/HPdTgEgU3kxKsnb7c3SJYJNjlVMWq3ZLCaUGapZKtZXUglP1yzGSvAwBPj5/OW1q0wm2Ow2iJsoIMDvL/us31FmVj78fT2h1+ubPLeDh44gIjIGPl4yZjdZaC4+ULDzCI4eFVc+PasMj3+8G2F84z91TW/EhdWurSARs/BANek3rPyI9Ttx9wmFZ2i3EH5CsYNA9Nrag9i0Nx+L5yQj0Ffr4hmcXfe2mjnnl5rx8Kod0KgUWHJ1H8SH17+fOWfSzEoURkrxn4b3rSfFMal/lPT5ZNNRPLJqJ2YOjsG8sYlnN6izPKvBqFLW/hcbM5WYMqoPdvx+GAMnTYKfNIPWQaHK7P1Yt60AV1x6UaPDLTmWjmyzFt5VGUjJVGH25MFOAZ7m8uvfeBGbs1QYPLI/Jk0eA10ThHD0aAZeXfI3jJ95H5K69KFqemaWO5WHFm/85zmEB1hx033/wXmqpTdBOuffIQJ8/jhQgKc+2Y0rR3XA7OEdGkzCQZINBf9nl24iFiU86WaqslRL2fF+fr7onRSE5TcH4qXVaVj0n6145tr+iA5ueQ2x097C9MqBtdub2yTAzS7Hg+9ux9heYbj+4q41XTiv5KRN46PNvmu/Ofkq5RWVEkF/KFkB5oyIx6DOwXjovR3IL6/CHTO6NXdIZ318HQBZS9Pw2JJ3cdPyD9G5kx9iIsKQm5aK7/cdQUBIHBKD7fj2h1RovVTQeOm5t1YhOTEIqTsOQUU2A09vPSqrPDBn5gis+WAN/GL8UaoOx4iwaqz+aQ90gQGID/GBsdSG7Jxj+OPnX6H2j+BDrcKB/ZlI7DMAez56BQcCRmP+ADUqS3U4uD8Vu/48hrAgP2TsP4hKO6CP7oYrpwyTJlxNTSn7WCVKi7vh4Laf8cvmPVCQ/W781BlAfhp2puWgU5/BSE5y7nH379uL3Wuuwd/HpCA/6yBys8T0m8Jyp8LlyaVwWIrx5Tu+uPiyR+Grb/mNedarJp8oSUA8VLvTi/Dkx3tw76yu1GIi+A1fKAw2lB7smqfO4VDCobDx11MpNURUtHgQs7NzJNJ6UTn11uldEbZRh7vf+AMv/n3gWRtry/OO4Ui+CR5KI7R+4dj77UewdrkIvTVH8XlqJe644TKkp+7A8cy9fDEfw8JbbkenkDMbhgtLTVi8MhWXjY7H7CHxnDM1O27FnEIREMt0E3Fnk+PaCXCnEqmJeefk5EgE/YKaJDbUB8tuGoRbV/yBV7/Zj5um1Keudd0NVwdAdlMF8ooN8PJ06hFeej989eGbMMUPQ/kvHyCnbzKOHS1FgHcJClXhqKxIh7EkCQW5Nqjt2TD5RiMzYx+GjO6NPb+nIqI6BgdtRvSlephBY6Ci+DAOH/CCJU+Bgvxt8O8yCVM6heHgoTTs+vVH7DdoEWlxIDKuA2wFm/HHxmLsTytHYvcB2Pz+CuSVh2Hw4Ah8+d0PmEsAEgP3UOugMmXg15+2I8Y/EUdpgLPqDkC5ORgHN3yDjkPGobi0nEc6AWjH9t8RZE9BIl8YicXHGRPStBeQeFF51Gi361e+iqODr0PPHh1dtypyz02SQDENr099vte5fcqqxPa8IzAbDPDz9YXBYORuSwWjxY54Xw/MGBYPTyWB6aSHUQCO2IofPHhQqpgaGRkpXfsyalMGczW3JjukB1PFB7W57eCWNXhm9TE89s9bEBYcjMO2XLy8ai3evLMPPl31GiZOvYjbJw907jUY//vkc3yxaR/um9X3jJf5F7eaw3uGQ0mGxme/Pcg+eIPyJhUR3hUMtvTgS9hUZsD4XhHoTxuY+NvJmpaYqwAfUahRUNaK3324L3t+QT/cuGwrusX4YTSv4epWB0Ca8N64a+FF+GX9aoSPHwBvT290o1ayN7sCnh26IjJAh90KO1RqDa3saliMKlTbbBSCUPb4nUYDDQXiUOkQSq9Dbk4+lKGRsNAFqNZ4SHv1SqMZGm0gkmK98O3PmzBlyHzs3rEdJp7j6bAjIiEGf5bkocKb/fL6fXvGorCkAnGde8B+sFQSmM1ajSoBPgL3rRYY+fby53WtfOupuTeyOWywa/QI91GizK5H3+4JdTKcOff/sObjfCxf+Q9U+U6i1hbYJA2Ynk3kH9sKf1UmBs35UgYfV9+VTez/pa/SMIYenLgQb7z8yzHEBHmhqLgSMVEq5JUYoSPgVNA+WETX85QB1fDUCRA5lXzMz9dP0iByjmcRgIQW5dQmrp3YCX8e34Z3vkvHgonNf+H0njAbg7YuxrXX3orHli7D+Hk34PUvF2Ht4YEY19ULL736EZY+9Hf46xSYfOnf0G3Embc+n9ForPawY9HEJNz9fipybHSt25liQu3OP8iOnOxKBPhbkJtnQALtYP07iDenmHdDG5CCmlGAnz+yMjJRWlIsAZCdz44/Y6Xum90NS7/Yhz6JgfBjuIIr24lRKdSYe9tDHFA6qpUa+AX646IZ16AnF8U7JAJeDgO3MwYJZKCkW89WLamrVro5JScDv7NWz0BgaDhi77kNRRVmePoFwE/jwK09LXzQHZIr0MEbIDIiAMm9dhMwfDHv6utgsSvgodHBn5MdWG4iwPVFwljWYArzRfbxPPYZAkNJEWwEoBk2RZ2tZ/yCReg3lyquxgt6bxV6DRJVL23Q+YXCe1RX/JlRBA3Br7Zp1ApMu/I+rCjT45IJlyApqenejhdeXM5xB2HM2PGuXA+57yZKIJVbrxyCzEOX98Rrq3dyO26E0tsBU4URVosXbPSI2R18VZksBKNqlFWa4asj0JzURHS0h5rVMSIicOToUZQUFyEgMLjuqHtmdcedr/+Bif0iaQ/ybuLonIcdTD+KSxe/iKQPnsfGX/7ART2nYGL/OBzOtWPBvGn456eZoM0c61ctw8Z9JgR36oXowJhGNkzO/soMFnz1eyaeuKaX5MzJzS2CmuApaptVOfiS91Vz7lTrGWJgpuafk1NI5Seaz17jbI5BQUE0JehRWFCIYG7DNBqn0b13UrAEPu9tSMeiqbX2pWZNvckHn+LSiYpraAUPi46q6UyPKAYwNaVpCVh+TsZLqdFkdErrnNyr5jvfBn8L1TltK7XfRkY7VWJdI0x2vkGh8D3hUYV4kZ1oIejVo94gav4gvHo33HSTVOWgOe3mGxdygeg6kJtbSEC4j+ePSpRc7Dv/3IeM3QXQRfnwhVUObVkwsgsN8PGwsdaXEhZux0pLuyMm2P+0Y884dgxrvv6adsRNmETnS3h4OPS+DFIM8Je2Il9uyeTD6CSob2rTe3si80gGek6cjyFBYdJply56EBaNP4K9+mFJx2ooHGZq9Bq+QC301Qkj+enbGsY2daOLPTpIj5S0Y/hz105qO4HwsFeh2qyAJUePjIwSVIfrkHG8Ake8KmB19AHfuw2aAF2hAYm0lJTU7Th8OB1dunbBuLHjoNVpEUhgunpsAh6kUbq0kjsMakWuau3Wp3xqbMhfi1gGH1fdgs3v92huBe0zVgzrHorKygoU52fBk8TyKpMNVmM+FBYVbMYyOPi+0Cm96fgoRllhIZAUc8rFxINYbbEgLW0/vv12LQ3R8ejerTtMtCXpuC2JiKAjpbMeL685CiOv6cWgxaa2qIQeqH19157jH+58oYpWY27C1HnXY+oZOhWgkcIwgYXcFopWVJQPc0mBZLM1V5XAbiXKcLtpNeRBZQ6AliEv5fm5sJiMUHs3DGcRcxYtPz8fv2/9HX/8sVUyRXRK4jaTP/0KixAfE4EofzV+/bMAkwdGN3XKzT6u6dJsdtfyCbIEXCOBX/7MpybgR5sgHRrUdIpzcqGossNWwfgySxmqTaGAsRwGakAaHW2G5Xk4nlXS6GAsBK7du3ehQ2IHXHXN1ejWtRvGT5oAIwHIyDgz8eBHB9IkQe/vLjpTRMR0S9u6devQqVMnyevW1Cbc7h7U9rrQOCxazvFCWMvz4QjwhsNcTi+fGjaDN4G3GBVGJVTVlSjINrKstIlG5lPj6fLz8iTNZ+r0qTRFJLJw43yE0/5VWkb5EZBtpK/tl+CL3xk17b4AdJZxDE0VunycLIHGJHCYGtCkfs63sifTDm68ahr03CoFMEhUmDvsDDqkxZF/tTAXCsjLLkZUVBC3I1Z4SIGIJ1pRUSHMZjN6JveEii7sYHqrNMKhwo9/QIAEQEI76J1Yjj0tBCABPE8/8zT27tmLt99+u1kAtJMe6DobFB07XROi8eTi6xAVFki7LKOc6E2zVQv7rEVyelUwnqdceIAZfnBys1ltyMvNY+yTPzp27EQbrkradmm0WoSGEryl5sDAbj6sDLuPml81NT/XmB9apAE5HNVY+8VHKLD7I4LRzX2Hj0SQtvmBVWK6v3/zBUp9ExGsKKTXbSC6cj8vN1kCJ0vAQpdkfpkFcaFOg3BoWABmTh5GW5Az0FDSaHamoVu3zvDUC9uFhdsTERokEjLrAoMkt3QVgUds4WLj4hASFoqin4vpKXPG4dTSttZuV0Ti6pptOWe1ID///DOe/NeTSElJgSgNtPzV5SeViD5zt4XlnHNNUKSDDp1+fTpjADUi4dwRHq5jR7IYGmNCt549+DvBl5MWDiIHtUTh+lFIMUHO65Qy8NKDIQqJLL5YVlaK4qJiWKoYOX3SvEOYpGumrTSXEdcJ4W4IQAp6y1K3/oTK+DHY8sk7OGTyw+SuNOt7BkMPGsEKzPDWcPXpfQhm4J7O0wPHjxUw+jIA+dnHUUS3vNgnxzMIav/mDdihqcCsESEoPLAHphx62pQ6dOuVDKWpEOkZxYhN6AC9iCGXW7uVgEg09fNU0T1ccx/QKysig2ufrrRDh5CZl8N4smioeL+pWfdLhIoouaVw0NvqYFpCLahUUT3S+/khLDRMAhwRkCi2Ho212BA9jmWl4smn1yPIz5sGal+JXbGxJsJFVHzAK8orsPqr1ay+ugXTpk3Di/9+EV26dJEqc7zyyiu03ZjrygQ1xlMtxim2mUKl2Z4ThIGzhkiXswtFh1qLBKgEFgtDU3al7UVQYBhKCUJ+eoIon00PeqAZlyLhEW3xkpTE/Kwi5CUyCl7eXsjjVszK80VKkwRAdZJ0ysmXmk8BZZ7QIM2j9W6/FmlAYhi+Pt5Ip7vv0oW3oOzYRnyQqYdnaQGSenXFum82ISTIhiPGSPzzlun46L0vYFb4IYFJbz9/+hVip8zD7CQnLGsZSR2k12EPI6T35VdSOP4wKsoxpvJy5KZsQIXDG537j8bUkQLhz66JG+ytt94i6pfBYDTwjVHZAPXFL0Lodi7Q4cOHYaRrV0u1VLphawJNxXnDhw3HE088cXaDkM9qkQSq6GYWMYEeksYjHirGnklEY9VS8GHGkaMMROTrr4zeoKpKhnKEwEPryedUPIHiIVPWBQ1r6PHx9NQweJgPMR/AampEFoaXNNa8dBqU0MW/euM6eCmqCGoEwMaC6DksE21Hgv5VbO2ETen7775H796967otLS3F+vXrUcjtX63GdfI1xT1nqbbAxHvQbrNC1ed6PmtjpcOUwlfGOdv5sViqyPJ4HIaKChqOY2gbOk61MJAeYSZRcVsm8sAkHYhAVQuXvtyt6AQqs1WLuDpqP9YaAJKgvF56CHe4Uoydq1oLAchB9a0Quk5TcPFFo/HtW78yidQLZnolAjpejc4hG+GI6YX8rTtQrfPFgZStiJt2O4YO8Many8pw6fBxpEpwvslMFeWoZMi6huBQQsNZYEg8b6hsHM3Oxv6UVPS9/HYM6hHXIjkIt2NqKoO3cnOgYUCluHGF21Hs909u/v50ldIekJiQKIGQACXRhKrasWPzg9JaNHD55BMSqH0Z1D78NS5lQbPqzZfhhIsukgDFqVEwRo3fSw8VzQUSACm4LRNryS9VDKiV1ANJRbDy3qVLnC+p2lb/QTQKMKHd5b8PrYNW/ddR0VZy8IgHW4xBBPid3AIDA7F69eozrmqtViYOXPLxXhqIKwguYvzOyQtNS6RUxHMLGR8bJ9mqhAJH5YgyoIYkHcetlaQtCdASf1QwIlzc784+qh0WGKqcgNlYE12I67iqtRCAbBg0ajKMQU5n47hLF8InZTdUg4dgUMcIJCy4iblZwTCPGUJjWRgW3XIjNqWXwcMzCZdecznC6KEgTZJ0bvK4ixHuEQJPUzBiCUB+gSGossQiqscQTIjRYmtWKTx5g7WkiZDzFStWtKQL+dw2loCvlxrmarv08eE2p35TC67nene0gBbpMat5Kqv4x6ySSvjy5aMiiBTQBGBlDI4/7Zah5Mzp3LkjgmvideqDj+iiglw6Cgbengl8xLEisFF8WtrEGAQjhWgh5DMqrjgBjuI7AVAiGFh86jdpMyXhL/+l1KKIL96ykjKE+ulRZjGiQhirCVaxtJEFMuWqe/duddc5ed7FDHgUAcKuai2UkgcmzpxfNzaNbyhGjBlX93tETE1QY6DTddhx0Hh+nH+eedWVDebU96Ipp59jh0lwbTymq8Qr99vaEgj01XG74EAhvTwid6n2QaxvQzmxMxLpp+IVrkAOY4R+ZK7gESZy+hF0qhkhX2QwSekHAyJ0mNkpHOPGkKVBZJDXaBii79oHMrvELBF9tVXzJXlYOtMrankkxLjq1ziT5szvhNYj9BVpF8X/pDIZduMxErNx/nqdFUXUdEzU0DRKM+b1iEBSRIxEM1PbhH2qVuOpMFrI/KCU0rBc1VoIQK4altyvLIHGJSCeqxh6g9Iyy8hw6FMHELVAIewiotHSI/ZdMFmV2MRE1V3ZpUx70GBopD/dI2RGyKugfdaOKuZSKensAPMcpS0KtaSTtQDR3wHSnHYmw+C5bPWjXHrG+eNzshjWB8XacdYCpviplOxcChwldcQmAm4OtaakAC8EhGuQWWFBfhFDE2iMV8CLEdKCI8lpF6s14tffbqXnVEJNW5ufHAl9Lpddvpa7S6ArqV62HSqUyLTqN+FuFv9T8Zmqpov6QFkVfqH3lI4hJNEwa7FVSVt5b265kul5LaeRd1ehBRlMNyg1OeDv2XgIiXiw9xwrlVgDRdu5ax8OH9yHmbNnuVRU5Rz4px+vwvxrFqJHfBDeWHcQWQy8jDopJ81OoFWK3RZhpZTG5j8IrjuYkuKv9UH3KB23nSb8WViODoHeGBTtjQwC0QHmx6VTi4zy9WYcUL0QhXoz+i2tQEr9qG3CGC7ijU6RkvAw0k5U+30FnTtaL2+JKE1qohqt0M6Yp1lVrWiwjZU1IJfeQnLnrpCASMEQnM/CJR8ssjlrmrjFFUKLIfjsyq1k1nkR4gJ9EO2lw6GiShRW8gFQ+6CSD14+PWQJZMUcF+6P/fRKvb7vMP7eLZ5u51O3WTsPF0sPlwC+I0ezGHJyBW1IPvhOxbQPYeR1QROaiCANK921BF+uPITLFj6F5A5BWJuSxcx8JxDWNiVBR/i4qvjfb/YVIJPJqN2D/cDcVfJilxGUtNSM9NhbaIa+UoFujJ5OCPfEJnIgmW2+mNzhVNoNwTK6ixrU4suS665jYZT1a88tRVXMWNy7YBIclZl48qFnEDN+PuZPGYSS9F3k/tqBHj27obo4D0UIwdSJAyUHwPerXsdvORpycvsio9wbV195CY3hJ+fou0CQcpeyBCQqXpGNzshij5qXYpXZQCpdu5TwKTYAxfniYVDCj95H4Ro/mbmwvhR9vTQS4frHpBK9iRzIDR5GqTcbQj0dmJgUSOAxYgupYWyMjvZUkxqGoR0iR0xV7YF9xVbkUfsZHuHH+DLG9YhtWCPto5+PYtKAeFLM5OH7ty/B/43aSS8qDdMVm+uC+1yxyooAYMY8YNeup7FqhSemzvkHHlz5G+YMJ1DWMwxL8UC0cylJy9GbXrJYqxdSs0uQbWSmP0PDfTxMUuyPigFEZpMav9DrlaxXYHpcJDw1Ii5IHNdQr/ni1wyE+usQQ6qT2qbTB6FTjB53L3sZl14+ERFlhfhjwxZ4Dr2WWmcZFt9+JxKv+hcGDugPO9NEdhwslHyMKnrdKo+kYffxBFw7PhwP/f1ljJo6BV38yILhCsHJfcoSqC8BQd3y/tLFSDF3wzvP3wqFMRP3XbMIEVNvx31XD8UHDMqzxvWXKlZs+noN4kZMZs6VM3tcNGtROj5ctxOzr5yFWr7Ay0Z2wJ1vbMO0QTGIrveQOJkQPUhQx1gXeq6+TishHGn4UcFAygq11QyFjoZWxsc66D06ZjLjmMGGK1mmhtFEpyzc5r15KKQdZUKfUDJvlkIX0BkFJTvoNVKiqLw2Ern111vAgZ3Rg0p1NQN2NfCNiacxmJQzHOdraw/gntknx8PRJU9q0u5hGqxLL0ZmOUGFQZhmQdPB6HElY5eYa0JhkjuLT/12GtWHxgYjKcijJm3lBAAV0FD/1e/H8SR5pus3B2k/Bky7GqO+/hkv/edTPPa3gUiMj2Qoiw62nF3YmFaI/xvWm4JlTJbCE52pUUpmNb4TtMxHM5OU8PO1RRg2eRZifJzXkwGo