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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.n1.2024.642</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Artículo Académico</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Evaluación de pérdidas de potencia activa en el sistema eléctrico de la Empresa eléctrica Quito (EEQ) aplicando un Algoritmo de optimización</article-title>
				<trans-title-group xml:lang="en">
					<trans-title>Evaluation of active power losses in the electrical system of the Empresa Eléctrica Quito (EEQ) applying an optimization algorithm</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0001-6959-5231</contrib-id>
					<name>
						<surname>Pereira</surname>
						<given-names>L.A.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0006-7929-4866</contrib-id>
					<name>
						<surname>Saraguro</surname>
						<given-names>R.A.</given-names>
					</name>
					<xref ref-type="aff" rid="aff2"><sup>2</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0001-6369-7480</contrib-id>
					<name>
						<surname>Quinatoa</surname>
						<given-names>C.I.</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">Universidad Técnica de Cotopaxi, Latacunga, Ecuador, E-mail: luis.pereira1659@utc.edu.ec, carlos.quinatoa7864@utc.edu.ec</institution>
				<institution content-type="normalized">Universidad Técnica de Cotopaxi</institution>
				<institution content-type="orgname">Universidad Técnica de Cotopaxi</institution>
				<addr-line>
					<named-content content-type="city">Latacunga</named-content>
				</addr-line>
				<country country="EC">Ecuador</country>
				<email>luis.pereira1659@utc.edu.ec</email>
				<email>carlos.quinatoa7864@utc.edu.ec</email>
			</aff>
			<aff id="aff2">
				<label>2</label>
				<institution content-type="original">Departamento de Análisis Post-Falla, Empresa Eléctrica Quito, Quito, Ecuador, E-mail: rsaraguro@eeq.com.ec </institution>
				<institution content-type="orgdiv1">Departamento de Análisis Post-Falla</institution>
				<institution content-type="orgname">Empresa Eléctrica Quito</institution>
				<addr-line>
					<named-content content-type="city">Quito</named-content>
				</addr-line>
				<country country="EC">Ecuador</country>
				<email>rsaraguro@eeq.com.ec</email>
			</aff>
			<author-notes>
				<fn fn-type="other" id="fn1">
					<p>Luis Andrés Pereira Herrera. - Nació en Quito, Ecuador en 1991. Recibió su título de Ingeniero Eléctrico de la Escuela Politécnica Nacional en 2017; Actualmente se encuentra culminando sus estudios de Master en Electricidad con mención en Sistemas Eléctricos de Potencia. Sus campos de investigación están relacionados con la Operación del Sistema Eléctrico en Tiempo Real en el Centro de Control de la Empresa Eléctrica Quito.</p>
				</fn>
				<fn fn-type="other" id="fn2">
					<p>Roberth Saraguro Ramírez. - Recibió su título de Ingeniero Eléctrico en la Escuela Politécnica Nacional en 2007, realizo estudios de Posgrado en la Universidad Nacional de Rosario Argentina obteniendo el título de Magister en Energía para el Desarrollo Sostenible, y Magister en Ingeniería Eléctrica en la Escuela Politécnica Nacional. Sus campos de acción son los análisis Post falla ante eventos presentados en el Sistema Eléctrico Quito.</p>
				</fn>
				<fn fn-type="other" id="fn3">
					<p>Carlos Quinatoa Caiza. - Nació en Tanicuchi, Ecuador en 1988. Ingeniero en Sistemas Eléctricos de Potencia de la Universidad Técnica de Cotopaxi, Master en Ciencias de la Ingeniería Eléctrica de la Universidad Tecnológica de Pereira, aspirante a Doctor en Ciencias de la Ingeniería Eléctrica de la Universidad Central de Venezuela y docente investigador de la UTC.</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>44</fpage>
			<lpage>54</lpage>
			<history>
				<date date-type="received">
					<day>28</day>
					<month>04</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>Esta investigación propone desarrollar una metodología basada en el algoritmo de optimización de mapeo media varianza (MVMO) para reducir las pérdidas de potencia activa del sistema de subtransmisión de la Empresa Eléctrica Quito (EEQ), determinando el mejor punto de operación del sistema, considerando el estado de tap’s de los transformadores, los bancos de capacitores y del aporte de reactivos de las centrales de generación con las que cuenta actualmente la EEQ. Los mismos que al operar de una manera adecuada llevan a reducir el valor de las pérdidas de potencia activa en la red, mejorando así las condiciones operativas del Sistema Eléctrico de Potencia de la EEQ.</p>
			</abstract>
			<trans-abstract xml:lang="en">
				<title>Abstract:</title>
				<p>This investigation proposes to develop a methodology based on the mean-variance mapping optimization (MVMO) algorithm to reduce the active power losses of the subtransmission system of the Electric Company Quito (EEQ), determining the best operating point of the system, considering the state of taps of the transformers, the capacitor banks and the contribution of reagents from the generation plants that the company currently has. EEQ. The same ones that, when operating in an adequate manner, lead to reducing the value of active power losses in the network, thus improving the operating conditions of the EEQ Electrical Power System.</p>
			</trans-abstract>
			<kwd-group xml:lang="es">
				<title>Palabras clave:</title>
				<kwd>Flujos de potencia</kwd>
				<kwd>Pérdidas de Potencia Activa</kwd>
				<kwd>Subtransmisión</kwd>
