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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.v20.n2.2024.604</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Artículo Académico</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Estrategia de control robusto descentralizado para una micro-red aislada con generación distribuida acoplada para mejorar la estabilidad de voltaje</article-title>
				<trans-title-group xml:lang="en">
					<trans-title>Droop control strategy for an isolated micro grid with distributed generation coupled to improve voltage stability</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0002-9101-2228 </contrib-id>
					<name>
						<surname>Gualotuña</surname>
						<given-names>S.</given-names>
					</name>
					<xref ref-type="aff" rid="aff2"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0002-9319-8815</contrib-id>
					<name>
						<surname>Pavón</surname>
						<given-names>W.</given-names>
					</name>
					<xref ref-type="aff" rid="aff2"><sup>2</sup></xref>
				</contrib>
			</contrib-group>
			<aff id="aff1">
				<label>1</label>
				<institution content-type="original">Departamento de Ingeniería Eléctrica, Universidad Politécnica Salesiana, Quito, Ecuador E-mail: sandrag1008@gmail.com .</institution>
				<institution content-type="normalized">Universidad Politécnica Salesiana</institution>
				<institution content-type="orgdiv1">Departamento de Ingeniería Eléctrica</institution>
				<institution content-type="orgname">Universidad Politécnica Salesiana</institution>
				<addr-line>
					<named-content content-type="city">Quito</named-content>
				</addr-line>
				<country country="EC">Ecuador</country>
				<email>sandrag1008@gmail.com</email>
			</aff>
			<aff id="aff2">
				<label>2</label>
				<institution content-type="original">Departamento de Ingeniería Eléctrica, Universidad Politécnica Salesiana, Quito, Ecuador E-mail: wpavon@ups.edu.ec .</institution>
				<institution content-type="normalized">Universidad Politécnica Salesiana</institution>
				<institution content-type="orgdiv1">Departamento de Ingeniería Eléctrica</institution>
				<institution content-type="orgname">Universidad Politécnica Salesiana</institution>
				<addr-line>
					<named-content content-type="city">Quito</named-content>
				</addr-line>
				<country country="EC">Ecuador</country>
				<email>wpavon@ups.edu.ec</email>
			</aff>
			<author-notes>
				<fn fn-type="current-aff" id="fn1">
					<p>Sandra Ariel Gualotuña Logacho.- (Y’1997) Received the B.S. of Electrical Engineering from Universidad Politécnica Salesiana, Quito - Ecuador. His research interests include implementation of a control strategy for an isolated microgrid with distributed generation to improve voltage stability.</p>
				</fn>
				<fn fn-type="current-aff" id="fn2">
					<p>Wilson Pavón Vallejos. - (Y’1989-M’10). Received the B.S. of Electrical Engineering from the ESPE (Army Polytechnic School) in Ecuador in 2014, and the MSc degree in Automation and Control in 2016 from Newcastle University in United Kingdom, and the Phd degree in Ferrara-Italy in 2021. His areas of interest are renewable energy, energy efficiency, techniques of control of Power converters and inverters, artificial intelligence as technique of control. He joined as occasional professor of Universidad Politécnica Salesiana in Ecuador.</p>
				</fn>
			</author-notes>
			<pub-date pub-type="epub-ppub">
				<season>Jan-Jun</season>
				<year>2024</year>
			</pub-date>
			<volume>20</volume>
			<issue>2</issue>
			<fpage>0058</fpage>
			<lpage>0071</lpage>
			<history>
				<date date-type="received">
					<day>31</day>
					<month>10</month>
					<year>2023</year>
				</date>
				<date date-type="accepted">
					<day>13</day>
					<month>12</month>
					<year>2023</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>El constante avance de la tecnología requiere una gran cantidad de energía, por ello se ha propuesto la inclusión de fuentes de energía renovable (RES) cerca de los centros de carga. La implementación de fuentes de energía renovable como la energía fotovoltaica, que introduce variabilidad en la generación debido a factores fluctuantes como la radiación. Estas RES son implementadas también en sectores donde el sistema eléctrico convencional no es capaz de llegar, de esta manera se garantiza el abastecimiento de energía eléctrica a toda la población. El paper presenta una novedosa estrategia de control de Micro-redes aisladas, basado en el control jerárquico y control droop modificado. Esta estrategia robusta permite mejorar la estabilidad de voltaje y su comportamiento transitorio. Se implementa una Micro-red de referencia con dos fuentes fotovoltaicas con valores nominales. Lo que permite verificar el desempeño de la estrategia propuesta comparando con un controlador PI convencional. Sin embargo, la implementación de estos nuevos sistemas implica retos de control para que su funcionamiento sea correcto, indiferente que la Micro-red funcione de forma conectada o aislada a la red convencional.</p>
			</abstract>
			<trans-abstract xml:lang="en">
				<title>Abstract:</title>
				<p>The paper presents a novel control strategy for islanded Microgrids, based on hierarchical control and modified droop control. The robust control strategy presented allows stability voltage improvement and its transient behavior. Which subscribes to verify the performance of the proposed strategy compared with a conventional PI controller. The implementation of renewable energy sources such as photovoltaics, which introduces variability in generation due to fluctuating factors such as radiation. Due to technological advances demand a huge amount of electricity, therefore Renewable Energy Resources (RES) must be near the electrical demand is huge, in addition they are implemented in rural places, where electric utility is not able to provide the service. However, the implementation of these new systems implies facing new challenges for the correct operation of Microgrid connected or islanded from the conventional system.</p>