9e8duceTJKD29MHoCaOw8jby3hz5PwzzJT1GfilidGQi/O4dPPf5dqz/4S4E8Z5MYm6T2DLUb9npKVjyxPOIHjwBoxOcKTqiptX0wcyH+ngXlt042BkxfFITb30FtzI+jIMJ8xJxMAqYbDocJ1eQqAsWpq5CJdMVlMylOhEBfKITQUXxMknPbidHsug9gBxZ0xa8h/f+LQoh2DFyyr38lqEk9bxmrbX4ItK5mNxEb626HWNnP4apU53e5gUTknDjq1vxE0sKjSbjYWNNwmAGXkYwgdabbImEIuQRf8xEgihfFaI8jCi2UBYS4IoYoYYRlY9/tBvj2HeHk6KfJWZt7ygsvGoyrnrmQzx0ywxoCDY2QUzoF4lw9p2RW4phUaFY/vACHPQej+X/vFoaop3c216Bibhh0SSM6D8XX0+ajssGh8sA1Fo3jNzPX0jAakB03wmYO+JLPL/kZSQvvR6xkSF08dqR8ts2aMNiJfAxluYz8LQIwREn6B/s5jKUa+MxoZceK974BKP/9be6C80d0QE7DpcwSG83HiQx2clNgIYoytfBX4O5Xb3JzUyNxwC8l5qBwQmR6Bfmh/wKBfbkl9EjJrYhJx5EwRcleJcFF1D9DHg/vRpzbngDR9L3Y+DggS5ddrOZTEGeKzF69PC66+i5/bxvdnc8xCoWIX5adI8PPGUMEpgSbIfFeaN3EKlJqI18e5jpTIVGzEqORJA6gMZ4IhLd8dRNGpz/xIe7GG6gbJQB0kC20t9Jkzxy5KV4QtmDnF0mVDKAs6QwBwr9RVj6r3uw/uc1OBQ4GiZu9yKjIyhz0b0NlTRgV5nzsXnzbvSdMIVlk5weRVkDcuktJHcuSYCaSKVFi/lXX44v7noXFu39UJgrWSjPjotHDIftl++QT0Ui2JKBK2bcgEfe+xqzBjlZ7HKzMvi29sTMWZNx42Mrsf2Wy9A34kR0sWBEvIOMhYIn+YG5NJjWU4TEvS+8LypqRzoRpEgNwEtFTw6DXzXCAMoyPR60YdtJ2yFxuot0DTYDjbj3r9zOwD0dbph8Kjl7WAjzx0JcCz5iHDpG6dcHn9q7KblDIG4lOdrid3cQjHpIvEj1m1LECFEOWpGTxm2ZiIUS/xbMiD4q2oJIVavQMv2iTliicKEdj/93N+k7zHiGvNCNNa1fNAYlV8GTzAMzZ8QwztGCf678L3e8TkfAwImXI3lwIcpJjXLb46+w9FVtQrkSl9zyKMZRC6KyhGWT5tRdWQYgGSNcLgFRa27XzmyMHjQOy/+dhDBRJSIqEo6qUiSOvhr/KlLix+83o2dEFcZNn4Ye9PZIuEWire07D6L/5NkIHxCFsV9txoaNIi3HWRVFNE/ygC9d0F+qa7Vo+VYJhCLJDS2akrYghrzwgROeKgmOGPdj5XdqxgaZsL/QzsA8KwJFOo60hSPnDz1eT322B31Z8eXuWWfmaHa58E5zgbHcImkZGPnsZ3ulEIFrxydKpZedjXYdGrkEE7tz3syM5z+LLEp8vL9ShGEihyAxWZKzgjFOJXjuC5arZh20Zxf2h1bTeMClyKkL5Ke2KQhugfXoa6X18Auus9OdGLoCPr7+aIzfQgagtrqD2tF1dYFxuHg0uY4ZQ9KnH7UUbnceeOUtCRDEAzBu9lVMBDUyIVSF5591JlyKpiB16cXTZki5TUAgXn73UypTp3qqRET0c3xwRJyM0IbG9Qrndo+eIgbQqfhQCi3IqRrRac4f1dR8Mkjpka0UvEFWRDEl4XhBJT7YeAQ7uaUT9cUuoXHb3dswVgNJYm3751gZRNiF5gyPw/je5G9nwKWS8/aQ9j9i3h6cs532ryrG/1hprOZjb7cgp6Ac637Mwzbya88cEsuaavHnfMoyAJ1zkbe/CwqDaAMK3DqX74n9kppc4KcQrYjt00n5XsKofLq2kJUrxtJms/KHQ7j3zW2Ii/RjmSYNCdcDJQ5wkTMVSm1nbCytF4xzKaP3azsZ/z7bk41vaFTuTg/TshsHwV/iETo/mjDGP0MN8FeyRIpI6a+3ZkLl4wWHjwql5NQqZ8qJIG2L8dKiJwtrltGjtyc9H3m0e2US2fszVEHUPgtiiktbNBmA2kLq8jVdJoEEagSPze8jRQxv3E0qVlK7rN1wBD9qjhFYPKW0C63CTBc6fUA0UMfQkDuW7IrDuoeRfN11SZcum3BNx6I2mvgI6tYUxt/kFZvw9aYMFDKZNJDzsjB5V9iCgvjvfgEEIxKa9eI2szkc166YgwxArpCq3GebS0CkK1w5JkEah6nKyvpgCvy6dSfWfvkKrrr+QXRJ6Ag9UzI0bZhg6gohJUb6QnxEc9CyXkWQFQGeYjempfFZ7XRLuU2TAchtluLUgTSWFOnGw3XboQlDdXZWLqpSb8Jt/bci5YcCdI1bRfC5sG9/wYukpBX+8xX3IzymKybPvMbt1ujCXgG3E3fzBqRhXlI1CzFKbzPaa61MJ5Bb8yVw+GgONn84FdN7p8CPAdbe6Z9g9es2TL/uPVYHPZUwrPlXcM8zDGbg4zfuxQDvZ5F31AOrv9Bh2szL3GqwMgC51XKcGMyaNWuxf9dGdAlk7hK/Ztlv+Fj3YNm/l+Di6VcioUPL2CHddNqtPqztO/bgwxen4frxR0hyRxAnCy/JA9El73M8fX8xbly8CnGxJ2p1tfoA2qhDBnvj6/fuIfgsRY/uJPwjKdl3W6/G92scGD/58jYa1amXlQHIbZai4UA6de6KP9Y/gx7DGGVKJUjNnMAk39+wXzGZxfJOLnfnppNwg2GZWR+s85BbsenY54iL2kQbCEscFyuwveJSJPUeyvpf5RzlhQVAFZUGPPP4XUiwvYZuMxiHTE1IlCsa2M2CF1ZdgYzsCvzt2gUupVpt6tLLANRUSbn4OEELJaJxpeh4/oxLiMNlt36Flcvn4/9UXyK7yBtpHk9g5rzbGdjOtIUaFggyTzDeoz6llIsHep51P3ToUIjP96v2sW66E4AsVQ507zkcoy659TybTdOGK5J/Bwy9CFnHErH38INIThJ82MAv++IQN+ZJxMaENGB9bFqvrjlKBiDXyPWUXhl2Qn4XO4yVRSgtPIZMVi9QKxgRjALYTHmkzCxElakcuSynK0qnaJkrkBhNj0Z4Gd5co0egvw86dvsROz77juHy5LMpFXzaDvgwyzgkOIwBd77QeDEkXxuJymo9i84FsNJlHHz8okjW7gnfC9fUccYVpAeaVTPIllMTdiR+WqqMZzzvfD1AFBycNn029u3dBVvKA854T8rAh5zow+bMY7iB+8xMBiAXroXYh6du347MA5vgadkGQ/EehOqLoVcXIIwcOSSjIw8NMYNxbySvY6Acf5JrqvZBkeKESatd2p05TNoKem1YSaG20GVN+jaLXDLGQyRdgiT+zHgm3yh512HN53mHg5BWHgyLMgqagIFQ+fZFvyETmcd0bqlFXShiueu/kIDRUNEg1dTBnLyK8jICkJOj3R2aDEAuWoUqvnY/eetBhBlfwNCYKgRQOdHVJ7JzpiY5K8Lwp/Thr6KOXINGUPH3sUuFHQTI1LXatzlXUCdWkb+TY0oCr5javh1F/KKI9Cz7UVy2Acw2wFfLuqPP1FXo16+Xi2YudytLoOkSkAGo6bJq1pEW7rnSUr9BdJcqWJl74yBpr53owvQjkfPo1GTqg40AD/5erwZi3fVqgeck0jrp77XJDHVJDVI5Fn4ECIkPAYyUN1BrSdNOADIW7kXGwd9lAGrWasoHu0oCMgC5SLIOhwrDevvCn7acP49qkF8iSLQENjgrF5B3C3ovBzQe/J0RqlpBF0pgchqVa9QhATD8XQrWJcIIdjnJSF2DPNLvjBMSxmuWRGe+k5J/VzLPScEqnqCdSEnbj2Duc54S5s8SNPSEaKPdyAjgIvnL3Z4fEpAByEXrJEBBVBvo3Y0oYTeChTJRblCxzraCP5W02yiZp8R/mx04XuiQgIJc4VL9cuYPOlUbQeInSvBKFWZEHShn1UslWe7EAaJPUTVXcPpmsQ/WriNJFQuu0KakJohFsix2RFA1BupZoVPLA5lvePwIaRnUTq6d9tJEIVMPtRbMQ5VkQMpppiZc+FZ5jY7lmU/e0rvZossA5MIFkew6JJ4TBBISpafeRm9WzS+1N4ZJqDgEEpPCWa/J10oPDcGmilsms5I7Ndb/lgCHjH08lMndsBO87NRyPLytfKhY7KTQA7o+VI28eaVaO1EtAwW/lkCK33sQsAxVKvzv8/eQkvqHtENrD03IPzttO47s0pEzR9RuJwm+4htkZNFGdoE28QIsyMvCdNodBTlZPbJHt5qxDEDnaDkkA7N4EurR2ShIEm7J8ULR+3qo+5ngFcZCegdYGWJyGbRBDhhTvFDyuTe0Q8oRPJ0GHHZiSvFF4Qc+8BxXDt8RDlT86gOPqCqUZ3ixvrcVfsOFC+z0k6ogAHX2/BijWImF4SLtpmlZsLeKW1TRhC1No1jPOvDrL9j5i5efmmscyG2/WOeTWE3cZt4yALXlUvC1pA4kW10Wa4kPqoZ+pBHGn8ORs4zE4Q8VQh1tgSrUC2VrfOA1wgCdFwGrVI3qLCXpOm08T4fS77UIe7AM3h1JsP6nJ0jRe2rhuHpzFIpRSKAnwqOoBrimpFVbSvQM12687I4bD7jFQ5P422pCNhpzYrT4Ai3sQAagFgqwpacLQ7JCU2N0piHae5AJ5f/xgSmd2yo/O3zGV8K8h0XmUjzh0YvVBwKrSTilk4DGI4oAZfZH1l3h8J9bTu3H6CQe/YvnTNyLJu5BLDRSW9sdALV0tc7f84UGZGJaSv269+4wGxmA3GEVasYggENJQ6nYr9uEHUiATLQZPv08Uf4tt2khFdymiahDiVcUymALwu4qRPGHfihZFoiqI2qEXlMK2r5Pa3z0VNtw2DQRW4oTpHIqcmsnEmD5HHNAOERVD3dqMgC19WpIaMFB0GuloIem6oAGiiAal+NZs6BEy+J5VviMZh2tzQH0hpFoXPKUEaS0JJs6xC2XRxXCH86Dz9f+KFjtieoK2o98BII1MjGe50UA6jfqegwYPautZy5f/xxLQFSlrVc05BxfvfHLyQDkomWQXOaM95EqvZx2S8QYnjIGKYoYnlw1DJu8YaJjJui6EmjpKTekamEjmOi7muA/VQOvRAuq87xZ6ZLnGVnvKUeF8r1ErakGKAJs8B5lZNY8I43+Ygsm0j08lGbmoblo4nK3sgSaIQEZgJohrOYcqqKHq6RCCSNtLV4MOpRAiKAkjIJ1qReMjFboqxB6b57kmhHu0qAFBVAzbsduYPWqGCPBgoBCIPOfykhGgoeNx4c/lMsKlQxgpFHaP4RgVMpl1FcjYJKofXli+yUqzUgc7rXFEfjP47kcQ/D5Q7reHJnLx55/EpAByEVrpic4dBq9FJ/8+AwCsAUJIfnc/hBg/EQENLFE8J8LUOJ2S1NbYVdoJcKFTjOPkgZpj3hR9rfmOxEdzeM9QniAoK+poe2AqEknVCjRl/hObL1E5LRw2dPRVU6vfDFBsLTKC8fLk+ARfgXGsEqp3GQJuIMEZABy0SoIl2fvfkPRKZlcPlQ7cjJ2sjTuYXhXHkBx+l6YDYWIDTbCU1XGqk2VsJGqT0Q2C2+FACmBRX8VxSoioo0kmiojwIim8+R2DYwFgh6Flf786BAengilvjts/vGIje+BkdFdERZ0/lZ+cNFSyd22oQRkAHKx8FnKG0kJ4dJHNKHQCK5eM1MwLFV0sRtKYDKUoqysFIVM4BLpG1U6ls4FDxKaTaNmQ0ZMM5XAbFUxslkpVcT0Cg2Ct5cvvHwCkOjpR4oPLbxI9XGaIpcunrXcvSyBpklABqCmyanVjhKaDcN4+BH/EjlZ4hPbav3LHckSOJ8kIAPQ+bRa8lhlCVxgEvh/jZ1LQLa2GekAAAAASUVORK5CYII="/>
				</fig>
			</p>
			<p>Para el sistema eléctrico Santa Cruz-Baltra se propone, instaurar procesos que abarquen los tres niveles de control de una MG, es decir:</p>
			<p>Despacho económico (Control primario)</p>
			<p>Validación eléctrica en estado permanente (Control Secundario)</p>
			<p>Validación eléctrica en estado dinámico (Control Terciario)</p>
			<p>Adicionalmente, se propone una coordinación centralizada mediante un pequeño centro de control a través de infraestructura de telecomunicaciones. La arquitectura del sistema está en serie (enlace Baltra-Santa Cruz).</p>
		</sec>
		<sec>
			<title>OPTIMIZACIÓN EN SIMSEE</title>
			<p>La operación óptima, guía al sistema al abastecimiento de la demanda al menor valor esperado de costo futuro.</p>
			<p>Los costos en que incurre el sistema de generación eléctrica a efectos de satisfacer la demanda, se componen esencialmente:</p>
			<p>Costos variables de operación de centrales térmicas (combustible y variables de operación y mantenimiento)</p>
			<p>Costos de importación de energía menos los ingresos por exportación </p>
			<p>Costos de fallo de suministro de energía (costo de falla)</p>
			<p>El costo futuro del sistema, en el paso del tiempo es la sumatoria de los costos menos los ingresos antes mencionados desde el inicio de paso de tiempo hasta el final de los tiempos. </p>
			<p>Al conjunto de reglas que permiten esta operación del sistema se la conoce como la Política de Operación (PO), esto implica dar valor a los recursos que son almacenables que permiten evaluar la conveniencia de usarlos o almacenarlos a cada instante. </p>
			<p>La característica estocástica del sistema (salida de operación de máquinas, lluvias, viento, temperatura, radiación, temperatura, etc.) hace que la PO sea válida estadísticamente pero no hay certeza que a posteriori sea lo mejor, una vez que sucedan los eventos.</p>
			<p>La operación óptima del sistema puede plantearse como un problema de optimización cuya función objetivo en minimizar en cada paso de tiempo el valor esperado del costo de operación futura, una vez resuelto el problema se dispondrá de la Política de operación Óptima (POO).</p>
			<p>En la simulación de la operación óptima de un sistema con SimSEE, se pueden distinguir dos etapas: Optimización y simulación. Durante la optimización se resuelve encontrar la POO. Durante la simulación se usa la POO para llevar a adelante simulaciones de posibles realizaciones del conjunto de procesos estocásticos. </p>