				<kwd>Algoritmo de Optimización</kwd>
				<kwd>Mapeo Media Varianza</kwd>
			</kwd-group>
			<kwd-group xml:lang="en">
				<title>Index terms:</title>
				<kwd>Power Flows</kwd>
				<kwd>Active Power Losses</kwd>
				<kwd>Subtransmission</kwd>
				<kwd>Optimization Algorithm</kwd>
				<kwd>Mean Variance Mapping.</kwd>
			</kwd-group>
			<counts>
				<fig-count count="23"/>
				<table-count count="1"/>
				<equation-count count="7"/>
				<ref-count count="25"/>
				<page-count count="11"/>
			</counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>INTRODUCCIÓN</title>
			<p>El Sistema Eléctrico de Potencia (SEP), tiene como objetivo principal transportar la energía eléctrica desde las centrales de generación hacia los centros de consumo, de forma segura, confiable y continua. Para esto, es necesario garantizar la correcta operación y funcionamiento de cada elemento que conforma el SEP.</p>
			<p>La Empresa Eléctrica Quito (EEQ) dese 1894 está encargada de suministrar el servicio de energía eléctrica a todos los usuarios dentro de la provincia de Pichincha, parte de las provincias de Imbabura, Napo, Santo Domingo de los Tsáchilas y Cotopaxi, tiene un área de concesión de 15,155 km2, cuenta con equipos y líneas conectados a diferentes niveles de voltaje (subtransmisión, distribución) 138 kV, 46 kV, 23 kV, 13,8 kV y 6,3 kV, los cuales son de gran importancia dentro de la distribución de energía eléctrica [1].</p>
			<p>Las líneas de subtransmisión, transformadores, bancos de capacitores y centrales de generación, y demás equipos con que cuenta la EEQ, son capaces de abastecer la demanda para garantizar la continuidad del servicio de electricidad, la mayor parte de subestaciones están conectas en una configuración denominada en anillo, la cual proporciona un alto nivel de confiabilidad y garantiza la continuidad del servicio [2]. Aun así, se debe tomar en cuenta que las condiciones de operación del sistema cambian según la demanda (mínima, media, máxima), sean estas por aumento o disminución de la carga conectada, o por algún tipo de contingencia (eventos externos o internos) que pueda suscitarse en el SEP.</p>
			<p>Tomando en cuenta que, con el paso del tiempo y desarrollo de la tecnología se han implementado equipos que regulan automáticamente el nivel de voltaje en los transformadores, uno de los problemas de operación ha sido la reconfiguración del resto de equipos que conforman el SEP para que trabaje en las mejores condiciones operativas, es decir, con la menor cantidad de pérdidas de potencia durante su operación, considerando un estado de flujo de potencia óptimo.[3] El aporte de potencia reactiva por parte de los generadores, así como la conexión o desconexión de los bancos de capacitores y la posición de tap’s en los transformadores de potencia, influyen de gran manera en las pérdidas de potencia activa en las líneas de subtransmisión puesto que, aunque el nivel de voltaje este dentro de los rangos establecidos en los nodos de la red, no está garantizado que el sistema se mantenga trabajando de manera eficiente [4][5][6].</p>
			<p>Considerando que, en el sistema de subtransmisión las condiciones operativas cambian, esta investigación se realiza con el propósito de evaluar una técnica de optimización que ayude con la disminución de pérdidas de potencia, reduciendo las sobrecargas en la red y el estrés al que son sometidos los equipos, debido a que el mejorar los niveles de voltaje se garantiza una excelente calidad de servicio técnico, con el fin de reducir las pérdidas de potencia activa en el SEP.</p>
			<p>Los problemas de optimización han sido resueltos en el transcurso del tiempo mediante métodos alternativos, los cuales han dado como resultado aproximaciones, pero no han sido capaces de determinar soluciones exactas. Los métodos heurísticos, están fundamentados en “el conocimiento y la experiencia, dirigidos para explorar el espacio de búsqueda en un camino particularmente conveniente” [7].</p>
			<p>Existen varios algoritmos de optimización, que permiten encontrar soluciones óptimas válidas para el funcionamiento de un sistema eléctrico, realizando ciertas configuraciones a las redes eléctricas y a los elementos que la conforman, con el objetivo de determinar una solución óptima al problema por la complejidad de las ecuaciones (no lineales) del flujo de carga y por las restricciones operativas, considerando un espacio no lineal, no convexo, con varios nodos, que bajo ciertas restricciones establecidas en el sistema de potencia se puedan minimizar sus pérdidas, mejorar la eficiencia de operación y la calidad del servicio [8][9].</p>
			<p>En base a lo descrito anteriormente y en cuanto a referencias bibliográficas revisadas durante esta investigación, se plantea implementar el algoritmo de optimización de Mapeo Media - Varianza (MVMO), el cual, en el estudio [8] fue puesto a prueba con una sola partícula, la cual, alcanzaba valores de pérdidas iguales a un algoritmo basado en una extensión del MVMO, considerando preceptos de inteligencia de enjambre denominado MVMO<sup>S</sup> (MVMO mejorado), el cual simula el comportamiento del algoritmo usando varias partículas, lo que se ve reflejado en el tiempo de procesamiento mucho mayor al MVMO (normal), por la cantidad de cálculos adicionales que debe realizar el algoritmo modificado para determinar bajo qué condiciones el SEP puede trabajar con un mínimo valor de pérdidas de potencia activa, mejorando el nivel de voltaje y el control de reactivos [8].</p>