			</trans-abstract>
			<kwd-group xml:lang="es">
				<title>Palabras clave:</title>
				<kwd>multinivel</kwd>
				<kwd>control</kwd>
				<kwd>compensación</kwd>
				<kwd>armónicos</kwd>
				<kwd>THD</kwd>
				<kwd>D- STATCOM</kwd>
				<kwd>MLI</kwd>
				<kwd>IEEE 13 de Distribución.</kwd>
			</kwd-group>
			<kwd-group xml:lang="en">
				<title>Keywords:</title>
				<kwd>Microgrid</kwd>
				<kwd>Distributed</kwd>
				<kwd>Generation</kwd>
				<kwd>Hierarchical control</kwd>
				<kwd>robust.</kwd>
			</kwd-group>
			<counts>
				<fig-count count="20"/>
				<table-count count="7"/>
				<equation-count count="24"/>
				<ref-count count="30"/>
				<page-count count="14"/>
			</counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>INTRODUCCIÓN</title>
			<p>El cambio climático, el crecimiento poblacional y el avance tecnológico han permitido la introducción de energías renovables (RES) en los sistemas eléctricos convencionales. Esto ha contribuido al crecimiento de la cobertura del servicio eléctrico en varios puntos remotos y en los diferentes centros de carga en los cuales no es viable ampliar la estructura de las subestaciones. Sin embargo, la introducción de estas energías también plantea desafíos en la operación, planificación y el control de la red eléctrica [1], [2]. </p>
			<p>Uno de los principales desafíos que se presentan en la utilización de energías renovables es la variabilidad del clima, lo que introduce cierta incertidumbre al sistema debido a que los pronósticos meteorológicos no son completamente precisos y pueden cambiar rápidamente en un determinado momento [3]. </p>
			<p>La introducción de las energías renovables ha dado lugar a la creación de Micro-redes (MR), que son sistemas más pequeños que incluyen recursos energéticos distribuidos (DER), cargas y sistemas de almacenamiento. Estas Miro-redes pueden operar conectadas o aisladas de la red principal de forma independiente [4].</p>
			<p>Para mitigar los efectos negativos de la integración de las energías renovables en los sistemas convencionales, se pueden utilizar estrategias de control en los diferentes dispositivos para acoplarlos de manera más eficiente a la red [5].</p>
			<p>La arquitectura de control de una MR puede dividirse en centralizado y distribuido, de acuerdo con la presencia o no de una red de comunicación. </p>
			<p>En el modo de operación aislado, la MR debe proporcionar energía al consumidor final con los mismos parámetros de calidad que la red [6]-[8]. También puede operar de manera conjunta con la red principal, intercambiando energía de forma unidireccional o bidireccional mediante un convertidor AC/DC [6]-[10]. Este convertidor bidireccional de enlace, “bidirectional AC/DC interlinking converter” es un dispositivo que se puede utilizar en el control jerárquico de las Micro-redes [9].</p>
			<p>La fuente de voltaje máximo se adopta como el método de control de caída para gestionar las operaciones en paralelo de las Generaciones distribuidas (GD) despachadas para lograr un intercambio de energía sin comunicación. </p>
			<p>Refiriéndose a la generación distribuida se debe tomar en cuenta que estas redes pueden generar incertidumbre e inyectar armónicos, las cuales afectan al balance y la eficiencia de la red eléctrica, debido a que se generarán pérdidas lo que reduciría la calidad de energía.</p>
			<p>En la <xref ref-type="fig" rid="f1">Fig. 1</xref>, se observan diferentes tipos de cargas (comerciales, residenciales, industriales) las cuales al principio solían operar únicamente con una generación centralizada, en este caso las hidroeléctricas. </p>
			<p>Posteriormente se añadieron generaciones distribuidas convencionales y no convencionales como paneles fotovoltaicos, generadores de diésel. Estos generadores mejoran el abastecimiento de energía eléctrica en los centros urbanos, donde normalmente se presenta el mayor consumo de energía. El éxito de las MR radica en un sistema de control capaz de alcanzar los voltajes y potencias requeridas.</p>
			<p>Las MR al estar cerca de los centros de carga reducen costos por transmisión y reducen totalmente las pérdidas por transporte de energía [11]. En las MR debido a la diversidad que tienen en generaciones, cargas y sistemas de almacenamiento se puede tener corriente AC Y DC. Entre los elementos que incluyen las MR se encuentran las celdas fotovoltaicas, celdas de combustible y sistemas de almacenamiento que proveen potencia DC. Por otro lado, las microturbinas y algunos tipos de generación eólica producen potencia AC, de 50 Hz o 60 Hz, lo cual depende netamente de la región en la que se está operando [3], [12]-[14].</p>
			<p>Haciendo una comparación entre las MR con las tecnologías convencionales, como, por ejemplo, las redes de energía centralizadas. La MR provee mayor confiabilidad, eficiencia y permite contrarrestar problemas medioambientales [1], [16] Además, que el cliente tiene la posibilidad de interactuar activamente en algunas etapas del Sistema Eléctrico de Potencia (SEP). La desventaja de una MR es el grado de complejidad del diseño y control, ya que para mejorar la confiabilidad de la MR se deben implementar diferentes técnicas de control. </p>
			<p>No obstante, el control de MR exige una red de comunicación con un ancho de banda muy alto para la correcta transferencia de datos [17].</p>
			<p>Cuando se produce una falla, el punto de conexión común (PCC, por sus siglas en inglés) permite la interrupción del flujo de energía, entre la MR y la red convencional [9]. El sistema debe ser capaz de retornar a su operación normal en el menor tiempo posible. En este punto es donde las estrategias de control juegan un papel crucial para el funcionamiento exitoso de las MR.</p>
			<p>La estrategia de control debe considerar las características de la MR y los objetivos planteados para ella. En este sentido, debe tomar en cuenta sus características inherentes, donde se debe analizar la mejor estrategia de control que se ajusta a las necesidades de control del sistema. Control de voltaje, frecuencia, potencia, fallas, sincronización de frecuencia, control de la forma de onda del transitorio de voltaje y corriente, entre otros [9].</p>