			<p>Es una práctica usual considerar un horizonte temporal lo suficientemente extenso como para poder suponer que la suma de costos es representativa del costo de operación. </p>
			<p>Lo que en consecuencia a criterio del usuario debe establecer intervalos de tiempo para la optimización y simulación del sistema. </p>
			<p>El horizonte de tiempo tanto para la optimización como para la simulación se discretiza en pasos de tiempo, evaluando la evolución del sistema en base al estado inicial, la realización de procesos estocásticos del paso de tiempo, despachando los diferentes recursos para cumplir con el balance energético, en cada Nodo del sistema y minimizando el costo futuro. Dentro de cada paso de tiempo se suponen valores constantes de potencia de generación y demanda. </p>
			<p>La optimización se lleva a cabo mediante programación Dinámica Estocástica (PDE). El resultado es una función CF(X,k), (1) con el valor esperado del costo futuro de operación del sistema para cada valor de estado 𝑋 y para cada paso de tiempo 𝑘. También es conocida como la función de valor de Bellman.</p>
			<p>
				<disp-formula id="e1">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>El Costo Futuro (CF) es el Valor Esperado de la integral en el tiempo, desde ahora hasta el infinito, del costo de cada Etapa o paso de tiempo (ce).</p>
			<p>El factor q tiene en cuenta la tasa de actualización para el cálculo del Valor Presente del costo de la operación futura. Valor entre (0-1), con una tasa de descuento del 12%. </p>
			<p>El Valor esperado es sobre el conjunto de posibles realizaciones de los procesos estocásticos involucrados (roturas de máquinas, lluvia, viento, sol, etc.). El Organismo Encargado del Despacho tiene como objetivo, en todo momento, minimizar el valor esperado del CF.</p>
			<p>Cuando en el sistema hay “reservorios”, la decisión de usar los recursos almacenados en un instante de tiempo afecta los costos futuros, dado que no dispondremos en el futuro de esos recursos utilizados.</p>
			<p>Cuando no hay reservorios, las decisiones tomadas en un tiempo dado no afectan las posibilidades de tomar decisiones en el futuro. En estas circunstancias, minimizar CF, es simplemente minimizar el costo en cada etapa.</p>
			<p>La información relevante para la toma de decisiones (POO), se encuentra en las derivadas direccionales de Bellman. Para la i-ésima componente del vector de estado de dicha derivada direccional sería: 𝜕𝐶𝐹 𝜕 𝑥 𝑖 (𝑋,𝑘), que permite valorizar el uso de un recurso asociado a la variable de estado 𝑥 𝑖 , cuantificando el efecto sobre el futuro de tomar una decisión que implique el presente (instante 𝑘) una variación 𝜕 𝑥 𝑖 en la variable de estado 𝑥 𝑖 .[13].</p>
			<p><bold>Función Objetivo</bold></p>
			<p>Para calcular el valor esperado del costo futuro 𝐶𝐹 𝑥,𝑘 , (2) en forma óptima, se tiene en cuenta que se conocen las entradas de la etapa 𝑘, por tanto, para cada valor de las entradas el costo desde el inicio será el costo de la etapa 𝐶𝐸 𝑥, 𝑢 𝑘 , 𝑟 𝑘 ,𝑘 , más el valor esperado del costo futuro de operar la etapa 𝑘+1, partiendo del estado al que lleguemos 𝑥 ′ , multiplicado por un valor de actualización 𝑞.</p>
			<p>El sistema impone restricciones sobre las variables de control, esto se expresa como restricciones del tipo: 𝑔(𝑥,𝑢,𝑟,𝑘)≤0.</p>
			<p>
				<disp-formula id="e2">
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			</p>
			<p>
				<disp-formula id="e3">
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				</disp-formula>
			</p>
			<p>
				<disp-formula id="e4">
					<graphic xlink:href="data:image/png;base64,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"/>
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				<disp-formula id="e5">
					<graphic xlink:href="data:image/png;base64,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"/>
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			</p>
			<p>
				<disp-formula id="e6">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p><bold>Modelos CEGH</bold></p>
			<p>Un modelo de Correlaciones en Espacio Gaussiano (CEGH), sirve para representar series temporales que simbolicen la salida de un proceso estocástico - sistema dinámico. El modelo identificado, se puede incluir en la ecuación, (1) y genera series sintéticas que conservan las auto-correlaciones y las correlaciones cruzadas y los histogramas de amplitud en el espacio real. </p>
			<p>El desafío del modelado CEGH, es crear un modelo que capte la estructura dinámica del proceso estocástico, de manera de poder inferir en todo momento el cono de salidas del proceso. En los procesos que intervienen en la simulación de sistemas de energía, como las lluvias, radiación solar, el viento, la demanda, etc, los valores tienen cierta continuidad lo que permite pensar en el cono del futuro, como ramas que se extienden a través de un presente conocido, esto implica la dependencia estadística con el pasado. </p>
			<p><bold>Modelamiento de ERNC en SimSEE</bold></p>
			<p><bold>Generador Solar PV</bold></p>
			<p>El generador solar en SimSEE sirve para modelar parques de paneles fotovoltaicos, en donde se especifican, nombre y nodo de conexión a la red, unidades disponibles (entre otros), y fuente de recurso primario, que será una Fuente Kt de paso horario. Kt es el índice de claridad, y está representada como Radiación solar medida sobre el plano horizontal en la superficie terrestre/Radiación solar extraterrestre incidente en las mismas coordenadas. </p>
			<p><bold>Parque Eólico</bold></p>
			<p>Admite la definición de la curva Potencia-Velocidad de una unidad típica del parque eólico, nombre y nodo de la Red, Factor de disponibilidad, Tiempo de reparación, Factor de pérdida por interferencias, entre otros. </p>
			<p><bold>Banco de Baterías</bold></p>
			<p>Este tipo de actor puede consumir energía del sistema, almacenar energía y posteriormente entregar la energía almacenada a la Red. </p>
			<p>Se puede definir Nombre y nodo de la Red, carga inicial en MWh, entre otros.</p>
			<p><bold>Impresión de Variables en SimSEE</bold></p>
			<p>Es usual la impresión de variables a través de histogramas, y se fijan de acuerdo a límites de probabilidad indicados por el usuario, probabilidad de excedencia. La probabilidad de excedencia es la probabilidad de que cierto valor sea superado, en la <xref ref-type="fig" rid="f7">Fig. 7</xref> se observa la salida de un proceso estocástico con inercia y parte de un estado inicial definido, a un cono de salidas de probabilidad. </p>
		</sec>
		<sec>
			<title>DESCRIPCIÓN DEL SISTEMA BALTRA-SANTA CRUZ </title>
			<p>En la <xref ref-type="fig" rid="f5">Fig. 5</xref> se presenta el esquema actual del sistema eléctrico Santa Cruz-Baltra y su proyección con el proyecto Conolophus (recuadro en rojo). Actualmente, el sistema eléctrico cuenta con un grupo de generadores térmicos y generación renovable (fotovoltaica y eólica) y sistemas de almacenamiento BESS, cuyas características se encuentran descritas en la <xref ref-type="table" rid="t1">Tabla 1</xref> y <xref ref-type="table" rid="t2">Tabla 2</xref>, respectivamente. Adicionalmente, en la <xref ref-type="table" rid="t3">Tabla 3</xref> se presentan las instalaciones adicionales que contempla el proyecto Conolophus, cuya expansión está contemplada para el año 2025 [16].</p>
			<p>Baltra tiene 4 alimentadores (DGAC, FAE, Petroecuador/Armada, Reserva), por otro lado, Santa Cruz 6 alimentadores (5 alimentadores conectados, 1 Reserva).</p>
			<p>
				<table-wrap id="t1">
					<label>Tabla 1:</label>
					<caption>
						<title>Grupo de generación térmica</title>
					</caption>
					<table>
						<colgroup>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
						</colgroup>
						<tbody>
							<tr>
								<td align="justify"><bold>Generador</bold></td>
								<td align="justify"><bold>Grupo</bold></td>
								<td align="justify"><bold>Modelo</bold></td>
								<td align="justify"><bold>Cantidad</bold></td>
								<td align="justify"><bold>Potencia [MW]</bold></td>
							</tr>
							<tr>
								<td align="center"><bold>Hyundai</bold></td>
								<td align="center">G1</td>
								<td align="center">9H21/32</td>
								<td align="center">4</td>
								<td align="center">1.7</td>
							</tr>
							<tr>
								<td align="center"><bold>Hyundai</bold></td>
								<td align="center">G2</td>
								<td align="center">9H21/32</td>
								<td align="center">2</td>
								<td align="center">1.7</td>
							</tr>
							<tr>