			<p>En [8], se encuentra un resumen completo de los métodos heurísticos de optimización, los cuales inicialmente están fundamentados en “el conocimiento y la experiencia, y dirigidos para explorar el espacio de búsqueda en un camino particularmente conveniente” [7]. Mientras que el término metaheurístico fue propuesto por F. Glover (1986) en su investigación “Caminos futuros para programación entera y vínculos a la inteligencia artificial”. Métodos que se caracterizan por explorar el espacio de búsqueda y encontrar soluciones óptimas, son algoritmos aproximados y no determinísticos. En estos métodos se encuentran los algoritmos genéticos, algoritmo de recocido simulado (SA), algoritmo de colonia de hormigas (ACO) [10]. También se mencionan otros algoritmos como: búsqueda tabú (TS), procedimiento de búsqueda adaptado aleatoriamente (GRASP), enjambre de partículas (PSO), búsqueda de armonía (HSA) [11], y los Algoritmos Evolutivos (EA), los cuales explotan ideas de evolución biológica, como la reproducción, mutación y recombinación para obtener una solución óptima [12].</p>
			<p>Considerando que, con el pasar de los años la demanda de energía será abastecida de todos los recursos renovables posibles y que el crecimiento de la demanda de energía en relación a la sobrepoblación mundial también va en aumento, las redes eléctricas serán más extensas, por lo que, se debe garantizar que todos los usuarios tengan acceso al suministro de energía con niveles aceptables de calidad y eficiencia. Esto hace necesario desarrollar métodos inteligentes para la optimización de flujos de potencia y la reducción de pérdidas durante la operación del SEP [13].</p>
			<p>Este tipo de estudios donde se analiza la reducción de pérdidas de potencia en sistemas eléctricos ha aumentado en los últimos años, los cuales han sido realizados en sistemas de distribución y subtransmisión con diferentes métodos heurísticos de optimización, llegando a tener excelentes resultados debido al alto costo de la energía eléctrica y por el desarrollo e implementación de sistemas de automatización en los sistemas eléctricos de potencia. Varias publicaciones, hoy en día, analizan algoritmos meta-heurísticos, heurísticos y distintos métodos de inteligencia artificial para la resolución de problemas; cada vez, con resultados más eficientes [8].</p>
			<p>El método MVMO se ha utilizado en estudios como la reconfiguración de redes de distribución “Reconfiguración de redes de Distribución de Energía Eléctrica basada en Optimización de Mapeo Media-Varianza” para determinar la combinación óptima de apertura y cierre de los seccionadores en las diferentes derivaciones de la red para reducir las pérdidas de potencia activa, manteniendo un adecuado perfil de voltaje [8], también en el “Desarrollo de una Metodología Multimáquina para la Ubicación y Sintonización de Estabilizadores de Sistemas de Potencia de forma Automática” la cual permita ubicar y sintonizar Estabilizadores de Sistemas de Potencia (PSS´s) con un modelo matemático de optimización MVMO con el objetivo de solucionar los problemas de estabilidad oscilatoria para ser aplicado en cualquier sistema eléctrico [13], y en “El Control Óptimo de Potencia Reactiva en un parque Eólico Mar adentro con Enlace HVDC” con la implementación de una técnica de optimización de potencia reactiva con el objetivo de reducir las pérdidas de potencia activa [14].</p>
		</sec>
		<sec>
			<title>JUSTIFICACIÓN</title>
			<p>La potencia reactiva es considerada como un fenómeno específico que ocurre en sistemas eléctricos de corriente alterna, la cual no realiza ninguna función específica para los consumidores, pero juega un rol importante dentro del operación del SEP. En líneas de subtransmisión, dependiendo de la corriente de carga, éstas pueden entregar o recibir potencia reactiva. Para valores de potencia transmitida por debajo de su carga natural (impedancia característica), la línea entrega potencia reactiva, mientras que, sobre su carga natural la línea recibe potencia reactiva. Independientemente de la carga natural de los equipos, los transformadores siempre absorben potencia reactiva y los elementos de compensación, que son elementos activos, se añaden a la red para entregar o recibir potencia reactiva, los cuales, a su vez, permiten controlar el nivel de voltaje [14].</p>
			<p>Los problemas de optimización en un SEP varían dependiendo la operación y de las condiciones bajo las que esté trabajando, considerando la modelación matemática y su no linealidad, varios autores han considerado aplicar algoritmos evolutivos, los cuales realizan una búsqueda global estocástica que permiten llegar a una solución más cercana al problema planteado.</p>
			<p>Como caso práctico para la red de la Empresa Eléctrica Quito (EEQ) a nivel de subtransmisión no se ha realizado una evaluación de pérdidas de potencia. Considerando que la EEQ tiene integrado en su sistema de supervisión, control y adquisición de datos (SCADA) dispositivos electrónicos inteligentes (IED’s), es posible obtener información que puede ser utilizada para mejorar las condiciones operativas del sistema y reducir las pérdidas de potencia. </p>