			<p>El control de potencia se lo realiza de manera secundaria, para ello se requiere de un control jerárquico. El control de frecuencia afectará la potencia activa y el control de voltaje afectará la potencia reactiva [10].</p>
			<p>Entre los dispositivos empleados para el control jerárquico de la MR, se espera que el inversor ayude con el soporte de voltaje AC/DC al cambiar el modo de operación de despacho de potencia a regulación de voltaje cuando la fuente de voltaje principal en cualquiera de los nodos falla abruptamente [5], [18], [19] </p>
			<p>Existen diversas técnicas de control utilizadas para mejorar la operación de las MR. Algunas de estas técnicas son la impedancia virtual, el control droop, el inductor eléctrico (ES), el control de tolerancia de fallos, entre otras. Estas técnicas han demostrado resultados satisfactorios en cuanto a la relación establecida en la comparación de la potencia y la estabilidad del voltaje [20]-[22]. El esquema de control basado en el control de caída estático en una MR permite el intercambio de potencia y la regulación.</p>
			<p>El control droop es una técnica que permite controlar de manera ideal las MR aisladas, ya que no requiere una red de comunicación, lo que mejora la confiabilidad y reduce la complejidad del sistema [20]-[22]. </p>
			<p>Las MR son de gran interés en la investigación de redes, en [22] se efectúa el diseño de sistemas de control, controladores PI, empleando diagramas de bode, en donde se pretende verificar la respuesta de frecuencia, y aumentar la robustez del sistema.</p>
			<p>El objetivo del control robusto según [23]-[25] es extraer las características de incertidumbre del modelo y aplicar esa información al diseño del sistema de control. </p>
			<p>En [26] el control robusto convencional modifica para asegurar una compartición de carga proporcional. Esta estrategia resalta la robustez del sistema frente a errores numéricos, perturbaciones, ruidos e impedancias de alimentadores, teniendo en cuenta únicamente errores en la medición de voltaje.</p>
			<p>El control deslizante (SMC, por sus siglas en inglés) y el modelo de referencia en lazo cerrado las cuales aumentan la estabilidad, robustez y rendimiento por medio de su estrategia [27].</p>
			<p>En [28] se analiza la estabilidad de una Micro-red híbrida, y se propone un control dinámico de ganancia de caída para manejar los cambios de las RES y mantener la estabilidad de la MR.</p>
			<p>El uso de sistemas de almacenamiento tiene como objetivo mejorar la estabilidad, calidad de potencia, confiabilidad en toda la MR.</p>
			<p>En [18] se propone una estrategia de control jerárquico para la operación de la MR. Esta estrategia se desarrolla en los niveles: interno, primario y secundario, con el fin de regular la salida de voltaje del inversor, compensar la desviación del voltaje y garantizar el funcionamiento de la red en todos los modos.</p>
			<p>El autor de [11] menciona que para el análisis de MR se ha implementado el consorcio [9] de tecnología de electricidad confiable, además de modelos establecidos como los de CIGRE o IEEE.</p>
			<p>
				<fig id="f1">
					<label>Figura 1:</label>
					<caption>
						<title>Ejemplo de una Micro-red AC/DC junto con la red convencional</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
		</sec>
		<sec sec-type="methods">
			<title>METODOLOGÍA </title>
			<p>El escenario de esta investigación se basa en el modelamiento de una red DC/AC que consta de dos fuentes de generación distribuida fotovoltaica operando de manera aislada a la red principal.</p>
			<p>La MR propuesta está compuesta por dos fuentes PV, que están formado por un arreglo de celdas, inversores DC-DC y DC/AC. El modelo propuesto es adaptado de una MR en [18], pero se adapta a las modificaciones del sistema, incluyendo mayores cargas para explorar y analizar diferentes casos de estudio.</p>
			<p>En la <xref ref-type="fig" rid="f2">Fig. 2</xref> se puede observar dos fuentes de generación distribuida independientes conectadas al mismo punto PCC, donde la micro fuente será representada como una fuente DC conectada a un conversor de voltaje, Además de dos diferentes cargas trifásicas conectadas al sistema. Gracias al PCC el sistema podría trabajar de manera aislada o conectada a la red, donde la potencia activa y reactiva se expresa como en las ecuaciones 4 y 5.</p>
			<p>El control de fuentes de energía renovable realizado a través de electrónica de potencia implica el uso de uso de dispositivos electrónicos para gestionar y optimizar la generación de energía. Al implementar energía solar fotovoltaica se necesita el empleo de los inversores fotovoltaicos que convierten la corriente continua (CC) en corriente alterna (CA) a través de elementos electrónicos y configuraciones que permiten la regulación de la tensión y frecuencia de salida, de igual manera con la implementación de algoritmos de seguimiento del punto de máxima potencia (MPPT) [30]. El control electrónico implica el uso de microcontroladores, sensores, algoritmos de control y comunicación para garantizar un funcionamiento eficiente, seguro y confiable de las instalaciones de energía renovable. La electrónica de potencia desempeña un papel clave en la conversión y control de </p>
			<p>la energía en estas aplicaciones. Se muestra un sistema trifásico con cargas trifásicas. El sistema presentado es balanceado.</p>
			<p>
				<fig id="f2">
					<label>Figura 2:</label>
					<caption>
						<title>Micro-red AC-DC propuesta</title>
					</caption>
					<graphic 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				</fig>
			</p>
			<p>El control de la micro red se realiza con un esquema jerárquico que tiene múltiples lazos de control que se distribuyen en diferentes niveles de control [10]:</p>