								<td align="center"><bold>Caterpillar</bold></td>
								<td align="center">G1</td>
								<td align="center">3512 DITA</td>
								<td align="center">4</td>
								<td align="center">0.65</td>
							</tr>
							<tr>
								<td align="center"><bold>Caterpillar</bold></td>
								<td align="center">G2</td>
								<td align="center">3516 TA</td>
								<td align="center">1</td>
								<td align="center">1.10</td>
							</tr>
						</tbody>
					</table>
				</table-wrap>
			</p>
			<p>
				<table-wrap id="t2">
					<label>Tabla 2:</label>
					<caption>
						<title>Grupo de generación renovable y sistemas de almacenamiento</title>
					</caption>
					<table>
						<colgroup>
							<col/>
							<col/>
							<col/>
						</colgroup>
						<tbody>
							<tr>
								<td align="center"><bold>Generador</bold></td>
								<td align="justify"><bold>Cantidad</bold></td>
								<td align="justify"><bold>Potencia/energía</bold></td>
							</tr>
							<tr>
								<td align="center"><bold>Aerogeneradores Baltra</bold></td>
								<td align="center">3</td>
								<td align="center">0.75 [MW]</td>
							</tr>
							<tr>
								<td align="center"><bold>PV Santa Cruz</bold></td>
								<td align="center">1</td>
								<td align="center">1.5 [MW]</td>
							</tr>
							<tr>
								<td align="center"><bold>PV Baltra</bold></td>
								<td align="center">1</td>
								<td align="center">0.067 [MW]</td>
							</tr>
							<tr>
								<td align="center"><bold>BESS Baltra</bold></td>
								<td align="center">1</td>
								<td align="center">0.268 [MWh]</td>
							</tr>
							<tr>
								<td align="center"><bold>BESS Santa Cruz</bold></td>
								<td align="center">1</td>
								<td align="center">4.032 [MWh]</td>
							</tr>
							<tr>
								<td align="center"><bold>Primer circuito Baltra Santa Cruz</bold></td>
								<td align="center">1</td>
								<td align="center">34.5 kV, 40 Km</td>
							</tr>
						</tbody>
					</table>
				</table-wrap>
			</p>
			<p>En la <xref ref-type="table" rid="t4">Tabla 4</xref> se presentan los costos operativos y mantenimiento, eficiencia y costos variables de los sistemas de generación ingresados al SimSEE. Adicionalmente, en la <xref ref-type="table" rid="t4">Tabla 4</xref>, el costo de combustible y transporte, asociados a la generación térmica. Estos costos son tomados de las referencias internacionales [17], [18] y [19].</p>
			<p>
				<fig id="f5">
					<label>Figura 5:</label>
					<caption>
						<title>Esquema general del sistema actual Santa Cruz- Baltra, y proyección con Conolophus</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>
				<table-wrap id="t3">
					<label>Tabla 3:</label>
					<caption>
						<title>Facilidades adicionales por proyecto Conolophus</title>
					</caption>
					<table>
						<colgroup>
							<col/>
							<col/>
							<col/>
						</colgroup>
						<tbody>
							<tr>
								<td align="center"><bold>Generador</bold></td>
								<td align="center"><bold>Cantidad</bold></td>
								<td align="center"><bold>Potencia/energía</bold></td>
							</tr>
							<tr>
								<td align="center"><bold>PV Baltra</bold></td>
								<td align="center">1</td>
								<td align="center">14,8 [MW]</td>
							</tr>
							<tr>
								<td align="center"><bold>BESS Baltra</bold></td>
								<td align="center">1</td>
								<td align="center">34M [Wh]/11,33 [MW]</td>
							</tr>
							<tr>
								<td align="center"><bold>BESS Santa Cruz</bold></td>
								<td align="center">1</td>
								<td align="center">7M [Wh]/5,933 [MW]</td>
							</tr>
							<tr>
								<td align="center"><bold>Segundo circuito baltra Santa Cruz</bold></td>
								<td align="center">1</td>
								<td align="center">34.5 kV, 40 Km</td>
							</tr>
						</tbody>
					</table>
				</table-wrap>
			</p>
			<p>
				<table-wrap id="t4">
					<label>Tabla 4:</label>
					<caption>
						<title>Costo de energía para diferentes tecnologías</title>
					</caption>
					<table>
						<colgroup>
							<col/>
							<col/>
							<col/>
							<col/>
						</colgroup>
						<tbody>
							<tr>
								<td align="center"><bold>Tecnología</bold></td>
								<td align="center"><bold>Costo de operación y mantenimiento [USD/kW/año]</bold></td>
								<td align="center"><bold>Eficiencia [kWh/gal]</bold></td>
								<td align="center"><bold>Costo Variable [USD/kWh]</bold></td>
							</tr>
							<tr>
								<td align="center"><bold>Hyundai</bold></td>
								<td align="center">119.32</td>
								<td align="center">13.96</td>
								<td align="center">0.47656</td>
							</tr>
							<tr>
								<td align="center"><bold>Caterpillar 3512</bold></td>
								<td align="center">119.32</td>
								<td align="center">12.87</td>
								<td align="center">0.47748</td>
							</tr>
							<tr>
								<td align="center"><bold>Caterpillar 3526</bold></td>
								<td align="center">119.32</td>
								<td align="center">14.35</td>
								<td align="center">0.42964</td>
							</tr>
							<tr>
								<td align="center"><bold>PV</bold></td>
								<td align="center">56.53</td>
								<td align="center">-</td>
								<td align="center">0</td>
							</tr>
							<tr>
								<td align="center"><bold>Eólica</bold></td>
								<td align="center">59.03</td>
								<td align="center">-</td>
								<td align="center">0</td>
							</tr>
							<tr>
								<td align="center"><bold>Baterías</bold></td>
								<td align="center">-</td>
								<td align="center">-</td>
								<td align="center">0</td>
							</tr>
						</tbody>
					</table>
				</table-wrap>
			</p>
			<p><bold>Nota:</bold> En SimSEE, el actor eólico este modelado considerando que el costo variable de generación para el despacho es cero, asimismo se consideró para las baterías y PV.</p>
			<p>
				<table-wrap id="t5">
					<label>Tabla 5:</label>
					<caption>
						<title>Costo de combustibles [20] </title>
					</caption>
					<table>
						<colgroup>
							<col/>
							<col/>
							<col/>
							<col/>
						</colgroup>
						<tbody>
							<tr>
								<td align="justify"><bold>Combustible</bold></td>
								<td align="justify"><bold>Costo de transporte a Galápagos [USD/gal]</bold></td>
								<td align="justify"><bold>Precio mundial [USD/gal]</bold></td>
								<td align="justify"><bold>Precio en Ecuador [USD/gal]</bold></td>
							</tr>
							<tr>
								<td align="justify"><bold>Diesel</bold></td>
								<td align="justify">1,03</td>
								<td align="justify">4,94</td>
								<td align="justify">1,75</td>
							</tr>
						</tbody>
					</table>
				</table-wrap>
			</p>
			<p>La demanda ingresada a SimSEE considera datos reales de carga, en el periodo 2020, de los alimentadores Baltra y Santa Cruz. En la <xref ref-type="fig" rid="f6">Fig. 6</xref> se muestran los perfiles diarios promedios de un año de los alimentadores Baltra y Santa Cruz respectivamente. En este caso, los datos de demanda ingresado son determinísticos debido a que no presentan una variabilidad considerable que modifiquen los resultados; sin embargo, es importante destacar que se puede ingresar datos históricos con variabilidad con la finalidad de que SimSEE proyecte modelos estocásticos y considerar la variabilidad de las cargas.</p>
			<p>Los datos del recurso primario intermitente (irradiación solar, velocidad del viento) que caracterizan la producción de la energía renovable fueron extraídos de NASA Prediction of Worldwide Energy Resources [21]. Estos datos se caracterizan en forma horaria, formando una serie de tiempo de 3 años. En la <xref ref-type="fig" rid="f7">Fig. 7</xref> y la <xref ref-type="fig" rid="f8">Fig. 8</xref> se muestran los perfiles horarios estocásticos, para la primera semana del año 2025, de velocidad de viento e índice de claridad (Kt), respectivamente. Estos datos son obtenidos de SimSEE, a través de análisis serial y correlaciones en espacio Gaussiano con Histograma CEGH [14].</p>
			<p>
				<fig id="f6">
					<label>Figura 6:</label>
					<caption>
						<title>Perfil diario de demanda 2020 MG Isla Baltra y Santa Cruz</title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>
				<fig id="f7">
					<label>Figura 7:</label>
					<caption>
						<title>Perfil horario de velocidad de viento para la primera semana del 2025, con corte de probabilidad en excedencia de 5%, 10%, 50%, 75%, 95%</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>
				<fig id="f8">