			<p>Actualmente no se aprovechan todos los datos obtenidos por los IED’s como información relevante en el control y operación del sistema de la EEQ. Dichos equipos, pueden mejorar las condiciones operativas del sistema, tomando en cuenta que las condiciones de un SEP, varían dependiendo de los eventos que se susciten en el transcurso del tiempo, por cambios de demanda, por la estación del año, por eventos transitorios o permanentes dentro o fuera de un Sistema Eléctrico de Potencia (SEP), entre otros. En el presente trabajo, se propone desarrollar un algoritmo de optimización, que se asemeje más a un sistema ideal (sin pérdidas), y que, mediante la información disponible de los equipos en tiempo real, cítense bancos de capacitores, posición de tap’s en los transformadores de la red eléctrica (LTC’s) y la generación con la que cuenta el sistema eléctrico, permita minimizar las pérdidas de potencia activa en la red eléctrica.</p>
			<p>Además, se debe cumplir con la regulación de la Agencia de Regulación y Control de ENERGÍA Y Recursos Naturales No Renovables (ARCERNNR) número 002/20 [15], dentro de la cual se encuentra la calidad de servicio técnico y los niveles de voltaje aceptables para los diferentes usuarios (considerado un ±5% en alto voltaje), es decir de 0.95 a 1.05 por unidad (p.u), lo cual, se dificulta al considerar fenómenos transitorios o permanentes que ocurren dentro de la operación de un SEP, como variaciones de voltajes o cortes de suministro de energía, los cuales, alteran los voltajes del sistema, por lo tanto, los valores de voltaje en las barras deben permanecer dentro de los límites establecidos ante los diferentes escenarios operativos del sistema y según la regulación vigente, así como, las obligaciones que deben cumplir cada una de las empresas eléctricas distribuidoras en el país y sus usuarios (comerciales, industriales) que se conectan a la red eléctrica.</p>
		</sec>
		<sec sec-type="methods">
			<title>METODOLOGÍA</title>
			<p>Los problemas de optimización en sistemas eléctricos de potencia generalmente están basados en una función objetivo y un conjunto de restricciones que se deben cumplir. Las restricciones asociadas a la optimización de potencia reactiva están relacionas con las ecuaciones de flujos de carga y los límites de operación del sistema [16].</p>
			<p>Minimizar <italic>f (u, x)</italic></p>
			<p>Sujeto a: </p>
			<p>
				<disp-formula id="e1">
					<graphic xlink:href="data:image/jpg;base64,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"/>
				</disp-formula>
			</p>
			<p>Donde:</p>
			<p><italic>u</italic> Variables de control</p>
			<p><italic>x</italic>Variables de estado</p>
			<p><italic>f (u, x)</italic> Función objetivo</p>
			<p><italic>h (u, x)</italic> Restricciones de igualdad</p>
			<p><italic>g (u, x)</italic> Restricciones de desigualdad</p>
			<p>Los objetivos de este tipo de algoritmo de optimización son: reducir las pérdidas de potencia activa y mejorar el perfil de voltaje mediante las variables de control del ajuste de tap’s en los transformadores, el ajuste de la excitación de los generadores y considerando la conexión o desconexión de los bancos de capacitores que forman parte del sistema. Mientras que las variables de estado son la magnitud y fase del voltaje en las barras del SEP y el flujo de potencia en las líneas de subtransmisión.</p>
			<sec>
				<title>Función objetivo del algoritmo</title>
				<p>La principal función objetivo de la optimización de potencia reactiva consiste en minimizar las pérdidas de potencia que se pueden expresar como se establecen en las referencias [17] [18] [19].</p>
				<p>
					<disp-formula id="e3">
						<graphic xlink:href="data:image/jpg;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e4">
						<graphic xlink:href="data:image/jpg;base64,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"/>
					</disp-formula>
				</p>
				<p>Donde:</p>
				<sec>
					<title>Restricciones de igualdad</title>
					<p>Las restricciones de igualdad corresponden a las ecuaciones de balance de potencia activa y reactiva en las barras del SEP.</p>
					<p>
						<disp-formula id="e5">
							<graphic xlink:href="data:image/jpg;base64,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"/>
						</disp-formula>
					</p>
					<p>
						<disp-formula id="e6">
							<graphic xlink:href="data:image/jpg;base64,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"/>
						</disp-formula>
					</p>
					<p>Donde:</p>
					<p>N Número de barras</p>
				</sec>
				<sec>
					<title>Restricciones de desigualdad del algoritmo</title>
					<p>Las restricciones de desigualdad se definen tanto a las variables de estado y a las variables de control, las cuales están definidas por los límites de operación del sistema. En este caso se tienen: los límites de flujos máximos a través de las líneas, y los rangos de magnitud de voltaje en las barras del sistema.</p>
					<p>
						<disp-formula id="e7">
							<graphic xlink:href="data:image/jpg;base64,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"/>
						</disp-formula>
					</p>
					<p>
						<disp-formula id="e8">
							<graphic xlink:href="data:image/png;base64,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"/>
						</disp-formula>
					</p>
					<p>Donde:</p>
					<p>Un sistema de potencia es considerado estable, cuando todas las variables eléctricas se encuentran dentro de los parámetros establecidos, y que al presentarse una contingencia éste puede volver a un punto de equilibrio, garantizando la continuidad y calidad de servicio técnico suministrado a los usuarios [20][21]. </p>