			<p>Nivel 0 control interno: este nivel controla y regula la salida de voltaje y corriente de los inversores de voltaje (VSI).</p>
			<p>Nivel 1. Control primario: control local que proporciona potencia compartida entre las GD y mitiga la corriente circulante que aparece cuando las VSI operan en paralelo.</p>
			<p>Nivel 2. Control secundario: cuando la potencia compartida alcanza el control primario la frecuencia y la amplitud del voltaje debería desviarse de los valores nominales. El control secundario es necesario para restaurar el voltaje de la micro-red.</p>
			<p>Nivel 3 control terciario: es el último y más lento control, responsable de programar la potencia de cada GD. Un objetivo de este control es la operación optima durante el modo aislado y un óptimo flujo de potencia al estar conectado a la red.</p>
			<p>A continuación, se explica la capacidad de mantener precisa la compartición proporcional de carga y por lo tanto la robustez con respecto a parámetros de desviaciones, desajustes de componentes y perturbaciones.</p>
			<p>
				<disp-formula id="e1">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>De la ecuación 1 el lado izquierdo es el mismo para todos los inversores que operan en paralelo.</p>
			<p>
				<disp-formula id="e2">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>Lo que garantiza una precisa compartición de potencia real sin tener el mismo E i . Además, neutraliza los errores computacionales y perturbaciones al no depender de las impedancias de salida del inversor.</p>
			<p>En la <xref ref-type="fig" rid="f3">Fig. 3</xref> se muestra el diagrama de bloques de la estrategia de droop control modificada a robusta, en la tabla 1 se detallan las variables involucradas en este diagrama de bloques. </p>
			<p>
				<fig id="f3">
					<label>Figura 3:</label>
					<caption>
						<title>Controlador “droop” robusto </title>
					</caption>
					<graphic xlink:href="data:image/jpg;base64,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"/>
				</fig>
			</p>
			<p>
				<table-wrap id="t1">
					<label>Tabla 1:</label>
					<caption>
						<title>Variables controlador &quot;droop&quot; robusto</title>
					</caption>
					<graphic 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"/>
				</table-wrap>
			</p>
			<p>Para el diseño del controlador se tomaron en cuenta los siguientes parámetros:</p>
			<sec>
				<title>Identificación del sistema</title>
				<p>Antes de implementar los diferentes lazos de control previstos para este sistema, es primordial tener un conocimiento detallado del estado inicial y las áreas que requieren mejoras. conocer su estado inicial y las deficiencias a mejorar.</p>
				<p>En la tabla 2 se presentan los valores eléctricos de la MR propuesta, los cuales se utilizarán para validar la estrategia de control.</p>
				<p>El sistema presentado opera a una frecuencia de 50 Hz ya que la mayoría de las aplicaciones de MR se encuentran en países europeos, rigiéndonos al benchmark se optó por tomar este valor normalizado en el extranjero. Sin embargo, se podría variar los valores del sistema ponerlo a operar al nivel de voltaje estandarizado en el país.</p>
				<p>
					<table-wrap id="t2">
						<label>Tabla 2:</label>
						<caption>
							<title>Parámetros eléctricos del sistema</title>
						</caption>
						<table>
							<colgroup>
								<col/>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<tbody>
								<tr>
									<td align="justify">Parámetro</td>
									<td align="justify">Sym</td>
									<td align="justify">Valor</td>
									<td align="justify">Unidad</td>
								</tr>
								<tr>
									<td align="justify">Frecuencia nominal</td>
									<td align="justify">W</td>
									<td align="justify">2π.50</td>
									<td align="justify">Rad/s</td>
								</tr>
								<tr>
									<td align="justify">Voltaje de la red</td>
									<td align="justify">E</td>
									<td align="justify">311</td>
									<td align="justify">V</td>
								</tr>
								<tr>
									<td align="justify">Inductancia de salida</td>
									<td align="center">L0</td>
									<td align="justify">1.8</td>
									<td align="justify">mH</td>
								</tr>
								<tr>
									<td align="justify">Filtro inductivo</td>
									<td align="justify">Lt</td>
									<td align="justify">1.8</td>
									<td align="justify">mH</td>
								</tr>
								<tr>
									<td align="justify">Filtro capacitivo</td>
									<td align="justify">Cl</td>
									<td align="justify">25</td>
									<td align="justify">µF</td>
								</tr>
								<tr>
									<td align="justify">Carga</td>
									<td align="center">RL</td>
									<td align="justify">200/400</td>
									<td align="justify">Ω</td>
								</tr>
								<tr>
									<td align="justify">Voltaje DC</td>
									<td align="justify">Vdc</td>
									<td align="justify">650</td>
									<td align="justify">V</td>
								</tr>
							</tbody>
						</table>
					</table-wrap>
				</p>
				<p>El voltaje pico de la red es 311 V por lo que su voltaje eficaz es 220 V.</p>
				<p>En las tablas 3 y 4 se aprecia las características de las DG implementadas para la operación del sistema.</p>
				<p>
					<table-wrap id="t3">
						<label>Tabla 3:</label>
						<caption>
							<title>Parámetros eléctricos de la DG1</title>
						</caption>
						<table>
							<colgroup>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<tbody>
								<tr>
									<td align="justify">Parámetro</td>
									<td align="justify">Valor</td>
									<td align="justify">Unidad</td>
								</tr>
								<tr>
									<td align="justify">Voltaje del panel</td>
									<td align="justify">650</td>
									<td align="justify">V</td>
								</tr>
								<tr>
									<td align="justify">Corriente del panel</td>
									<td align="justify">7.84</td>
									<td align="justify">A</td>
								</tr>
								<tr>
									<td align="justify">Corriente del diodo</td>
									<td align="justify">2.96</td>
									<td align="justify">A</td>
								</tr>
								<tr>