					<label>Figura 8:</label>
					<caption>
						<title>Perfil horario de índice de claridad Kt para la primera semana del 2025, con corte de probabilidad en excedencia de 5%, 10%, 50%, 75%, 95%</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
		</sec>
		<sec sec-type="methods">
			<title>METODOLOGÍA</title>
			<p>Para la planificación energética en SimSEE se han realizado algunos pasos que abarcan, desde el tratamiento e ingreso de data histórica hasta la modelación del sistema eléctrico, cuyo alcance se resumen a continuación:</p>
			<p>Ingreso datos históricos de demanda horaria (serie de tiempo de demanda horaria en MW).</p>
			<p>Importación de datos históricos horarios de iradiación solar y de velocidad del viento (índice de claridad Kt-adimencional y velocidad de viento en m/s), los datos se obtuvieron a través de un script se han descargado datos horarios, de 3 años consecutivos (2019-2022).</p>
			<p>Modelamiento de la red eléctrica en el software de simulación SimSEE.</p>
			<p>Ingreso de datos técnicos y económicos de los elementos de red (generadores térmicos, eólicos renovables, líneas de transmisión, baterías, cargas).</p>
			<p>Enlace de las fuentes - series de tiempo (demanda, recurso solar, recurso de viento) con los actores (cargas, generador PV, aerogeneradores) en el software SimSEE.</p>
			<p>Optimización y simulación de varios escenarios que combinan la demanda y la variabilidad del recurso primario.</p>
			<p>Para complementar con detalle la simulación en SimSEE, se presenta la <xref ref-type="fig" rid="f9">Fig. 9</xref>, donde se hace referencia al proceso de implementación y simulación en el Software. </p>
			<p>
				<fig id="f9">
					<label>Figura 9:</label>
					<caption>
						<title>Esquema de proceso de simulación en SimSEE</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
		</sec>
		<sec sec-type="results">
			<title>ANÁLISIS DE RESULTADOS</title>
			<p>A continuación, se presentan los resultados considerando los escenarios promedios o valores esperados. Los casos o escenarios operativos que se analizan son los siguientes: </p>
			<p><bold>Escenario base:</bold></p>
			<p>El sistema actual SSB (11 generadores térmicos, 2 fotovoltaicos, 1 eólico y 2 BESS)</p>
			<p><bold>Intervalo de tiempo de optimización:</bold></p>
			<p>Desde:06/01/2025, Hasta: 26/01/2025</p>
			<p><bold>Intervalo de tiempo de simulación:</bold></p>
			<p>Desde:13/01/2025, Hasta: 19/01/2025</p>
			<p><bold>Escenario con Conolophus:</bold></p>
			<p>Sistema actual SSB con la inserción del Proyecto denominado Conolophus (1 fotovoltaico y 2 BESS).</p>
			<p><bold>Intervalo de tiempo de optimización:</bold></p>
			<p>Desde:06/01/2025, Hasta: 26/01/2025</p>
			<p><bold>Intervalo de tiempo de simulación:</bold></p>
			<p>Desde:13/01/2025, Hasta: 19/01/2025</p>
			<p>
				<fig id="f10">
					<label>Figura 10:</label>
					<caption>
						<title>Perfil horario de generación eólica en Baltra para la segunda semana del 2025, con corte de probabilidad en excedencia de 5%, 10%, 50%, 75%, 95%</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>Para realizar los análisis, el SimSEE permite graficar resultados en función de probabilidades de excedencia; esto se refiere a los resultados con la probabilidad de que un determinado valor sea superado en cualquiera de las variables citadas que tiene comportamiento estocástico [12]. En este sentido, en la <xref ref-type="fig" rid="f10">Fig. 10</xref> se presentan los pronósticos de producción de energía eólica para la primera semana del 2025 en la Isla Baltra; asimismo en la <xref ref-type="fig" rid="f11">Fig. 11</xref> se muestra la producción de energía fotovoltaica para la Isla Santa Cruz. En estas figuras se puede observar escenarios con diferentes probabilidades de ocurrencia que pueden considerarse para la planificación de la operación y expansión de los sistemas eléctricos. </p>
			<sec>
				<title>A) ESCENARIO BASE</title>
				<p>En la <xref ref-type="fig" rid="f12">Fig. 12</xref> se muestra el despacho económico de generación estimada en el sistema eléctrico Baltra- Santa Cruz, donde se observa que predomina el despacho de generación térmica. En este caso, la demanda es cubierta por generación base de bajo costo (generación fotovoltaica y eólica); posteriormente, se observa en color verde el despacho de los sistemas almacenamiento y; por último, la demanda de punta se abastece por generación térmica. En la <xref ref-type="fig" rid="f13">Fig. 13</xref> se resume el porcentaje de generación despachado para cubrir la demanda, donde la generación fotovoltaica abarca el 5.84%, la generación eólica el 5.6%, y la térmica con el 88.56%.</p>
				<p>
					<fig id="f11">
						<label>Figura 11:</label>
						<caption>
							<title>Perfil horario de generación Solar en Santa Cruz para la segunda semana del 2025, con corte de probabilidad en excedencia de 5%, 10%, 50%, 75%, 95%</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>
					<fig id="f12">
						<label>Figura 12:</label>
						<caption>
							<title>Generación por fuente total para el sistema Baltra-Santa Cruz</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>
					<fig id="f13">
						<label>Figura 13:</label>
						<caption>
							<title>Porcentaje de generación por fuente total para el sistema Baltra-Santa Cruz</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>
					<fig id="f14">
						<label>Figura 14:</label>
						<caption>
							<title>Generación por fuente Nodo Baltra</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f14">Fig. 14</xref> que muestra la generación por tipo de fuente en el Nodo Baltra, se observa que la demanda está por debajo de la generación puesto que es un nodo exportador de energía que suministra energía al nodo Santa Cruz. Para ello, se despacha la generación fotovoltaica, eólica y los sistemas de almacenamiento. Por otro lado, en la <xref ref-type="fig" rid="f15">Fig. 15</xref> que muestra la generación por tipo de fuente en el nodo Santa Cruz, se cuenta con mayor demanda y menor potencia instalada de ERNC; por tal razón para cubrir la demanda es necesario despachar toda la generación de bajo costo (fotovoltaica, eólica), sistemas de almacenamiento y generación térmica.</p>
				<p>
					<fig id="f15">
						<label>Figura 15:</label>
						<caption>
							<title>Generación por fuente Nodo Santa Cruz</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
			</sec>
			<sec>
				<title>B) ESCENARIO CON CONOLOPHUS</title>
				<p>En la <xref ref-type="fig" rid="f5">Fig. 5</xref>, se marca en recuadros, las facilidades adicionales que entrarían en funcionamiento con el proyecto Conolophus, resumiendo, se instalarían:</p>
				<p>*Segundo circuito de la línea de transmisión Baltra-Santa Cruz. </p>
				<p>*Sistema Fotovoltaico en la Isla Baltra.</p>
				<p>*Sistema de almacenamiento de Energía en la Isla Baltra.</p>
				<p>*Sistema de almacenamiento en la Isla Santa Cruz.</p>
				<p>En la <xref ref-type="fig" rid="f16">Fig. 16</xref>, se observa el perfil de generación por fuente, evidentemente la instalación de Conolophus, adviene gran inserción de ERNC. La demanda es cubierta por demanda base (generación eólica, fotovoltaica, baterías) y en último orden de prelación la generación térmica. En ese sentido, la composición de la generación se proyecta en 57.20% de generación fotovoltaica, 4.07% de generación eólica y 38.72% de generación Térmica, claramente mostrado en la <xref ref-type="fig" rid="f17">Fig. 17</xref>.</p>
				<p>
					<fig id="f16">
						<label>Figura 16:</label>
						<caption>
							<title>Generación por fuente total para el sistema Baltra-Santa Cruz</title>
						</caption>