					<p>Durante estos eventos o contingencias, el sistema de potencia debe adaptarse a las nuevas condiciones operativas, las cuales van a depender de los elementos que son parte de la red. Un problema de operación de una red es su configuración o reconfiguración con el fin de reducir las pérdidas de potencia del sistema y evitar las sobrecargas en los elementos que lo conforman. La reconfiguración de la red puede ser utilizada para mejorar la eficiencia en cuanto a la operación y a la calidad del servicio [22].</p>
					<p>
						<fig id="f1">
							<label>Figura 1:</label>
							<caption>
								<title>Sistema EEQ modelado en DIgSilent Power Factory [23]</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>Con lo expuesto anteriormente, se considera como red de prueba el sistema de la EEQ (ver <xref ref-type="fig" rid="f1">Fig. 1</xref>) modelado en DIgSILENT PowerFactory, en el cual, se pueden ejecutar scripts de Python [25], donde ha sido programado el algoritmo MVMO, el mismo que realiza múltiples flujos de potencia, donde se varían los tap’s en los transformadores, la potencia reactiva en los generadores y en los bancos de capacitores, hasta encontrar los puntos de operación del sistema en el cual las pérdidas de potencia activa son menores. Esto en base al diagrama de flujo del algoritmo de optimización MVMO (ver <xref ref-type="fig" rid="f2">Fig. 2</xref>).</p>
					<p>
						<fig id="f2">
							<label>Figura 2:</label>
							<caption>
								<title>Proceso de búsqueda del algoritmo de mapeo media - varianza (MVMO) [25]</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>Todos estos cálculos están enfocados en un ámbito cuantitativo, es decir, considerando la potencia activa del sistema de subtransmisión, para posteriormente realizar un análisis porcentual en que se reducen las pérdidas de potencia activa. Esto se aplica para cualquier estado de operación del sistema, consideración de demanda, etc. En este caso en general, se realizará el análisis para demanda máxima, en donde se mostrarán los resultados de los transformadores de potencia más relevantes en el sistema de 138 kV, 69 kV y 46 kV, así como los perfiles de voltaje en estos nodos.</p>
					<p>Al finalizar la simulación y ejecución del algoritmo ejecutada en Power Factory, en demanda máxima, luego de 1000 iteraciones, se puede observar en la <xref ref-type="fig" rid="f3">Fig. 3</xref> que la pérdida de potencia activa en la primera iteración se encuentra sobre los 14,58 MW, mientras que luego de ejecutarse el script y analizar todas las posibles opciones de operación del sistema se llega a tener una pérdida de potencia de 10,32 MW. La pérdida de potencia activa en porcentaje es del 6.5% con respecto al valor inicial de 11,042 MW calculado en Power Factory.</p>
					<p>
						<fig id="f3">
							<label>Figura 3:</label>
							<caption>
								<title>Resultado al finalizar el algoritmo MVMO en Power Factory Demanda mínima</title>
							</caption>
							<graphic 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						</fig>
					</p>
					<p>Para obtener el resultado de cada uno de los transformadores y los voltajes en cada una de las barras del sistema de subtransmisión, se ha tomado como referencia el anexo 1 (documento en Excel), en donde se encuentran listados los elementos del SEP, que se desean graficar. </p>
					<p>A continuación, se muestra en las figuras dos de los transformadores de potencia donde se puede ver el cambio de sus tap’s, y el valor del voltaje en por unidad (p.u) conforme el algoritmo se ejecuta en Power Factory. Mientras que, los resultados obtenidos en los otros transformadores de potencia y sus voltajes se muestran en el anexo del presente documento. En este caso se ha tomado en cuenta la Subestación (S/E) Gualo (elemento 70 dentro anexo 1) con un nivel de 138 kV, la cual cuenta con un transformador de dos devanados, en la que los tap’s se encuentran en el lado de alto voltaje y estos pueden variar en un rango de -8 a 8.</p>
					<p>Durante la simulación en la <xref ref-type="fig" rid="f4">Fig. 4</xref>, se observa el cambio de tap’s que ocurren en el transformador de la subestación Gualo durante la búsqueda de la mejor condición operativa para reducir las pérdidas de potencia activa, obtenida en la <xref ref-type="fig" rid="f3">Fig. 3</xref>, dejando el tap del transformador de potencia en la posición -7.</p>
					<p>En la <xref ref-type="fig" rid="f5">Fig. 5</xref>, en la interfaz de Python se puede confirmar el estado del tap (-7) del transformador de la subestación Gualo en la última iteración de la simulación, considerada en este caso la número 999 debido a que dentro del software la numeración comienza en 0, y de igual forma considerando que el elemento a analizar es el 70, al iniciar el listado en el programa desde 0, la Subestación Gualo se encuentra en el listado en el número 69. Mientras que en la <xref ref-type="fig" rid="f6">Fig. 6</xref>, verificamos el último estado de la posición del tap al finalizar la simulación en Power Factory.</p>
					<p>
						<fig id="f4">
							<label>Figura 4:</label>
							<caption>
								<title>Cambio de tap’s TR_Gualo durante la simulación</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f5">
							<label>Figura 5:</label>
							<caption>
								<title>Verificación del tap del TR_Gualo en la ventana de variables de Python</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f6">
							<label>Figura 6:</label>
							<caption>