									<td align="justify">Potencia máxima PV</td>
									<td align="justify">213.15</td>
									<td align="justify">W</td>
								</tr>
								<tr>
									<td align="justify">Temperatura</td>
									<td align="justify">25</td>
									<td align="justify">ºC</td>
								</tr>
								<tr>
									<td align="justify">Irradiancia</td>
									<td align="justify">1000</td>
									<td align="justify">W/m2</td>
								</tr>
							</tbody>
						</table>
					</table-wrap>
				</p>
				<p>
					<table-wrap id="t4">
						<label>Tabla 4:</label>
						<caption>
							<title>Parámetros eléctricos de la DG2</title>
						</caption>
						<table>
							<colgroup>
								<col/>
								<col/>
								<col/>
							</colgroup>
							<tbody>
								<tr>
									<td align="justify">Parámetro</td>
									<td align="justify">Valor</td>
									<td align="justify">Unidad</td>
								</tr>
								<tr>
									<td align="justify">Voltaje del panel</td>
									<td align="justify">650</td>
									<td align="justify">V</td>
								</tr>
								<tr>
									<td align="justify">Corriente del panel</td>
									<td align="justify">7.84</td>
									<td align="justify">A</td>
								</tr>
								<tr>
									<td align="justify">Corriente del diodo</td>
									<td align="justify">2.96</td>
									<td align="justify">A</td>
								</tr>
								<tr>
									<td align="justify">Potencia máxima PV</td>
									<td align="justify">213.15</td>
									<td align="justify">W</td>
								</tr>
								<tr>
									<td align="justify">Temperatura</td>
									<td align="justify">25</td>
									<td align="justify">ºC</td>
								</tr>
								<tr>
									<td align="justify">Irradiancia</td>
									<td align="justify">1000</td>
									<td align="justify">W/m2</td>
								</tr>
							</tbody>
						</table>
					</table-wrap>
				</p>
				<p>Los valores de la temperatura e irradiancia se establecieron utilizando la base de datos del modelo del modelo de asesoramiento del sistema NREL de Simulink “NREL System Advisory Model” que incluye hojas de datos medidas bajo condiciones estándares, STC, por sus iniciales en inglés. </p>
				<p>El control primario implementado en este documento se basa en una versión modificada de la estrategia de control “universal control droop”.</p>
				<p>Algoritmo 1: Algoritmo de Droop control robusto</p>
				<p>Paso 1: Entradas: [Tss, Irradiance, Temperature, f, U, 𝑬 ∗ , 𝑬 ∗ ]</p>
				<p>Paso 2: Salidas: {VDC1, VDC2, VS1, VS2, VRMS, P1, Q1, P2, Q2}</p>
				<p>Paso 3: Inicialización:</p>
				<p>Datos_GD’s</p>
				<p>Paso 4: Medición de datos del sistema</p>
				<p>VDC, I1, I2, I ref</p>
				<p>Paso 5: Medición de corrientes del sistema</p>
				<p>I1, I2, I ref</p>
				<p>Paso 6: Cálculo de Potencias del inversor</p>
				<p>P </p>
				<p>
					<disp-formula id="e3">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e4">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Paso 7: Sintonización de los convertidores del sistema kp, ki, </p>
				<p>
					<disp-formula id="e5">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e6">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Paso 8: Comparación de voltaje</p>
				<p>Si V&lt; 1 p.u</p>
				<p>Inyección de potencia a convertidores de tensión.</p>
				<p>Sino</p>
				<p>Continuar</p>
				<p>Fin Si</p>
				<p>Paso 9: Estabilidad de voltaje del sistema</p>
				<p>Paso 10: Retornar: </p>
				<p>Variación de carga </p>
				<p>L1+15%</p>
				<p>L2+25%</p>
				<p>Este principio se puede implementar en el VSI al aplicar el método “P/Q Droop”.</p>
				<p>
					<disp-formula id="e7">
						<graphic xlink:href="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjcAAAA1CAYAAAC9f8qMAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAZ1SURBVHja7d0xU9xGGMbxJbVJbRzvVbHTBlZXOpXnEBO7JObQqIKouGE0E5MZFWQ46Jix3ZsqUNkpki6ecewyBeQTZMbmCwBfwSZ6pdtDCN2d7tAFg//Fr8DHabW6gffh3ZWsNjc3FQAAwHXBRQAAAIQbAAAAwg2AT/OXgFITWaO896LfU+Z9+fMc5ZjDXotxza3suRSdV6/vAUC4Aa5cABnHcdda83ddY55orf8Wxsw+Dba2bpQ9p7Bhlo3x1vu9J/Tqj2qOux1E0eQw880ee2sruOEZs+44znbHc2PcJ/Ot6JuqrkXZMbKfhZ3bfBB8WeXnEkX+LaPMaz+KbiXjuPpxPO4HpfTR/daakX9rt/0pp1b92ADhBsBYtcPmHT/073kN75Hvh/cqPXbTPNRKHWnjJYGmHbrTWpl9v92eKvP+lYZe1W74uNRYUoi188IW61GOLf8WF/iPurGyKkHE1epNXOyP42I/U9U16TdGr89i2LmVCzZ6z85rY9X9tu6GS0ngk5BjvB0bsOS1+DPbm4+ir/h5AQg3wLm/2oMguJPtLsjXtoi0g2AqCMoV/arH81y9rrTZn2+t3a2uY3N/Jg42x0q7b2zXRc4pbIbT5UJXHIT03Mt8xyaKgknP8+aEzCf7mhTmODT8PKgL1T12rtOzaNSuBA/jbTzIBhHTbD+s6rp4Ru1kj5kdQ86712dRdm5lNONzsHPM2/DMAwl92XE2fPP9F2ZxlyUqgHADnC+oUuzjIpH92ha5RaOfZYNANqSEfvzXfKeg5/XqtpQdr9VqfR2GzWk5TpWdm05QOOlVREt1Vhorq/nCK0Gg7oULoVtfUsq8z3Yzup2hAR2OomMnXZTb6m18zAN5v4So9Gt95Ibt6SquyWmn5nSM2bRzI0tBMxtheLPXZ1F2bqVDY8ESXjJn11vKhxg57zmtX1bZwQIIN8B1CDdtf8oodaBuu28lwHT+Yj+RIivFRMJAURAYOdyk470fdrzCYyVdnuBOsfPdpu5cpYh3lqCG2aRrQ0D+/NKuR7KEY6QQ57tAtgj3CyO9jt29Xnrmn4bv/+A6te14rEPTCJeruCajjDGOgJFfdsqd27uJdMnsXIdIrn2VHSyAcANcA93OgISNdjAlhUo6KVJIkiWcgiWY7g9RwR02g8LCRcbLFz1H61d2Q3BespE3d5xu16gTrGQvSVLUJVyZxWf95nUaQPRv+UIuyyPxcQ8l4JjGyo+9OgyDwk1RSLBdIeW4v9vQ2Ov6pBtta3/2vSYFnZFhxhhnuLEBt+j1Vvz6RK4jVuZ9AOEG+JzDjTIHc3P6qfH95aS7Ydw/pJD3KsijhItsh2LY8SrpUqXh5sguiZ3OXR9nxw29+kKyudZxXiR3UsWBpV93RQprEpS02i/a6GtD0Sidm3Hsr8m7yBj/V7hJOzjmr3y4sUt5hBuAcAOc0dlMeiJ7XcKN8GZa8NM7Z67DeGcLZGdJLIom07tzTpfkznYy0i5BUvgze4683KbXZKNrZ7lE7sLKbvw9O67et+FG9rA0m63v8uGvaIkl3SNU7Z1ReRcZw86tmmWps5uDs52z5DMxzZ3CZakR908BhBvgGkufJaIPpfh2OysFm4iv6nhZdglJa+dVrab+TZ6hYrydc8U+LrQSfuTcsqHLdhjyc5Fnw8jx5PbyzaKOUWa5Tc4hDk/vBi2xnC53qQ+yWXmc12PUMfptBB7qPOTW7txxWt1n3KiPcbDZLVrumx2w3AcQbgB89uxSlYSfuuv91AzPbg4e9tkuUpCl+1Omu1D1c2PG/kt0iLmVEYfKX+2t56UCUY9uDkC4AYBcwJClqn4FO+l2yAMAB3QrkofPefWFom7ORY/9KQQbO7eqwkVniWvPPom4n/R5RWbvqgRBgHAD4NLIfyuQ3AY9oBshG4hd4/7S76nG8syb0ZZ6Bh/70q/TiHMbJOmc1Zzn/UJLZ3Pxa4INQLgBAACEGwAAAMINAAAA4QYAAIBwAwAAQLgBAACEGwAAAMINAAAA4QYAAIBwAwAAQLgBAACEGwAAAMINAAAA4QYAAIBwAwAACDdcBAAAQLgBAAAg3AAAABBuAAAACDcAAIBwAwAAQLgBAAAg3AAAABBuAAAACDcAAIBwAwAAQLgBAAAg3AAAABBuAAAACDcAAIBwAwAAQLgBAAAg3AAAABBuAAAACDcAAIBwAwAAQLgBAAC4NP8B9cFpkicorqkAAAAASUVORK5CYII="/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e8">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Donde las variables 𝒘 ∗ y 𝑬 ∗ son las referencias de frecuencia y amplitud y 𝒘.</p>