						<graphic 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lidSnQMq88Y784r5aniIQzWcr2buv6+42o0lzqEz07T7pb+0jvLcqYriNJUPsVBFZ/jC7+xeENUlkKgNbtGOvJf5QPzYVzPwm12K88PjTGmVLm3LGOI8kxZ4I9cHI9uKj+KWpETaLorHct3crJIQcEAMAv15bP/Aa+rlNKHMcnsX7T2ZuOl1FYmKZYnhVCrkZ3Fcc4A9P1riPhp45vBq0GiX9zJcW8y+XbvNjMbAcDPUggY574r0fDc/N3PavGPF1nFo2uG/sYzGxunZSr7QkitkEDsK+SyHFJVJx79vmdlKiqqlG3Q9++fvtrB1u4SLWrATSiMJDNJycKeY159+eKs+HdftPEemR3VjdRSNtXzY1xuiYjO1h2/wDrVzsWrprXxAv4I2Dx6XbiFW6guzAv+W0D8DX0GaSUcHNvscNOL5vQy/iBq0+n6Zpur6XMUkEjRpMq5IV0PQHvx6V0vgXxM3inQYbqQj7XATDcDGMsMHOB6jB/Osrxf4ftNR0iRrhp9scqy7FkIG7ODx2zuNcb4K12DwV4jvYL7fFaSFYnkBLBTyVcj0x1x615+Q4iDoKnF7X/AK/E7JUeei5Jao9tG/8A2a53T3Mpu5FYsGu5h83bDlcD2+WtpryGPT2vjdI1qsZlMq4K7AM5BHUYrkfDKS6hoVvfLczwtdB5toIIG92boRjPPWnxE19VSbtr/mctFO9zkdZ8d6l4U8UXdnaFfsqXRnkRk3eZvVSRknIxyRjue9ev2knnwLNGVaOT51PqDyK8g+IHh6L7Zc3zNJcXRhWR8sFG1fl6Aegz+Fdr8N9ct9R8MWdmLpPtlrGEeFiN4UfdPqRjHNd2WV41aEbO9kvyN8RSSpxnFeo74g3rR2ulaaGAfUNQhQgDJ2qwY8emQv51R8WWbweFdUZbi4kiMDF0Y7yOOCCeRjFZvi+++2/FbQtOHzfZMPnOMM2WPH0Va7OWBbm2aGYK8ci7XRlyGBHINeJnuJdPE0+y1/EUIcsU++p598NfFV1eiXRL24lnVDFNA8xywAlQFc9xyD+deg3qk+N9KbHAs7kZ/wCBRV5R4LtIrL4gRQJGwCoGVi/YlD/WvWrv/kctN/69Z/5x19NTnzQTKrU4qs7aKzf4Eq2c32aOP7ezFcnzTIcyHuDjGAPrQLC7RoympE7TyrDIfpxnPHT9TVVYtJNmg87FoUcRgAg4GN5J6nPFSfZdO2RBbuTh18slv48tt7c87q2OElntbi4ldl1DyCxwUR92w8dOnp6d6ZFY3cMLxtqfmlwMO7EbNpJOPXOcHkcAVVmg0fznF3cP5xDB2IK/xjJHHTf37UGHRxDGr3beRscxhcjK7vnycZPzUAWl0+6Eu6TWGYEklegxz7+p/IAdqQ2F05ZDq5Lbs5XgrzkrjPTn68VCbbRosQtLIBNwDuOGJOTz7lST+NWIdFsLmOK4ieVwY8JIG52nn09+/NAD1t547e4eW7E6iFlGCeuO/Pt+poqwbWOz0yeKPJXYxy3XpRQBdqC9iWezljaZoVZcGRTgj8anqvfrE1jMtxu8kqd+0ZOO9AFK2sVj1MzG+Mj5JMWfb0z7j8l9OfA/Eck2k+M9UawvJopRcufMicowJO4jI9Ca95tY9MXVSYXc3WT97OM8/wD2f/j3pXh3jbz4PF+oLHJJsL7gAx4zXPWdmj0cuSc2mtDR+Fw8/wAW3E0rM8gtZH3E5JJZck+vU16nrLFNFvSDt/cPz6cGvN/hU0kmsah5zMwW2GNxzj5q9C175NDvDEFD+WQM8deK+NzVuWOivQ1xFvatLyPJPF0Qj1Lf/wA9LTH5MK5ccDAJA9AePyrufGIlEcMiM4+R1OD7qR/WuO867/56y/8AfRr6PByboRZ6jSbd0j2f4dRtH4JsAwxu8xh9C5qTxQA13Zgjjy5P5rUnguPZ4R0vzCGcwbiT15Of61W8SY/tW3254gbp0+8P8K+Tbbxs35y/U8yhrXXqeQyTT6VdQvZzyW9xbvIqSRthl+Yjr9Kv6bqd5r/jLSZdWupbqQ3MSbnOMKGHAxgCrHie0vILiS4R3EBfj5iMlsngfhUPg4zS+L9LSR5Cnngkbj2BI/lX10qvNQck+n6HZOMORysrpM91HNeUeMIftOjXUudzR3LS5x/tkH+deqKqei5+ledXyy3Oi3Ss37x45DlfXkjFfJ5XJwqOXmv1ObBK7l6Hm9te3NkzNaXM0BfG4xSFd2DkZx1wfWvRPhLunvNYupXZ5X8vcxP3iSxJPvmvPRPdYGJZf++q9L+E4MllqTzZZ/OjXLHPGDX0eayawk16fmjfFKKptpas6/xIxGiyKuPmeNTn03ivIPFqbNSuD/fSFv8A0If0r1rxMwTS1CoSWnjXjtzn+leaeMfPQpJG8gVlVeDgZBb/ABrycjbVvO/6f5E4T+G35nO2uvajZaPdaXb3brZXQAkiJyOuePTPfHWvcPCieX4V0pcbcWkfGMfw14MZroA/vJOn96voPTItml2aSgeYsEYbPPO0Zro4gk/YwXmZ4uMY25Va5zvilPN1GeM/xWoX899eQ/aZrS5tri1mkgnijQpJGxVlOPUV69rOV124wWxsjGM8dD2/GvMdatruxuR++fDEqqhjnA7n2Of0rbKJWhy+S/I6KSXsoqXW5oeBJZtR+IFncXc8k05MkjSO25mIQ9Sa9olcpbO69VQkZ+lePfDfzZvGMPnSOVSGRsE5B4x/WvW79vL0y5dFVmWFmAPchTXmZ3eWKgvJfmzixVlUsux5/oUHl+PNKmJyZLQAn1Idf8a9Ku4ZG8WadKsbmNbadWcL8qklMAn3wfyrhtGjk/t7SXycINrjPqU/wr1Cvq8BLnw6v/Wphjm4V3bt+aOfXVbbkvp05jCqCAN6KD0AXp2Gcd8elSvcWixx/wDEuXY6KRjAKE5O32YY7dzW5TURI87FVcnJwMZPrXccBkWkllLOtu9iVkdfmaRdwPGSCx69s+5q8NMs92Tbo2PuhhkL9AeB+FW6KAK/2C02BPs0W0dAUGB/nJqaONIkCRoqKOiqMAU6igCG8/48p/8Arm38qKLz/jyn/wCubfyooAmqvfmMWMzTQmaNV3GMDOcc1YqveyywWkklvH5kq42rgnPPtQBQtbqybVWhhtNsoZh5oUc+vP4fqPWvEviFAR4rmkygDg9TycMw/wAK9xt769lvvLkszHBk/vDn0/8A1fn7GuW1PwHLqmoNebrCYEtt80FsAtnjiuTExm3FwV9zuwNWFKTcnY5H4Vf6P/a0pw2ViRQp+8xLYFdtr73T6NOk0dvGrbQf3hJPzDgcDmodI8D3+h3Esttd2EccjFjH5JwrEAZBzx0/U+tWbvwfqWoymS81ZnH8CRgIqfT5Sc++a8atlFavifbaJabvtbsZ18bH2rlytryX+djgfEqi70e4Cj5ovnU5GGAIDEfSuR0zSvt4u+Qxht2kQK38WRj+texzeA5TD5Lagqow2qDjI+hxUFp8MRYyySWtzHGZF2uAnBH0xXo0cFVpU3BNeWp1PN6ct4S18l/mXNFiurTR9PtIEAa1to1lSTu20ZXPYjr+VZuuPNJqym4TyysAXbuBU/MeQevp1A6VrR+EtSt4oIrbWpojAAE+ZWBH+0pX5vqeaqSfD+/nKNcazLcMOCZvm3DOcHgcZ7V5qyKsqjneOvrfU4sNmChUU5Ql+H+ZxfiezF9pE0qsjeTtKENnGCd36EVi+BIU/wCEwsZZGXy4d8jEHphDz+eK9SbwPdSxmD+0INoG1gqc4P8AKo7H4bjT7hbi3uQk46umE3fUBcHkA/UV6FLAVfYypSaV9Fr5W7HTiM2hytQhJ38l+rNXzb1YmmJhjQ5JSUEeWvqSDycckfrXEAOLeKGIoXZcnPTb9Pfp/wDqrsJvCuoXm/zdWmeKT70YkAU/kuf1qsPAksLPIl9sLHcxZt36la4aORVaSbco38r/AORz4XNI0m+anPX/AA//ACR4k+m3Edot0wjWB5DGuW5yBn8v8K9H+HChPCt3GzBRNdnLg8bAqbjn0AyPxrcufhmb2w+yyX2YC28bcZznOc4qez8A3Gm6VJp8GpYt5BtwwGRyScHb616GKwNXEUuS6Tv36J+hpWzOM4KHJL7l/mRarcedotsse9ovPUxzZDJInzbSDn0x1rhfF6i50kyRqMwThWYnsQefz4/CvQP+EI1U2Udp/a0PkRZ8uNYcBc/jknkj2qKTwJfbTEt9ZRl124CNyozxjPv1rhw+WVqE1JJPV9e5vh8dThTcXffseRazpf2O7hgXy08yBG68EkYP617hcSutvJCGRYIYttxMSfkwMnAxzx+WRWHf/DK81C7tbiW7sg9s2VHlsVYZBwRnpxWpqXhnW7+2WzS+sY7cgiaNQwMuTnk4J570YzL8RiVTuldXvr6f5E18TTqNRi9F1OeaUXF1LKjh4CsYhb+9HsBU/iDXJ+MrYyLDKNuRKy8ntsU/0Nd6PAetRF1t7vT0jdy54fdz1x2FJd+AL/UrZYZrmxkC8FtzdcEHOAPX26CqoYGtSq8/Lp6o644yiqSgparyOJ+GKRxeJpriWVVSG0djjn+JR/WvSbt7+LRbpZoklDwud+/bsyp4Ix27YrO0b4dXeg3z3Vpc2KK+CyOjuBjpg5BA9vXHpWgfCOqy2f2Z9XUxGRpGATliTnBJzxntUYrKq2IrKokrab+XoedicZCVRySbXkjG0fA1qyXcud44zz1WvS64zT/Bk2mahBdSXsDLG2WLJhm5B6/hXZV6+Cw8sPS5JdycViI4ip7SKa9RaKKK6zmCiiigAooooAhvP+PKf/rm38qKLz/jyn/65t/KigCaiiigCK4UNbSqehQg/Lnt6d6p6JAtvYeWrSHDknzIyjfiDzV2dgtvIzAFQpJBOOMVU0eWKXT1aGNI1BI2oxIH6CgB+pqr2ZDbvvLjbF5h6/3f84qazRI7OFIs7FQBcjBxj0qDV5I4tOkaVFdSVG1jgZyMdjVi1dZLSFo8bGQEYPGMUAZ+tQxyyWZkaRcSgDZEXBJI4JHQfWtWs3VpoopbTzURiZOGZsbensa0qAMy4SE67b7w+8ruXEPy5APV/wAelaVZ008K69DGyJ5pj4csc9+AMfXvWlQBlWEEaaveSo7sXOCDEVAOecHofw61qNjac9MVnWM0T6reIiIrgjJDZLY6np/WtE8A0AUNHjjS1YxFmDNksYvLzwOi+lSaqiSaZOsjFE28sqliPwFRaLNFNZEwoiKHOVVicdO+BU+pSJFp8zyoJEA5UtgHn1oATSlVNMtwhYqF4LLtP5VX1xYWto/tBYIW2/LFvJyMYHp9at2DpJYwtGFCleApyP6VV1qeGCGEzIjgycb2IA4PPQ0AaIxgY6VmXNsk2uW8pdw0Sg48olT1/i6Z+v8AWtMVm3U0S63aoyJ5hXhy3PfgDFAGnWbBBEdXnm+beuVAMO0dFz838XQVpVmwTwtrlxGqIJQoy24lm4HbHuO9AGlWRoMcUYuhE8jfvOd8RTH0z2rXrN0aaKZJ/JREAk5Ctu/M4FAFq+CmxnDHC7Dk7N//AI73+lR6UYzp0Rh37Dkjem09T27VLfOsdjO0ihkCElScZGOmaj0yRJNPiaMKFwRhenXnsKAK2vxpLpwWRpFHmLjy4y7Z+grRhAWGMDkBRjjH6dqpazLFDZBpo0kUuAAzEDPr0NXoyGjUrjBAIxQA6iiigAooooAKKKKAIbz/AI8p/wDrm38qKLz/AI8p/wDrm38qKAJqKzP7etv7k35D/Gj+3rb+5N+Q/wAaAL9w5jtpXUgFUJBP0qloszTWTFzkq5GQoAzwTgDtknFRya3bSRshSYBgRkAf41DZajZ2EJiiFwULbgGC/L7daALuruyWDbWVdzBTuAPBOD1NTWMhlsIJDnLRqeRjtWddapZXkBhlSfYSCQAOcfjTrfWLWC3jiCzsEULkquTj6GgB+szNE9qAQF37iNoJyCMYyfU8+1alYd5f2V6YzILhTG25SoXr+NWf7etv7k35D/GgBtzO669bx7htIAACjPIbOTnOOK1awpb6ylvo7oi4EkfAwFwRzx+v6Va/t62/uTfkP8aAG2MzPrF2rEE4wMKMYBwMkHryf0rUY4Un0FYcN/ZQXktwguN0v3gQuP8AGrR122II2TfkP8aAF0SZprVyxBYPyVUAZIBOMduasalI8WnzPEUDgDBcAjrjkEis2y1CysI2jiW4Kk5wwXjj61Jc6tZ3UDwyJPsfg4A6fnQBd0yXztPhfnGCBkAHAOBwPaq2uzvBbRlWAXcSw2gk4GRjJ65A/Wo7XVrW1tkhUTsE6FlXP6Gor6/stQiEcguF2nIKheDjGeaANxTlQT1xWXeTMutWiZG3jACjOTkHvnGB6UNrcbIVt0fzMceYOP0NVRdm4uI7ieFFuIhu+ViyhOpx0560Ab9ZUNw51+WJmBG0gAKOAAp5Oc5yTVcaxfBkDQWxDnAIdh3PtUEF5LJctdRW8SXErGIFpCVJBAORjpgGgDpKytEnab7RvILbwxIUAZI7YJ7Afjmohq18Pne3thGG5xIxOPy61TsNSkhDta2sQiklYfPKdxIbGTxQBvX0jRWMzxlQyoSCwyPxqPSm36dFgkgZUZAHQkdqzRq813FJHLbxhGZoflkPLdPTge9PtrueKKKG1jh2rwyuSPrgj9OKALetStDYgqwUFwGyoY45JwD34q5A5kt43b7zKCfyrEu5ru9tgssVsyBgT8zDBxn8eamjvr8LmOK2MMajIZ23fy54+lAGzRWN/at5slcRQMsIO8FiDnPGOvbH41NBf3csyAxQKjejkkfpQBp0VlxancTXAiWGIY++xY++MDHpTW1G9ztWO3LDrlmA6n/P+cUAa1FYceqaiVTdFabiOQGbGevXFWReX37/APdW52NhRvYevXigC7ef8eU//XNv5UVnX15dq00Sx25j5XksCV7/AI0UBc//2Q=="/>
					</fig>
				</p>
				<p>
					<fig id="f17">
						<label>Figura 17:</label>
						<caption>
							<title>Porcentaje de generación por fuente total para el sistema Baltra-Santa Cruz: Solar: 57.2%, Eólica: 4.1%, Térmica: 38.7%</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f18">Fig. 18</xref>, es evidente que el Nodo Baltra va a exportar la mayoría de su generación a Santacruz, y su curva de demanda queda representada muy por debajo de su generación, en este nodo se despacha energía eólica, fotovoltaica, adicionalmente toma importancia la energía proveniente de baterías, que serán cargadas durante el día donde se tiene la mayor producción de energía fotovoltaica. </p>
				<p>
					<fig id="f18">
						<label>Figura 18:</label>
						<caption>
							<title>Generación por fuente Nodo Baltra</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>La <xref ref-type="fig" rid="f19">Fig. 19</xref>, la se despacha en base la generación fotovoltaica, durante el día, descarga de baterías durante la noche, generación térmica y el enlace de conexión con la Isla Baltra proporciona el resto de energía inclusive en excedencia para cargar las baterías. </p>
				<p>
					<fig id="f19">
						<label>Figura 19:</label>
						<caption>
							<title>Generación por fuente Nodo Santa Cruz</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
			</sec>
		</sec>
		<sec>
			<title>EVALUACIÓN ECONÓMICA </title>
			<p>Para los escenarios A y B, se grafican los costos marginales y el costo de abastecimiento de la demanda, y se toma en cuenta, los siguientes intervalos de tiempo para la simulación para ambos casos:</p>
			<p><bold>Intervalo de tiempo de optimización:</bold></p>
			<p>Desde:01/01/2025, Hasta: 21/01/2025</p>
			<p><bold>Intervalo de tiempo de simulación:</bold></p>
			<p>Desde:08/01/2025, Hasta: 14/01/2025</p>
			<p>
				<fig id="f20">
					<label>Figura 20:</label>
					<caption>