								<title>Verificación del tap del TR_Gualo en Power Factory</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>Tomando en cuenta dos transformadores de 3 devanados, con cambiador de tap’s en dos de los 3 devanados, en las figuras 7, 8, 9 y 10 se consideran los transformadores de potencia T08 y T09 de la Subestación Vicentina, con los tap’s en el primer devanado con un rango de 1 a 5 denominado de alto voltaje “HTAP” (elemento 130 para el T08 y elemento 131 para el T09 de acuerdo al anexo 1) y el segundo devanado denominado de medio voltaje con un rango de tap’s que va de 1 a 33 “MTAP” (elemento 139 para el T08 y elemento 140 para el T09 del anexo 1).</p>
					<p>En las figuras 11 y 12, en la interfaz de Python se puede evidenciar el estado de los tap’s, tomando en cuenta lo indicado anteriormente, en los datos obtenidos de la S/E Gualo, y de acuerdo con la lista de variables en Python, los elementos 129 y 130 corresponden a los tap’s en el lado de alto voltaje (elementos 130 y 131 según anexo 1), mientras que los elementos 138 y 139 corresponden a los tap’s en el lado de medio voltaje (elementos 139 y 140 según anexo 1) en los transformadores T08 y T09 de la subestación Vicentina.</p>
					<p>
						<fig id="f7">
							<label>Figura 7:</label>
							<caption>
								<title>Cambio de tap’s en el lado de alto voltaje en el TR_VCNTNA-1 durante la simulación</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f8">
							<label>Figura 8:</label>
							<caption>
								<title>Cambio de tap’s en el lado de alto voltaje en el TR_VCNTNA-2 durante la simulación</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f9">
							<label>Figura 9:</label>
							<caption>
								<title>Cambio de tap’s en el lado de medio voltaje en el TR_VCNTNA-1 durante la simulación</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f10">
							<label>Figura 10:</label>
							<caption>
								<title>Cambio de tap’s en el lado de medio voltaje en el TR_VCNTNA-2 durante la simulación</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f11">
							<label>Figura 11:</label>
							<caption>
								<title>Verificación de los tap’s del TR_VCNTNA-1 en la ventana de variables de Python</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>Con los resultados obtenidos en los gráficos, en el almacenamiento de las variables en Python y en la simulación de Power Factory, se tiene que los tap’s en los dos transformadores de la subestación Vicentina para reducir las pérdidas de potencia activa deberán encontrarse en alto y medio voltaje en la posición 1 y 32 respectivamente.</p>
					<p>
						<fig id="f12">
							<label>Figura 12:</label>
							<caption>
								<title>Verificación de los tap’s del TR_VCNTNA-2 en la ventana de variables de Python</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>De la misma forma que el caso anterior, en las figuras 13 y 14, se muestra el valor de los tap’s de cada uno de los transformadores al terminar las iteraciones de la simulación.</p>
					<p>
						<fig id="f13">
							<label>Figura 13:</label>
							<caption>
								<title>Verificación del tap del TR_VCNTNA-1</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f14">
							<label>Figura 14:</label>
							<caption>
								<title>Verificación del tap del TR_VCNTNA-2</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f15">
							<label>Figura 15:</label>
							<caption>
								<title>Voltaje en la Barra de la S/E Gualo</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>Con respecto a los voltajes en estos puntos, en las figuras 15 y 16 a continuación podemos observar que los niveles de voltaje a 138 kV no varían notablemente, manteniéndose en estas barras (Gualo y Vicentina) en 1 p.u. Tomando en cuenta que el valor final del voltaje, se encuentra dentro de los rangos establecidos por la regulación vigente (±5%).</p>
					<p>Ahora se realizará una revisión del comportamiento del sistema en los niveles de subtransmisión restantes que tiene al momento la Empresa Eléctrica Quito, (69 kV y 46 kV), mostrando las gráficas del comportamiento de los tap’s de los transformadores y de los voltajes en las barras. A nivel de 69 kV, la EEQ cuenta con una subestación denominada Los Bancos (43 en la lista del anexo 1), a continuación, en la <xref ref-type="fig" rid="f17">Fig. 17</xref> se puede ver el cambio de los tap’s del transformador de potencia de dos devanados el cual tiene rango de -8 a 8, mientras que la Fig.18 nos muestra el voltaje en la barra de la subestación mientras se ejecuta el algoritmo. En este caso la posición final del tap en el transformador de la S/E Los Bancos para obtener el menor número de pérdidas de potencia activa debe estar en la posición 7.</p>
					<p>
						<fig id="f17">
							<label>Figura 17:</label>
							<caption>
								<title>Cambio de tap’s en el TR_BNCS durante la simulación</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>En este caso al igual que para los casos de 138 kV se tiene que el voltaje en la S/E Los Bancos permanece constante con un valor, cercano al 1 p.u.</p>
					<p>
						<fig id="f18">
							<label>Figura 18:</label>
							<caption>
								<title>Voltaje en la Barra de la S/E Los Bancos</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f19">
							<label>Figura 19:</label>
							<caption>
								<title>Cambio de tap’s en el lado de medio voltaje en el TR_SRSA-1 durante la simulación</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>A nivel de 46 kV de la EEQ, tomaremos como ejemplo la S/E Santa Rosa la cual cuenta con dos transformadores de 2 devanados de 46/23 kV (elementos 117 y 118 dentro del anexo 1) con un rango de cambio de tap’s de -8 a 8. En las figuras 19 y 20 se observa el cambio de tap’s de los dos transformadores de la S/E Santa Rosa, quedando el T82 en posición -4 y el T83 en posición -5. El perfil de voltaje en esta barra esta dado por la <xref ref-type="fig" rid="f21">Fig. 21</xref>, donde también se puede observar que éste se encuentra dentro de los valores admisibles dado por la regulación 002/20 del ARCERNNR.</p>