				<p>Las salidas de voltaje son representadas con la letra E. 𝑷 ∗ y 𝑸 ∗ son las referencias y P y Q representan la potencia activa y reactiva respectivamente; y 𝑮 𝑷 𝒔 y 𝑮 𝑸 𝒔 como sus funciones de transferencia.</p>
				<p>El voltaje de salida del inversor puede ser regulado al controlar su potencia reactiva de salida y su frecuencia puede ser regulada al controlar su potencia activa [24]. Comprobándolo en las ecuaciones </p>
				<p>
					<disp-formula id="e9">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e10">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Donde U es la integración del voltaje, 𝑼 𝒏 la salida del voltaje del inversor, 𝑿 𝒏 es la impedancia de salida del inversor y 𝜹 𝒏 el ángulo entre los voltajes.</p>
				<p>
					<fig id="f4">
						<label>Figura 4:</label>
						<caption>
							<title>Características Droop control [44]</title>
						</caption>
						<graphic xlink:href="data:image/jpg;base64,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"/>
					</fig>
				</p>
				<p>La transformada de Clarke se emplea para transformar la referencia en Alpha y beta para tener dos sistemas independientes de una sola fase. Los controladores de resonancia, PR, son aplicados para obtener una mejor regulación de voltaje con menos armónicos [18].</p>
				<p>
					<disp-formula id="e11">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e12">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>En las ecuaciones anteriores 𝒌 𝒑𝒗 y 𝒌 𝒑𝒊 son ganancias proporcionales, 𝒌 𝒓𝒗 y 𝒌 𝒓𝒊 son las ganancias en la frecuencia fundamental, 𝒌 𝒉𝒗 y 𝒌 𝒉𝒊 son las ganancias resonantes en el harmónico h, 𝒘 𝒄 es el ancho de banda resonante usado para evadir los problemas de inestabilidad asociados con la ganancia infinita, 𝝎 𝟎 es la frecuencia fundamental [18]. </p>
				<p>Los valores obtenidos de las ecuaciones 7 y 8 son mostrados en la tabla 5.</p>
				<p>La DG2 busca mejorar el comportamiento de esa parte del sistema a través un controlador PI, acción proporcional integral, que es definida mediante:</p>
				<p>
					<disp-formula id="e13">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Donde 𝑻 𝒊 es el tiempo integral, responsable de la acción integral.</p>
				<p>
					<disp-formula id="e14">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Un controlador de la forma </p>
				<p>
					<disp-formula id="e15">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Donde los valores de las ganancias</p>
				<p>
					<disp-formula id="e16">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e17">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>En la tabla 5 se puede observar los valores obtenidos para el control proporcional integral para el lazo de voltaje.</p>
			</sec>
			<sec>
				<title>Parámetros de los inversores</title>
				<p>El diseño de este estudio está basado en el control clásico, el sistema es implementado en Matlab Simulink. En la DG 1 se utilizó la técnica de control droop modificado robusto y en la DG 2 un controlador PI convencional.</p>
				<p>
					<table-wrap id="t5">
						<label>Tabla 5:</label>
						<caption>
							<title>Parámetros del control interno</title>
						</caption>
						<table>
							<colgroup>
								<col span="2"/>
							</colgroup>
							<tbody>
								<tr>
									<td align="justify" colspan="2">Control del inversor </td>
								</tr>
								<tr>
									<td align="justify"> </td>
									<td align="justify">kp</td>
								</tr>
								<tr>
									<td align="justify">Gi</td>
									<td align="justify">0.2131</td>
								</tr>
								<tr>
									<td align="justify">Gv</td>
									<td align="justify">0.027</td>
								</tr>
							</tbody>
						</table>
					</table-wrap>
				</p>
				<p>
					<table-wrap id="t6">
						<label>Tabla 6:</label>
						<caption>
							<title>Parámetros del control primario</title>
						</caption>
						<table>
							<colgroup>
								<col span="4"/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="justify" colspan="4">Parámetros del inversor </th>
									<th align="justify"> </th>
								</tr>
								<tr>
									<th align="justify"> </th>
									<th align="justify">ke</th>
									<th align="justify">n</th>
									<th align="justify">M</th>
									<th align="justify">nd</th>
									<th align="justify">Md</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="justify">VSI1</td>
									<td align="justify">7</td>
									<td align="justify">0.2178</td>
									<td align="justify">0.2178</td>
									<td align="justify">0.003</td>
									<td align="justify">2</td>
								</tr>
							</tbody>
						</table>
					</table-wrap>
				</p>
				<p>
					<table-wrap id="t7">
						<label>Tabla 7:</label>
						<caption>
							<title>Parámetros Control secundario</title>
						</caption>
						<graphic xlink:href="data:image/png;base64,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"/>
					</table-wrap>
				</p>
			</sec>
		</sec>
		<sec sec-type="cases">
			<title>CASO DE ESTUDIO</title>
			<p>El caso de estudio se plantea en una MR AC/DC, en estado asilado, la cual se alimenta por dos buses de sistemas fotovoltaicos que se conectan a un mismo punto PCC, cada DG alimenta 2 y 1 cargas respectivamente.</p>
			<p>Los valores asignados a los parámetros de los distintos elementos que constituyen el sistema de pruebas se proporciona en el artículo de [2], el mismo que ha sido aplicado en varias investigaciones con diferentes objetivos de estudio. </p>
			<p>Se plantea tres escenarios de operación de la MR, el primero contempla el funcionamiento original del sistema, con las dos GD acopladas; y el segundo escenario realiza variaciones en las cargas del sistema además de aumentar las cargas del sistema es un 15 y 25% respectivamente y en el tercero y último la introducción de una perturbación para verificar la robustez del controlador.</p>