						<title>Costo marginal Nodo Baltra</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>En la <xref ref-type="fig" rid="f20">Fig. 20</xref> se muestra el costo marginal del nodo Baltra por paso de tiempo, en la segunda semana de enero del 2025, se han sobrepuesto los escenarios A y B en la misma gráfica, durante las horas de mayor radiación debido a la generación fotovoltaica, el costo marginal disminuye. En el caso base el costo marginal oscila debido a la inyección de potencia proveniente de la batería, y lo que cuesta cargarla con energía eólica, que tiene costo cero, sin embargo, esta energía podría enviarse a Santacruz, es por ello que eso obliga a despachar generación térmica. </p>
			<p>En el nodo Santa Cruz (<xref ref-type="fig" rid="f21">Fig. 21</xref>), en el escenario A, se tiene un costo marginal atado al costo variable del último generador térmico despachado, a diferencia de lo que sucede con el caso B, donde el costo marginal disminuye debido a la importación de energía proveniente de la generación fotovoltaica de Baltra.</p>
			<p>
				<fig id="f21">
					<label>Figura 21:</label>
					<caption>
						<title>Costo marginal Nodo Santacruz</title>
					</caption>
					<graphic 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2sGSvl55TVNg6AKYB2t1RvkVVlq5S42lDUIBuqN0jvcK8a8LLCMlXP5Oxfz8I6H5AT4sWjQN1Do0PSOdgpm2o22eJJP652XZXvrPyOmmz1RfUKb3Qo71608h7nFUnfqJUDxrKo7VmyR+UB0h+dxsBuAiV6Th+r86sVfib1gBvWwhu9NxRjRBpj96aviOc8QxH79Kqn1bEWHKEndeukZm7whJ5YP3H+NBl3ynNcu9l3Uw6uOKgskjCa8ZlxdXyozK9UCxwcd9fvnsct3Wh46Ek/WwdaZXPVZmWISAXM5687vlYbFdK53rCQwmBKs9Ozsq5i3dxctRjw1KS18VoMlTZIouZ2HYETbd/svanQW16yPOVmybifaT0zJ/lMzdj2SzNJPeYmc4sypPlJyIB0yk8SIOFVqjpg5SIx5cS6nGn5ZIOmFowlhhbkFMy1nUJc5tm1vmtKsQyx1WTAKmjxLAYTiE2KFcu1dXIstwOsstbNTEjHSIdszrCyAdrgiUR3ufeyHF59eA5PNm6rjk31m2RT3Sa1E5bUlUhjmZUFcHpmzg3hm6Rg6TBK3m0qa5LxyblslbZgFeGIuG/ZPqkrrpPG8kb1CjjtarLcQ62PSohm/Q1T05KyF+NeUVghY5NjtuOuJz/H1bHpMTVX/vmBf5aRqRFBcmM+nO04qyxzHHFY9LrvXuDJ2CgdpUUru+Mc7aGD4tgW37ZOBIdinHmovOqp85tx92SOfuMBb9tvq12MPlVFVUb012MQS1e7uZVSAuLmAp0JTycK17FIpkcxysHh0k2ixETEAIAruZ0lYMpype0e607aZqL3NdNJF8/ZjFm145rgiYPemqo1ifG0Bn99zVzKVYD6AJ3mMl08OYJd7Lko24q22c0R4fg7kzEjdSX36uA0TrE4atrqjIs6Y6FtI0kKVBdXy92Bu0b0pAqk26WZVo5ni1wwgqKsItnZuFPVjllfQyz9wNWIEafqhNXe2MyYMZ7KmAVvsZTfyYwW8YxMSQoerKWyAut6JP6laFttMNZmcmfwjuxfPudkmUROuY8qsVk57cZdn6SS6oBig98o7EY6cPNOPOIluSXGVrDczFwlyjoBtdt4cDcjykTM5CaA74hTK5xXeLL7ftH6hWyrt2dAuABg6XECXtCS9jiGIC2YAserNRVrTIurcl4wIKxTSGqmUFNYI5MzzszhXo19c4UVFmMQSIYCur7kXoOISf/cjL2REtqkcb/KsADQPZjABzc+kGfWpGcWNGknUZmC7AJjL2hMmxwXtHXObZtu3mMCMsFMAD1PdUG1SVHPy8DQMf1ihTGBrzqteDzriLXQwBEP1wNTwP/KD3cNk/ZR6qMrw3UgFTA/nZjrTdpOVib0DIiJ2DE8d7+VHeyo3yFITEEAZ3fTiYWD2eSUs13Q0z4ZqH9oD8kXZW4QgK4GK6Yp3Oy/KVtqtxhvAqb12pVDV1JbZO75jfuFifRp166b57gAnO84bxs6gh9WQ7F/YTCxuIeeAaHgw0xtB21DbaqcG69Uu7pNnsP4BsfMJIvGEmtRGzIBk7adlEEHUJ5XbvsKDAAF9CMr/AtcTYUEi0C7I9giaxUozi1esF07Fh8YkBMpEcX4lrotJl3yvoyle+ob77OtF2vs8+ufty3nRYHQMyA6aeI4hzJxeHLYC5q4qgMdBAt2ZcVK24XA0UI7SbpqLI2XWNiEodgBx7TtS5yHGNjVa/qcI0Bp3pw/lAmg/ynKWfhMh4z7nM3KLGBahewY6GFM+uy4jLXpoSpIBSigsXhGR7BvqMQAm3iZojB9aOlDjsfEqxcYMJSmHK/sBo9zeGAMyMJzWfky5YGbKiqaaHSc0YIC/LhMHRGx1nEMKspdeAaEDggnTZT7JlHmWHXtrLl+0RxcCftIBcQKAiZ98QLP0EtAxECZ6HXwIMVtnSDDoKBvrM8oORU4mkh1fvUD73CON/gEJQMsdYRXBAUkuWLjwWKULFhT44Zz5KnWU4qxLjQwjsQr2jF0jdfuht0LtrjjaUEMFxs6urWyvMTBwsqNwuNQnVRjEnoGhBUMotkBDn12nqh2daT7nIloZ4qkzPLS5cphLiggGJOwlFQMCPychMB43ReVU9wad1wbcvISR4vrNmFSvWP+psVI1T8kMBPTOt7t6j4sBwGhXtP1zsAdpX9MxoDahttkY81Gr5tNWl/oGRBnVlIWIOIiQiYDFSznY0pUkxHBcmA3uVCWY9WzMhSbVOlLGby27eLW0KfY6Qt8QS6mUmiFctlOF4SERNhAUMDx3yRECU/5G/03VP6coACpFj1UMmgfahf8hRYKQs+AlHLZIhh+M6kYEA5eQSghYwdqVcUqW/EVq17/hLl52Y+JYOLYhvRRXRSMD5Duc8tgi1FSMhhUUDo1cGVRo/uzAyQlUx8su7rcPmeTjo9mIPMAktGq8lWChbaq0MqPvkAQegYEHW4P3J5z2kuRSXJ1xWrbndJvmqK3GBofmo8cTtQeilKYZZCAtGCnsL3UcyntzIbp9lFbl+zqaRtsCxRXpF6TkA6OlVghgwR8peL91Uhd8+mdT1V4EMxUZU1cIFgUDAhPaLsdhsVvajXxi7YcE7GE6dQFidrhWFNVsHA7TCIcSKlgx4B0fhqnoRhe0rY4p9hWAU17pKzdWr91wZ0QdV/ZUOwU5ZQlrxWK4CCBwGxyDa0oX6HQQHeGUeLfdv6b/Ob8b2RNpbNwlnT7Eiw1DLG3czJDp4H5MD6hl2H1nhVDETk5ntrDWSXaD1ABTWc5WqG3SAUwqIW0hiTChRAHO50a76n7x2xSYXg2yAkqwgXAxGzN2DvxmvYDZxXlHnPEOtlyUgU/Q+cXN7244BJaQgZE7h+dgY8IV8RLO+uOH8TSdaKxTyW6Inng3KcTOPmJS6q6Tc736qYQn27OMO03liVc8h9d8WjSV9AFENwbJHALiF2KC/AjcBJpKShggzSxgpFm5YH6B4JCU7WLSwvjjyGEecjp4vHVj6tnpqFEXnYgIQN6//33ZXR0VH1qa2tVUjJummxoaDBKNAXD6u/vV9fJmiQnStUhtQtbwcYdXR3qls14RkhbOIK197RLd1e3bTKw+LaoDxzTvfqWwevunYveHiwdlMs9l9XRYH/TfrXrYaWDid7puCNZpVnSNdFlzNTpo74ZNd3EVNTFrRjn71gxQcVblald6TCsf0gS/EQpWWX9G+wbFP45Aeg5MDCQNj3BM2ciR/CtypuwvI1TZCxoym5SN+h2dVo0deBl7EU0PPOzv69fJocmZbokedI8jl5X26ybPrIbJHM009HYs5Z0Ai8nY5GorLrkYWhEBnoH5NroNSm3/vV29abtcqGMRZbgAtjNUZ2ypaqqKnFCssOHDytGQwbE2Lwu3DRpKgnxLjmEysrc345AZ1gQa6x/nF3nrTLfxFFpXHInciW7JVvokJMJSP06gx/J19IBBmDlxEqVF7p1ulX6MvpkIndCejN7ZUPVhnlX/ayBLIUnidac4IpEypiUlKQXbAs9uYY4tytXKqrnTNcfXv9Qmdy18pFcMIS11NTUGI+3pp2mZ3V1ehY08Mwey5a7Q3eluio5rdjNLwxfkHVL17nC1TS/VbK5AZ41mXPXUKeaf8yPvNt5Ul5RLtUlzsaeec7aSzfHklpPFh7bM7crySejIEPW166XitIKR3MxGS30GjKZozp7YkIJqKjoXpd2djQn2c5iETSxDtgtfC431FnnKMsxBrFX6yj4SY5ik6x08W257VcinGGQHAdJDcFtAcovCWYZky0PL1SVEtYgg16iNrygJ/XG6kzIGIjX8d6lczmIoS86NVJhOG3PS3oOTMzhgWNcsqMY+r8zHWdU0KwbXJ2+k1CqsCTbgUnLa9xmTEmMhk+bXbmkzM4ki6XdYrKeIwV1jnQqxfnysuXqDZOjrkHVc3U5wHNRKKHZjbkChPzD6C5+efaX8l+P/dc8A+L4gw9D0MAi/u253yqLDMCuGG/1GBgb8OVaHCd9J7ylqWQuDANrF4nx9d98x1HRRKnqpE03Zdl0OC7aQdDKco6sqZz7NP4kwzfx6rfrb7rPyUnElT+4rgQNi4IBoQdAcuA2UxR5/7DxH+4J6IOjh4GYSh9g4cmNBgBRxfHOkVghgvYFQamPlYs70sAXPRVSG3RGMQnOKmVIwKDCMSz3irADjNLEAMExNwyMHbqCc5Bxk3pMFwUDQjx858o78vdr/17d6UXwIV6lHMMA7mVK9yzvxSRnd3tlxyvzkwxfi/jIZ3Q/QU9CJiCpa9+4+IYKpHxsxWPSfqN93pKD789CxgMloz2SrV04CHPDrowXY5uqDiRdglFTAc8xlqTy5vcbz9j6f7z7x0YuDn7jtCgYECEO/7r9X5WnJoACDT2FTmlK/IoTha5fROXsG+vjg8mTtBb6Vg7axQs5aAYEHizu72343vzCIU0D1+yKlQIaaYg7oYIGpEW7TAgs6Ni704LAGTz1ZpisfY5pMCAvdS3p9NXEvyqd+k3fXRQMiFif2IBEztv4XWgGRJa3MJyt44mOhebLti+V7koDklqYcNXMEEmIKHn0QeQEJlI+aI9tPNu5NTYVqGT0C+y9G48PEqOdbxdOiCZ6ItOF+20ptygYUDyxYT6xN1AwuEEleUo1EcATk7YGxHDM1CiBwwYo0HUCMu0XFDSO6KKQLJQy35LYsNx0DXfN39YJftB4IYMnE9EEqbdwKvXtIWQfQAqK4F4KLEoGpC+h011RDGgBkyg5mUSxIjcTkKNi0EroRPhjoTnddlo9wjQbdGYBjeOtgVuCGwaM6Ndnf630Fvq6YMpw/EaKKygJLr8Sd63ZxSri9qBcSSK4hwKLkgFx5o4FLDrx34VlnGPN8PgIhVkMxySPsp87y7jlIwzA1UBbay2PbUsKQuqNT7tBHm7GP0iLDr49dkpoGBC3tUbwLZCAiCqOzdbH5As6yjjRxGJn1lHH+rjg5LK9hZ6sKKVx/APnsEhpMO2u0S6ZGZlRjBFJLRZUGlwrzCVIQAKCAcFkktENHOlLBN8CBkS6i1hJojC7UIVAhA2QymLvgOIWTZNrUYLqB4w8SEkiUb+J0D5y/YhySHxi1RP3Rb2bJFfzm55YP7HK6ni/RO2pJPsB3Vnnd//TqX9RHsGQLK4MXZm/NI/I3rUFwaW5TDYAKE6ZlHhyo1MJmwUsnYmzUO/iwsBtt6QyJeqd++JjgXCXMLhg4BqSKk6SORu0snyhxsxJO/MMiGhbAsQKCoJT5pkizsImX7AGLiQMg99KIvzPdZ5TZuKisiKV3sLkiiFTOvytlMMbel3VOsXIcUCNhbD41ZDYC0NIstzlMCCcUCNIcAQbHByU1157TTZs2CCPPPLIfV7F7NxOPY0RS50EpTkZGCwhsVfG8LvbXCZ+4kmfYJTE3gAEzKbKlpiKBn7j6YT+QeHJIo5nQPgq2WV3TIavl/MTHNAD/fLML2Vd9To5sPzAPU6HSEd2yfVT4eklrl6NdXw9TnDUZZUE1Nraqj7Ll89FxnZ2dqr8I6SA6OnpkaamJoFJ8Z1J9n/qQJqiEXKDeA0q9elQ93zdPcM9MjZuJa23ztlOgf7o1ABO37Urj0KS/qtcPpNTMjgyKDmzOTI5Men42EA94OkHPe364eS5pqcfeFJ330ifDI8Nz491ZW6lMsO7aY/6nG6syWhRkVMh17uvS3N5sxRnFsvH1z6eT5CHlMZ8xZLnduyZQ6Zrz8l4eVlWj4HdWMCMdaofxYD4orGxUeXu4QEJkLq7u+XuXSsXi5XXhe+Y/BCA3+0AxkNZ0/J29cU/x6kLZqNxGZ8cl+mpacnMspKXOQQ/8czInMskCb4z05YuaHxYeUGDt1O9Be/oj8MuLmhxP+lJRwgXmZyaVGOt77mPnQtOOguupvmt7Oqtzq+W6z3XhXzbBEb/+vyvZdeSXeo18Owf7VdhOm7GXq8jr5ilXV/cPtfr0Y5HQHPNTOd1QEg9HR0dakCam5vVR8PQ0JBKtuQkaRfJyPj4oVOyapaN9Rvn615RvUKKi638QNY/NwDHdtI3J22srlktdWV1kpufK5m5mVKdWy35Bff6MZnUB1MnIZUf9DRp30kZ8kf5hWdGthVvV1ggeZlzUfLt4+2yrGRZ4DFWWblZSsJdW7dWrK1ChmeH76HBdNa0FBYWuhr7/Px8IUdXVlawN2rYzQFOSIDJ2N+TkIxUitu2bZO6urqEIqkbScZP8yg7Cr5ASBbog1RSpVm11TgGL3fBRI1vqN4wb34lah+fETfgJz3d4JPsHb/piQSENMlegxR5tfeq0rG5Ca708giGR7YeW/DD5SIWFN6WxOUGtMQQdgbkRJrUZZUEtHTpUvnVr34le/fulZ07d7qh0YK+AwNC4UfGPMzb+NuENRSDgEoYD+I3plq7qOkFJeQibAxv6Pnjq7XpqKuGQwDkfkp1O6u6vjlyRLxvpBQDun37tqxevVp9FgswEbkEED+b2MDUsOGPp+7XnV+rK4NgRGNFUTxQOmM0Mj1yj94mLPFV8TeyxOv4CMMwuTkjHdosxncVA0L5vGrVKnWbgRNTWpAdZkdh8jHQYZmEiegxNjkmxCsB5K4JS4hDkGOXTttZcq8exO6O+3TaSufd+OOWDtVIp85v47vzDAglLKY+PxWyXhKQFJg6vUGsT5CXbXhRF566OlIaP5CwBs160deFqIO8O7HWIGjr1KLoO56WLjI+8yGqgjAkovO97w4bUAyovb1dMZ9Lly7Jjh07pLIyHJHQqfqCpMbuh6WNIMXQgqWn0MGSTMLFkOM4tLS0EIMBxXo/l+aXBm4Bi6cX+MXfgArebg0QYR6PdHFTDAjr14kTJ5TjIfcPLQaoLaxVsTWnWk/Jo8uT3/AZdF/IljfvCU2O44CvZQ6aHum2z0KeP8ZaksbK8pWhUxuwOcZnclQMKC6NTLq0+Da8P++IuGbNGrl586byeE73MsGFIExNUY1yRqzIqwhNou9E/SaYUid4Z+EQuR+BewpgRdQSJZJGGBkQ/mgYHWKBuRoxoPvHXTGg3t5euXjxogq5SPeKYvdTy9mbmLfJ4EcMWFiy9yXqARIQ5neyNuKrEklAzsY5UWkMEBxlyWONZ3lYAlI1rkhABJ7CKLV7CDiH5UaM9EfAuxoUA8JDE0/Lq1evyr59+9TfYQfO053DnerurbDDhc4Lkr8kX90dFVZ/pbDTMBY/FrO609yKQMe1oba4NnToYyDJmMxQfl8kKmMDipTQSSQgwhjWr1+v4sEWiw6I3YRLCg+uOBi6yRePENexwHxgmBGkRwGkHVwbAHysekd706vQp7fBCyldMSDLWIKriNuMDT6hGIpqlQQE09m+fXsoEHKCBDd7Lga/Je7c+qLti1BnQ3RC90DLWopn7fcFI4pPzxEobjGNwxz13IQBhRXPoOm1KDMiQjTO/yzsoO+uMhnApWVL5cSdE0KC9QjSowB6Fe1XxdEmrI6IXHmtj1z4KSEFR5DkCJaMMLF5csImaSDa/sfu/3AVhBjERNi/dH/4HOaCIESabaJb0QxI5dcJaXwVns869AKmGWZn2TSHJK3XE0pAt27dUk6JLS0tKg0Himk8pGPzeKRqNTYfkF/R0Zg6K/MrjfITpcJVR/rb5TBJi8rWy40ljUKCdbft6FxAftEz3f7p9/3MB4QVcXRidD7SXEVUkwXB+riRhPyiJVHrRMOriHgLN9JUEA0/O2PlwXF4g4deS4x/mPMBaTyZB3Z0TZgPKHYCEpaxYsUKFSWPdQzTPLloaMSECLqc/ukkTN/JQkC0NcHHrk43KWft6ox/Dq4oUN3iq3FcDKlZTeeJUxqSbgWpQksWpLdVaTis79Ohq2M8TF6wcFKnBus/qXiVx7aVoC5z1nnOKk1Pt300QdeLMvqUZDJH70tIFotAff29TlSxQapOjmKxCHnRQT/q0MRy0q908HDbzkLj6baPC4GnpiH6v4LsuUsU3NDVZKG4pQMbjo5Rg0nqywjSwdPNu27xd/Oem/W+aJXQbggUvbP4KYAjp9YBYdZ2m+Tfb0rESv1ILqlyBfmNS5jrjxhQmEcnwu0+CiDxaAbUMdIhjcWNoaRS7HXh4Ov25o5Qds5DpCIG5CExo6r8pwD3sGv9QdtgmzQU33tVs/8YmLWAgURnvyRhXpQHKjHdIgZkNp+iUiGhABIQJm6ge7Q7JFjdj0Z5Qfl8jCIOk5EXdMSAQjtZI8TMKYBzHzekAmPTcxkxwwjofLQj4uj0aMSAkgxSJAGFcfZGOCWlANdbcy8YwD1rTv1qFoq0SGp463MM4wgWBaJGEtBCzb2oHR8pkJOdI+Mz46qFhpKG0EoWhIl0jXSppHkwIv6O4H4KRBJQNCsWFQWQJHT4BYneyLcURkAy0zoqjoxhldSCpl3EgIIegah9RxTAmoQnNHmA+IRVuUtoSPfInJJ8YmoisoJFOiBH8zwqHFIK4OBHPBjR5vgBhRVQjpMDCiAVa3QZQaQDCutcjfByQAGV2mJySOUEIudOmEHrfXBCjJTQEQMK81yNcDOkgJYswp7kHTx1hD45y6N80A4YEHmAiH5H3NVpAJxG4voZ6Gc4V42KRXgakcm4kN/0pH4cEYkBW1+z3hivRAX9DO4k88HUrJWOwwKYEY6JbsFvmrrFK/49J/TUZRMqob/++ms5fvy4kCuaVK01NTXquh7ympjks1GTxMofpH/6lY7DC8Lh1k+/1EQhv0wIATpycSQbAxcxhhVPTUPGHny9Bhb1xMyEFGQWSMdAh7rob3Ji0rWFibF3urGa9InxGhsfU5/pyWkZGh2SZcXLZGLcyqnl0HFSryHoaZdnxwQ3v8roOUr9JnMUPoKQk5ABDQ0NyerVq1UyMnIDkWCJnEAMlimX4x3K8zPMoAc17HiCH7iGHU+NI5PLD8iezla+NS1DLdJc2SyZWaSmc55jB9z8YkDUTQ6gwtxClQOoc7RTiGFTuYtcgF5HYR97jZ8dnmygehNNOEu2bNmiuJPeHeC+cDUnu8ViIRp4Qgw7ormYN56+oo/EYcdTJ07zC8/ZjFmpKrIY0ECL8Hs67TjZUJ0OZn5uvrouCAbZMtyifrplQPSR8U+nr07xd1NebzomeKZMSMbRKxa4sjnMYr8bYul3YrlxOvX4/e5iwtNPWnAMQ6mLFSxd72JoairRO+0T/kpcTggUZRc5ff2+8oth/bnB0R85OW1yRxVEFEhMAS2FLytbJqW5paElEw6StYVzFyYSMhJdSJl4qCIGFNopHCGWiAJKEW1ZwXKzc6U0L7wMCLM7gajEgREZHzGgiAFFK/pbQgGu5iHMIcy+NTAcLiMkFUdx3r0qjW/JMHjSjUgC8oSMUSULSQEc/FoGWxaySVdtIf1wH5gT442rhhbxSxEDWsSD97eKOkew1sHW0HefKPiO4Q7X1q/Qd9ADBCMG5AERoyoWlgJEw+trbha2ZWetDY1b1zFb94KFNWWIs974UzpiQP7QNarVRwqgW6kvvvfuOh+bc101idPw1l4MzNJ1J9N8MWJAaRIwen3hKUBCMryhww4cFfOy8qSmqCbsqAaGX8SAAiN91LBbCmCKL8krcfv6gr2nMjda4YXVBXMOiRHcTwHfGNBi8dyNJsXio8Cm2k1Sll8WesTx1L7Ve8t1sGzoO+gBgo4ZEHFhJoGGBLESwAojIu4Dl3d+xySpgwAXgkkRdUtsikl8igf0jKpYAAqQC3oxAOEYuAvgtxRlREw8YsYMCAYC42BBE5iaCmAsZWVlKiWHDrvX5TUD088KCgp8n0uksYgYkO9kjhqIo0BZXpk6fkVe0MmnRkIG1NLSohgHDAdpp7S0dD4XCRKMzk2SqFrKI/mMjIzIX/7yF5VrZ82aNXLz5k2V4uPq1auybds2OXLkiDz22GNSWOjvrQbaCSxZoJyWwtwE0i3kiovw9J7afkvghGLUFdWpdCHpzK/FNPaMkl1fbdNx3Lp1S8gJRD4gGApMBKa0dOlSdZR6++23pbOzM+GMIIHZvn37lPRz+fJllU/o0qVL8tlnn8mPfvQjoW7ePXfunOzZs0cqKyvnE4J5P8XmahweHpbR0dGEkc86IRl4hhlg+oyD3eAG3QfoyebT398fNCq27fuZD4jj19TolFRlV8nY8JhMZMxdJ+0GmL9spCaqDzf1e/UOeJowIK2SYc0llIAaGhokPz9/PgkZHWcBFBUVKcby4osv2uLM++vXr1f1XL9+XX784x+rOnbt2iVtbW3qpz4W+UlYFizpRZIdG3lOn+yOlbYd9rkADJSjJNJomAF6kr6lvLw8zGjOLxS/0nHQQOVEpRRMFUhlRWVatGDcoaef6yQtBL95WZ82TOYoaw5IyICWL19+Dz4DAwOOd14WNJIQxzEkHQ0Qc8OGDeqIx+9BQ9gliqDp47T9xURPP/MBQTdiwS51X5LtS7Y7JeN95RcTXZ101lgJ7aRSXRYRC3EcPQ8cT1vGeB5rmWLHRFLSmRdj20r0na4LkQ+pLBFQhkEL+9HKDV2jdxYHBcj/TDxYBMkp4CsD+vTTT9VxC4kHhfQDDzwg7777rjz55JOClIXIdvToUcV8sJqRDH/Tpk1KQf2DH/xA6Z1QWjc3NyslNu+dOHFinpmhY+LdjRs3qs/rr78uBw8eVEzv9OnT8tBDD8myZcui8Y8oEAgFCrILVE6gCDxiQHigAu9de0/ah9rvuxYXf4ft9dtlS90WpWj++OOP5Wc/+5m88cYbcujQIcVsPvnkE3WWRSENk0CKeeqpp+T3v/+9+vnzn/9c7ty5IytWrJCuri557rnn5P/+7//k2rVrynp2+/ZtxVheffVVdVvH3bt3pbq6WlatWiU3btxQyk+OdjAm3mlsbPQt7WY0sSIKpKJAfUl9ZIK3mSKOJCB9pcjuxt2Cm3m8Ao8jj478RaJZt26dHDt2TEpKShSzqaurk1deeUVZc2AyKKlhVCdPnlSKYqQk9EVIMShdYSqnTp1S5nueY5nDanblyhU5cOCAkDyfo1ZPT49qAwkLpoPZv6mpSUlQ39azc7T0w0+BqoIq4ROBRxKQrgYHKztACf3ss88qZqNvdIhlWFoBSBntrZzILBr/HUwmmfLwhRdemEeLMljaAD/uqLLrf/Q8okBEAXsKOJKAdDiFvlIjVfVIJvo+MV0+XhrRf2sva+pLVHei70wkG8rA3Pw0tdqTOCoRUSCiQDIKGDEgFjKSDAsZ3Yrd4qccuh1M8HyCBH1BYiocFgODAsfFktozCnvxdsYvFnq6mZ9GDAhTNjqYZJ64umG9kPmJ/gU9EE5J+n55JxKUl0Oor16OH0h9nSzSGoxSM1na9ttNP1X/4i/M42/0X+jFcDvQeOpLFU2uy/aSnrquRHhiAMBQgGFA01AzT/C027z8wDMZ8wZXHTANXvpSRR2G5AcudnXGz1Fwam1tnb8YVKsr9Bw1OY3YtenmeaxaBdqBN7pY8I2do8nWvPaGNmJABIxilUoGSDswKXQtepLhuclC4Rl+QDzD34dyyXx33BDCyTt9fX2KQBBMh5iAC3jhbAmz1H5LQUpF4BPLtLUeDZyw8rEZ0AeYEmDieeqETqZlaV/r48AXPNH96UBkaMxE0+Eu4B0EXdlgBgcHFbOJzcTAvOZ7cObDXGX8mbtBeMZrL3KtktAMHAMLuPE385W1pJlqEH5u4MFaom1oy5pi7BlfNknmL/TT4U+cmpJ5cRsxILsJifWKcAuIA7O5cOGC/OQnP1HxX0hCe/fuVRYuJizxZFivggD8hphgDB6EO3/+vAqIBUe+w5eICckHImKNCwKw5IGbzhSAe8HDDz+sUAFXfKXOnj2r/KVWrlwpL730UiDR/h0dHcp3CzyZZPh9YSRgsn300Ufz/lm4U7z//vvy8ssvq3ILDSxeLK3MTcYfvGFG+JeBG/MWy+lXX32l/sbCisV2oQHm+NZbbyn6aabNmnn++eflzJkzaqyh32uvvaZQe/TRRxXeCw0wIGilnYTZFIn3/O53v6vWOZIlPns8Zy5Dc/5OBJ4wIBbzkiVL1CKGcPj88B1ieHt7u3JGRESDQ+K7ExRAOKQF8ASv3bt3K7M+uzd/A5RBlKytnbvVMihg14N+MB8YI3gysOw0BPTyN86c2ioYBJ5MMBYEsYMs6v379yuccK1go4GWzANN6yBjmWibuYdDK2PLfGWXhqYscn6HtlhOgxp7JAkYY319vXR3d6t5CYNhTYETRzHmL/OC7/zOJJFsTjGujH1FRcX8Mfvxxx9X+DAXWD/gzjygT6lOT54woCeeeCIhrvj58AFhPJKDOP/HIsbk0keAWFM+PkMa+H7z5s1BrOf5NrVnN1/s3LnzHly0WM7A4mcVJDC2MMJ4XJAoYmnIwnejoPSqbywUpFnGfu3atUndOA4fPuxVk67qAT+kiEQA09H6HySiIAFhgpOD1u+Ai15XsZIjONsp0D1hQHbEiFVO25X183ms/iGZLiIIHYWTPoNfWHAEDxxK2Y054jD5SOHym9/8Ri0kjrLsijDUoMFk7IPG0a59u8Vs976Xz03WtAm+C8KAvOx4VFe4KMARjGMNYTcwIJgNTKe3t1fefPNNefDBB0PBgMJFtQgbTYGIAUVzIS0KEC6DUpzjGEct9FPopbCEoctYDHmB0iJA9HJaFIgYUFrki17WljoYEQAz0pBK+RhRLqIAFPj/bqTSBXrwX3QAAAAASUVORK5CYII="/>
				</fig>
			</p>
			<p>El costo de abastecimiento de la demanda acumulada (CAD) del escenario A y B, quedan representadas en la <xref ref-type="fig" rid="f22">Fig. 22</xref>, y es claro que la generación de ERNC, marcan una reducción importante de la generación térmica, por tanto, se reduce el consumo de combustibles inclusive más de la mitad. Durante las horas de mayor radiación el CAD, tiene un comportamiento escalonado, ya que en esas horas la demanda es servida en su totalidad por energía por fotovoltaica. En el caso A, el crecimiento del costo es casi constante puesto que el sistema se sirve casi en su totalidad de generación térmica.</p>
			<p>
				<fig id="f22">
					<label>Figura 22:</label>
					<caption>
						<title>Costo de abastecimiento de la demanda Sistema Baltra-Santa Cruz</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
		</sec>
		<sec sec-type="conclusions">
			<title>CONCLUSIONES Y RECOMENDACIONES</title>
			<p>De acuerdo a las series de tiempo horarias de velocidad de viento analizadas, se puede concluir que el recurso eólico en Galápagos, es limitado, y no representa a largo plazo, una fortaleza, caso contrario ocurre con el recurso solar que es óptimo y muestra gran potencialidad.</p>
			<p>Debido a la intermitencia del recurso primario de sol y viento, es importante proponer siempre el despacho de generación térmica que supla, en estas condiciones, la demanda energía y que sea de rápida respuesta. </p>
			<p>La inserción de Conolophus disminuye considerablemente el costo de abastecimiento de la demanda, casi en un 60%.</p>
			<p>En promedio el sistema Baltra-Santa Cruz, consume 60000 galones de Diesel a la semana, que representan una mayor emisión de CO2 a la atmósfera e incurren en gastos mayores para el estado ecuatoriano debido al subsidio que representa la compra de combustible.</p>
			<p>Un centro de control centralizado de la MG puede conformar una herramienta fundamental en el manejo de la red y constituir una institución de planificación y operación de la MG, con posibilidad de ampliación a largo plazo y enlaces eléctricos entre islas. </p>
			<p>Se ha totalizado la demanda y se han dispuesto los generadores térmicos individualmente, más adelante se propone un estudio más específico donde se modele a la demanda como una variable estocástica para que pueda ser tomada en cuenta en el despacho económico.</p>
			<p>El sistema en condiciones iniciales, muestra una incidencia de energía térmica de 88%, a posterior con la implementación de Conolophus el porcentaje se reduce al 38%.</p>
			<p>En SimSEE el cono de probabilidad, que indica incertidumbre en los datos puede reducirse con la inclusión de pronósticos a los modelos CEGH, por lo que se sugiere que se adapten en forma semanal o diaria, al despacho económico.</p>
			<p>Es importante mencionar que una vez que se tiene el despacho económico energético tomando en cuenta, al menos las restricciones de transferencia de las líneas de transmisión, a posterior se debe realizar una evaluación dinámica y estática del sistema y esto podría variar el despacho de generación térmica (incrementado Potencia de despacho) para la Seguridad del sistema eléctrico. </p>
		</sec>
	</body>
	<back>
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