					<p>
						<fig id="f20">
							<label>Figura 20:</label>
							<caption>
								<title>Cambio de tap’s en el lado de medio voltaje en el TR_SRSA-2 durante la simulación</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f21">
							<label>Figura 21:</label>
							<caption>
								<title>Voltaje en la Barra de la S/E Santa Rosa</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>El algoritmo de optimización de mapeo, media -varianza MVMO, se lo ejecuta de la misma manera para las demandas mínima y media, el resultado va a cambiar dependiendo de las condiciones operativas bajo las que se encuentre el sistema eléctrico de potencia en ese momento, así como de los generadores que se encuentren funcionando en los diferentes horarios. </p>
					<p>A continuación, se muestran en las figuras 22 y 23 las curvas con las pérdidas de potencia en las demandas mínima y media respectivamente, mientras que en la figura 24 se puede observar el algoritmo aplicado para demanda máxima con 2000 iteraciones como caso particular.</p>
					<p>
						<fig id="f22">
							<label>Figura 22:</label>
							<caption>
								<title>Resultado al finalizar el algoritmo MVMO en Power Factory Demanda mínima</title>
							</caption>
							<graphic 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"/>
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"/>
						</fig>
					</p>
					<p>
						<table-wrap id="t1">
							<label>Tabla 1:</label>
							<caption>
								<title>Valores de pérdidas de potencia activa antes y después de aplicar el algoritmo MVMO al sistema de la EEQ</title>
							</caption>
							<graphic 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"/>
						</table-wrap>
					</p>
					<p>
						<fig id="f23">
							<label>Figura 23:</label>
							<caption>
								<title>Resultado al finalizar el algoritmo MVMO en Power Factory Demanda media</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
					<p>
						<fig id="f24">
							<label>Figura 24:</label>
							<caption>
								<title>Resultado al finalizar el algoritmo MVMO en Power Factory Demanda máxima con 2000 iteraciones</title>
							</caption>
							<graphic 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"/>
						</fig>
					</p>
				</sec>
			</sec>
		</sec>
		<sec sec-type="results">
			<title>RESULTADOS</title>
			<p>Al aplicar el algoritmo de optimización MVMO en cada una de las demandas (mínima, media y máxima) desarrolladas en este estudio, se puede determinar el valor de las pérdidas de potencia activa en el sistema de subtransmisión de la EEQ para cada caso, los cuales se detallan en la <xref ref-type="table" rid="t1">Tabla 1</xref>. </p>
			<p>Estos porcentajes de pérdidas varían por la hora y la disponibilidad de los equipos (generadores, bancos de capacitores) que se encuentran funcionando en el SEP. Si bien la reducción de las pérdidas de potencia es calculada en un instante de tiempo, es importante considerar que, al sumar estas pérdidas en el transcurso del tiempo, representan un valor considerable al final del día, debido a que el sistema posiblemente no trabaja bajo condiciones adecuadas de operación, y, como se mencionó en el desarrollo de este estudio, el hecho de que el sistema opere dentro de los rangos permitidos de voltaje ,establecidos por el agente regulador de cada región, en este caso la ARCERNNR, no garantiza que el sistema trabaje con pérdidas mínimas de potencia.</p>
			<p>Durante la simulación se pueden observar en DIgSILENT Power-Factory el aporte de potencia reactiva y el estado de los bancos de capacitores en cada iteración del método MVMO. Pero si se desea ver el cambio en cada iteración se lo puede realizar de mejor manera en la interfaz de variables en Python una vez que finaliza el algoritmo.</p>
			<sec>
				<title>Interpretación de la Curva MVMO </title>
				<p>Una vez finalizado el estudio, y al analizar las curvas de las figuras obtenidas durante la simulación, se puede observar que, al comienzo las pérdidas de potencia son considerables, pero, conforme el algoritmo va avanzando, se van encontrando mejores soluciones dentro de los elementos, cuyos estados operativos pueden cambiar (bancos de capacitores, tap’s en transformadores y potencia reactiva en generadores), para que las pérdidas vayan disminuyendo. Tomando en cuenta que, las pérdidas de potencia activa no alcanzan valores muy elevados, lo que se logra al aplicar la técnica MVMO es que, conforme transcurre el tiempo, el sistema va encontrando un nuevo punto de operación de estado estable, donde las pérdidas disminuyen, al tiempo que los valores de voltaje en las barras se mantienen constantes, es decir, que el sistema no pierde convergencia durante la búsqueda de la mejor condición operativa.</p>
				<p>En el anexo 2, al final de este documento, se muestran los gráficos de los cambios de los tap’s de los transformadores de potencia, tanto de dos como tres devanados existentes en el sistema eléctrico de la EEQ, así como los perfiles de voltaje en cada una de las barras que forman parte de la red a nivel de 138 kV, 69 kV y 46 kV, donde se puede observar cómo cambian las posiciones en los transformadores y cómo se mantiene el perfil de voltaje en cada una de las barras mientras se ejecuta la simulación.</p>
			</sec>
			<sec>
				<title>Análisis Económico</title>
				<p>La implementación de un algoritmo de optimización permite analizar y evaluar la mejor condición operativa en la que puede operar un sistema eléctrico de potencia, estimando variables o factores que muchas veces no se consideran dentro del funcionamiento del SEP, es por esto que, la reducción de pérdidas de potencia se relaciona directamente con la disminución de costos operativos en el sistema eléctrico.</p>
				<p>Un SEP bajo condiciones normales de operación no sufre daños (eléctricos o mecánicos) cuando las condiciones operativas cambian de forma normal, pero se ven afectados al no trabajar en condiciones óptimas, o al ser forzados por cambios bruscos que ocurren inesperadamente en la red (fallas transitorias o permanentes). En este caso, el sistema de la EEQ, al operar con la menor cantidad de pérdidas de potencia activa, aumenta la disponibilidad de capacidad instalada de la red y a su vez, el sistema podría operar con un menor consumo de electricidad, por lo que, se tienen menores gastos de operación, se reduce la corriente que circula por los elementos de la red y se evita su sobrecalentamiento; alargando la vida útil de los elementos que forman parte de la red.</p>
			</sec>
		</sec>
		<sec sec-type="conclusions">
			<title>CONCLUSIONES Y RECOMENDACIONES</title>
			<p>Elegir el mejor método de optimización para resolver un problema es muy importante en el desarrollo de cualquier investigación, se debe considerar cada uno de los aspectos y elementos que lo conforman. Además, se debe tomar en cuenta la correcta integración y funcionalidad del método que se va a trabajar, para que este no afecte a los parámetros de la simulación durante su ejecución, ya que esto se verá reflejado en los resultados.</p>
			<p>El correcto modelamiento de la red, así como cada una de las características de los elementos que forman el sistema eléctrico de la Empresa Eléctrica Quito es fundamental dentro del desarrollo del estudio de optimización de las pérdidas de potencia activa, lo cual, garantiza que la aplicación del algoritmo no tenga problemas en la convergencia de los flujos de potencia.</p>
			<p>La programación del algoritmo desarrollado en este trabajo se puede aplicar a cualquier sistema eléctrico de potencia y bajo cualquier condición operativa. En este caso en particular, se tiene que las mayores pérdidas de potencia activa en demanda máxima, alcanzando un valor de pérdidas de 10.32 [MW] y el porcentaje de reducción es del 6.5 % en relación a los 11,042 [MW] en condiciones iniciales de operación del sistema.</p>
			<p>La reconfiguración de los tap’s de los transformadores de potencia, al aplicarse el algoritmo de optimización MVMO, puede ser utilizada para mejorar la calidad de servicio, técnico y para aumentar la eficiencia de los equipos dado que trabajarán bajo mejores condiciones operativas.</p>
			<p>Con la aplicación del algoritmo MVMO se confirma que este método muestra convergencia para buscar una solución óptima y se acerca lo suficiente al óptimo global para resolver el problema planteado de la reconfiguración de los elementos de la red en el sistema de subtransmisión de la EEQ, el mismo que puede ser aplicado en cualquier otro sistema eléctrico. </p>
			<p>Se ha demostrado que, el aplicar el algoritmo de optimización, para los diferentes estados del sistema, no afecta el estado operativo del SEP. </p>
			<p>Al ampliar el análisis del estudio, incrementando el número de iteraciones a 2000, se puede observar en la figura 24, que el comportamiento de la curva no representa una disminución considerable de las pérdidas ya calculadas, debido a que la curva converge cerca de las 1000 iteraciones, por lo que no influye en el resultado aumentar el número de iteraciones, pero si en el tiempo de procesamiento del algoritmo.</p>
		</sec>
	</body>
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					<source>User Manual</source>
					<publisher-loc>Germany</publisher-loc>
				</element-citation>
			</ref>
			<ref id="B25">
				<mixed-citation> [24] Cepeda, J.; Rueda, J. L.; Erlich, I.; Korai, A.; F. Gonzalez-Longatt,“MeanVariance Mapping Optimization Algorithm for Power System Applications in DIgSILENT PowerFactory” PowerFactory Applications for Power System Analysis Book, Chapter 12, Springer International Publishing, 2014.</mixed-citation>
				<element-citation publication-type="book">
					<person-group person-group-type="author">
						<name>
							<surname>Cepeda</surname>
							<given-names>J.</given-names>
						</name>
						<name>
							<surname>Rueda</surname>
							<given-names>J. L.</given-names>
						</name>
						<name>
							<surname>Erlich</surname>
							<given-names>I.</given-names>
						</name>
						<name>
							<surname>Korai</surname>
							<given-names>A.</given-names>
						</name>
						<name>
							<surname>Gonzalez-Longatt</surname>
							<given-names>F.</given-names>
						</name>
					</person-group>
					<source>MeanVariance Mapping Optimization Algorithm for Power System Applications in DIgSILENT PowerFactory</source>
					<chapter-title>PowerFactory Applications for Power System Analysis Book</chapter-title>
					<publisher-name>Springer International Publishing</publisher-name>
					<year>2014</year>
				</element-citation>
			</ref>
		</ref-list>
	</back>
</article>