			<p>Para comenzar se realiza la identificación de la planta para posteriormente realizar un control primario y posteriormente continuar con el control secundario.</p>
			<p> El índice de estabilidad de voltaje está el tiempo de más medidas de sincronización desde el área de monitoreo [29].</p>
			<p>
				<disp-formula id="e18">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>
				<disp-formula id="e19">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>
				<disp-formula id="e20">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>
				<disp-formula id="e21">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>
				<disp-formula id="e22">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>
				<disp-formula id="e23">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>
				<disp-formula id="e24">
					<graphic xlink:href="data:image/png;base64,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"/>
				</disp-formula>
			</p>
			<p>Si el valor del índice es 1, el sistema se muestra estable y si el valor es 0 el voltaje se encuentra inestable.</p>
		</sec>
		<sec sec-type="results">
			<title>ANÁLISIS DE RESULTADOS</title>
			<p>En la sección anterior se presentó el modelo a ser estudiado y la metodología para resolver el problema propuesto.</p>
			<p>Para la resolución de este problema se plantearon tres escenarios.</p>
			<p>El primero, o el estado inicial del sistema, donde está operando en condicionales normales, aislado de la red, con las dos DG acopladas sin las cargas conectadas. El segundo escenario con la inclusión de las cargas con el porcentaje de carga aumentado En el tercer escenario se introduce una perturbación al sistema para verificar el funcionamiento del control droop robusto y el control PI.</p>
			<sec>
				<title>Escenario 1</title>
				<p>En este escenario se dará a conocer el estado inicial del sistema cabe resaltar que las DG operando simultáneamente, ya que al no contar con la referencia de la red principal se encuentran en una continua búsqueda del alance entre la generación y demanda.</p>
				<p>El control primario consta de tomar medidas locales, en el sistema propuesto se realizó un control primario donde se desarrolló un control de voltaje y corriente, control de potencia. En las fuentes se realizó el diseño y la implementación de un droop control robusto. Para finalmente comparar su desempeño con el control PI.</p>
				<p>A continuación, se observa el estado inicial de cada una de las fuentes del sistema en operación.</p>
				<p>En la <xref ref-type="fig" rid="f5">Fig. 5</xref> se puede apreciar la salida del inversor de la DG1 y la señal de salida DC de la generación solar fotovoltaica 1, como se puede observar el voltaje pico de la salida del inversor es de aproximadamente 311 voltios y alcanza la estabilidad a los 0.15 segundos. Mientras que el VDC o DC link es de aproximadamente 650, los valores fueron basados en valores nominales.</p>
				<p>
					<fig id="f5">
						<label>Figura 5:</label>
						<caption>
							<title>Fuente 1 escenario uno</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f6">Fig. 6</xref> se puede apreciar la salida del inversor de la DG 2 y la señal de salida DC de la generación solar fotovoltaica 2. Al inicio de la simulación se aprecia que el comportamiento de la señal poco a poco toma la forma sinusoidal. Se puede observar que el tiempo de estabilización es los 0.1 segundos aproximadamente y de igual manera el voltaje DC es el establecido en los parámetros del sistema.</p>
				<p>
					<fig id="f6">
						<label>Figura 6:</label>
						<caption>
							<title>Fuente 2 escenario inicial</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f7">Fig. 7</xref> se puede observar el comportamiento de la potencia de las dos generaciones distribuidas en un lapso de un segundo. El control presentado se puede apreciar que llegan a un valor contante y permanecen alrededor de los 1500 VA. El tiempo de levantamiento de la señal de potencia es del 0.1 segundo y el tiempo de asentamiento de la potencia es de 0.2 segundos.</p>
				<p>
					<fig id="f7">
						<label>Figura 7:</label>
						<caption>
							<title>Potencias generaciones distribuidas</title>
						</caption>
						<graphic 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1FQ+ZP/wA8B/33/wDWpsk86Lu+z55AwHoAsUVD5k//ADwH/ff/ANajzJ/+eA/77/8ArUATUVD5k/8AzwH/AH3/APWpqTTuCfs+MEjl/Q/SgCxRUPmT/wDPAf8Aff8A9ajzJ/8AngP++/8A61AE1FV/Pn8wJ9n6jOd/FO8yf/ngP++//rUATUVD5k//ADwH/ff/ANamvPLGAXhAUsBkP6nFAFiiiigAqrdX8Vo6pIshLDI2LmoNdbbpb/vFjYsApPrnil02a3h06AGVASOd0gJLd+c+tAFO41FJ9Y0kx+aqu8qkFSCcJnp6dK29wPr+Vcp4j1CG38Q6HchhIg89SUIPJUD+tY+leJp7dIlMm4l1Qjd/Cgbge3QV2LCynTjOPb9WcjxMYTcZd/0R6Hn6/lSMflPX8qqQ6paymOM3EQmeIS7N4zt9agHiHTnsBd/aVWEsELE/dPoa5uSXY6OePc08/X8qM/X8qqDVrP7aLTz0ExQSBSeo55/SoP8AhItN+xLd/ak8guIy2fut6Gj2cn0Hzx7mln6/lSKeO/X0qr/a1n9t+yGdBOU3hSeq8nP6VXXxDpv2IXX2pPJMnlls/dY84NHs5dg549zTz9fyoz9fyqoNWsze/ZPPQT7A4UnqOef0qAeIdNNkt19qQQlxGWJ+63oaPZyfQXPHuaOfm79PSlz9fyqmNVszfm089PP2B9pPUev6VD/wkOm/YluzdIIS4jLE/db0NHs5PoPnj3NLP1/KkY/Kev5VUGrWZvTaeennbBJtz1U55/SoD4h01rBbv7UggZwhcn7rdcGj2cn0Fzx7mnn6/lRn6/lVQarZm9Np56edsEm3PVfX9KgHiHTTZLd/akEDPsLE/db0NHs5PoPnj3NLP1/KkU9evX0qoNWs/tv2Tz0E+wOFJ6jk/wBKgXxDpv2Jbv7UggaTZuJ+6euDRySfQXtI9zTz9fyoz9fyqn/a1l9tNp56CfYH2k9Rzz+lQ/8ACRaZ9jS7+1J5DOI92futjODQqcn0Dnj3NHPz9+npS5+v5VSGrWZvzaeegnCB9hPUdc/pUX/CQ6b9iW7+1J5LOI92futjODR7OXYOePc0s/X8qRjx3/Kqg1azN81p56CcIH2k/wAPrUJ8QaabFbv7UnkFwhbP3T1waFCT6D549zSz9fyoz9fyqoNWszem089PPCB9pP8AD61B/wAJFpv2JLv7UggZ9m4n7rYzg0ezk+guePc0s/X8qRT169fSqg1ayN6bTz088Jv2k9V9agXxDpv2JLv7Uggd9m4nocZwaPZyfQfPHuaefr+VGfr+VVBq1mb02nnoJwm/aT1X1/SoP+Ei037El39qQQO+zcT0OM4NHs5PoHPHuaOfm79PSlz9fyqmNVszfNa+egmVN+0nqPWoR4i0w2SXf2pPIZ9m4no2M4NCpyfQOePc0s/X8qr3kgESjDcunRT/AHhTBq1mb5rTz0E6oHKE9vWqsmuWFzZwyRXCsss6Rrg87sg4NLkl2Dnj3NaiiipKKerO6aZO0bbGC/ez0+lMsrZbjTbb7YglkCDJcc5pNdZF0e4V2wHXYOM5z2ptvpyyadaxzGWNo0xhXx/L6UAcx48gSz+wSwRBI4SzNtGAMsgrz+VZGZdu4gqG4969F8Z2KQ6csSNIwxnLtk/fWo/CmhpLa287QK2yVd5fnKCIjGP95q93B4qOHwyk1c8fE4d1sQ4o85KyY3lWxnGccZ9KUxylthSTPXbg/nivdUsbaO2ECwoIgNu3HGKU20KhCI1BjGEOOVHTj8Kv+3P+nf4/8AP7K/v/AIHhBEm3fh9ucbucfnS+XLu2bJM9du0/yr3f7HBtdfJTbIcuNow3GOfwpfs0O5G8tdyfdOOV4xx+FL+3P+nf4/8AAD+yv7/4Hg22Tbvw+Dxu5/nS+XNu2bJN3XbtOfyr3f7JAVdfKTa/LDaMHjHP4UC2hyjeWu5OFOOV7cfhR/bn/Tv8f+AH9lf3/wADwfEm3dh8dN2D+WaXypg2zZJu67cHNe7/AGSDa6+Sm2T7w2jDcY5/Cl+zQ7kby13R8Iccrxjj8KP7c/6d/j/wA/sr+/8AgeDbZAhbD7ehODj6Uvly7tmyTPXbg5/KvdvskHzr5SbX5YbeG7c/hTvs0O5G8tdyfdOOV4xx+FH9uf8ATv8AH/gB/ZX9/wDA8GxIV34fbnG7BxS+XKTs2SZ67cH88V7v9kg2uvlJtc5YbRg8Y5/ChraH5W8tdycKccjtx+FH9uf9O/x/4Af2V/f/AAPB9sm3fh9vTdg4/Ol8ubdsKSbuu3ac/lXu/wBkg2uvkptc5YbRhuMc/hS/ZotyN5a7k+6ccjjHFH9uf9O/x/4Af2V/f/A8GKybd5D4Jxu5x+dL5cpbbsk3Yzt2nNe7/Y7fa6+Sm1+WG0YbjHP4ULbRblby13JwpxyB04o/tz/p3+P/AAA/sr+/+B4PiTBfD4PG7n+dL5cwbZsk3ddu05/KvdzaQFHUwptfll2jB4xz+FL9mh3I3lruThTjkduKP7c/6d/j/wAAP7K/v/geDfvNu/D46bufyzS+VNu2eXJuxnbg5+uK92+yQfOnlJtflhtGCenP4U77NDuRvLXcnCnHI4xxR/bn/Tv8f+AH9lf3/wADwbEmzdh9p43c4+maXy5d2zZJkDO3Bz+Ve7/ZINrr5KbXOWG0YPGOfwoa2hyj+Wu5OFbHI7cUf25/07/H/gB/ZX9/8DwfbJt3YfaeN2Dil8uYts2SZAzt2n88V7v9kg2uvkptc5YbRg8Y5/Cl+zQ70by13IMKccjtR/bn/Tv8f+AH9lf3/wADwbbJt34fb03YOPzpfLl3bNkm7rtwf5V7v9kg2uvkptc5Zdow3GOfwoFvEWV/LXcnCnHI7Uf25/07/H/gB/ZX9/8AA8H2ybd+H2njdg4/Ol8ubdt2SbsZxg5r3c2duVdfJj2ucsu0YbjHI+lL9mh3o/lruThWxyO1H9uf9O/x/wCAH9lf3/wPBsSbd+HweN3PP40vlzbtmyTd124Ofyr3Y2kBDp5KbH5Zdow3bkfSnfZod6P5a7k4VscjtR/bn/Tv8f8AgB/ZX9/8DwbEm3fh9p43c4/OtDQoZf8AhItPjZJARcRkgg8DcK9o+yQFHTyk2Ocsu0YPGOn0qG8tYSscmwb43Xaw6j5gKmedc0XHk38/+AOOV2afN+BbpaKK8I9cZLDHOmyaNJEP8LqCKiuIZfs6x2TpAVIx8uRj0xViigDmNctJp5bWC6mD+YyqSq44MiCt+ys0sbSO3iZtkYwM9aoXMEl5qEW/y43iO5ULcsodSD09sVpbp/8AnnF/32f8K1lO8FEzjC03IkwfWmsDtPNN3T/884v++z/hUNxNMiqp8lHc4XLnk/lWRoWsH1owfWoY5ZZY1dFiZWGQQ55H5U7dP/zzi/77P+FAEmD60ig4696jaSZFLMkQAGSd5/wqG2uZJgQhhc/e4c9CTjtQBbwfWjB9aj3T/wDPOL/vs/4Ubp/+ecX/AH2f8KAHYO7r2p2D61TN2/2nZugyDsK7znceR29Aasbp/wDnnF/32f8ACgCTB9aawO0803dP/wA84v8Avs/4VDczyxqFYwRs5wpZz9fSgC1g+tGD61DHLLLGskaxMjAFSJDgj8qdun/55xf99n/CgCTB9aaoPPPeo2kmRSzJEFUZJ3nj9KhtrmSbeEMEhB3fK54B5Hb0oAuYPrRg+tR7p/8AnnF/32f8KN0//POL/vs/4UAOwd/XtTsH1qkbxhdiMvAD9zZvOd3X09Ks7p/+ecX/AH2f8KAJMH1pGBx1pm6f/nnF/wB9n/CobieWMKpMKM5wuXJz3Pb0oAtYPrRg+tQRyyyxrIixFGGQd55H5U/dP/zzi/77P+FAEmD60gB5571E8k0aM7rEFUZJLnj9Kitrp5t4RoJGU5O1zwDyO3pigC3g+tGD61Hun/55xf8AfZ/wo3T/APPOL/vs/wCFAD8Hd17UuD61Sa8YXQQvbg52bN5zu6jt6Zqzun/55xf99n/CgCTB9ar3isYlIfADpkY6/MKk3T/884v++z/hUVw0nlDzBEib1y28n+Ie1AFqiiigAooooAbsXfu2jdjGcc4p1FFABTWRXxuUHByMjpTqKAEACgAAADsKWiigBCAQQRkGmpFHHny0Vc9doxmn0UAFFFFADPKj37vLXdnOcc5p9FFABTWRHxvVWx0yM4p1FACKoUAKAAOgFVr97uOFTYxJLJu+ZXOOMHv9cVaooAyDdax5YL2EJDEKVD5Iz3+lBm1KKOMx2EKysSGRSMYAGPm/E/l26Vr0UAZkFzqbTQi4tEiRmw5Vt3GD37dq06KKAGGGMvvMabs5zjnNPoooAKayK+Nyq2OmRnFOooAQAAYHAFLRRQAhAYEEAg9QaakaR52Iq564GKfRQAUUUUAM8qPfu8td2c5xzmn0UUAFIQGGCAR70tFABRRRQB//2Q=="/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f8">Fig. 8</xref> se puede apreciar los voltajes p.u. en las barras donde se encuentran conectadas las cargas. De acuerdo con los resultados obtenidos los voltajes están dentro del rango permitido, muy cercanos a la unidad. Satisfaciendo cada una de las cargas.</p>
				<p>
					<fig id="f8">
						<label>Figura 8:</label>
						<caption>
							<title>Voltaje p.u en las cargas</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f9">Fig. 9</xref> se aprecia el voltaje RMS del sistema y los voltajes en las barras de las cargas 1 y 2 en el escenario inicial des sistema planteado. </p>
				<p>
					<fig id="f9">
						<label>Figura 9:</label>
						<caption>
							<title>Escenario 1 Comparación de voltajes</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
			</sec>
			<sec>
				<title>Escenario 2</title>
				<p>En este escenario se presenta la variación de las dos cargas del sistema, desde el inicio de la operación del sistema donde se aumenta 15 % y 20% de la potencia consumida de las cargas de sistema. </p>
				<p>Con el fin de poner a prueba las estrategias de control implementadas en el sistema se realiza el aumento del valor de las cargas obteniendo como resultado las figuras siguientes.</p>
				<p>En la <xref ref-type="fig" rid="f10">Fig. 10</xref> se observa el comportamiento del voltaje a la salida de la fuente al realizar el aumento de cargas, donde el voltaje producido al estar acoplado desde el principio con la GD2.</p>
				<p>Además, se puede apreciar que el tiempo de la estabilización de voltaje es reducido, como se observa el tiempo de estabilización es de 0.15 segundos.</p>
				<p>La salida DC del sistema se estabilizada en 650 V en menos de 0.05 s.</p>
				<p>
					<fig id="f10">
						<label>Figura 10:</label>
						<caption>
							<title>Fuente 1 escenario 2</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f11">Fig. 11</xref> se puede apreciar el voltaje rms del sistema, el cual corresponde al 0.707 del voltaje pico, siendo 217.9 V.</p>
				<p>
					<fig id="f11">
						<label>Figura 11:</label>
						<caption>
							<title>Voltaje RMS del sistema</title>
						</caption>
						<graphic 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					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f12">Fig. 12</xref> se aprecia los voltajes a la salida de las fuentes de la DG 2, observando que se mantiene los voltajes DC y AC estabilizándose la señal DC a los 0.05 s. y la señal AC a los 0.35 s. La salida mostrada de la DG2 es la salida del control PI implementado.</p>
				<p>
					<fig id="f12">
						<label>Figura 12:</label>
						<caption>
							<title>Fuente 2 escenario 2</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f13">Fig. 13</xref> se observa la potencia generada por cada una de las generaciones distribuidas a través del segundo de prueba del segundo escenario propuesto, donde se observa que la potencia se estabiliza al cabo de 0.5 segundos alrededor de 1500 kVA.</p>
				<p>
					<fig id="f13">
						<label>Figura 13:</label>
						<caption>
							<title>Potencias DG escenario 2</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f14">Fig. 14</xref> se observa que los valores p.u obtenidos están cercanos a la unidad por lo que se está asegurando que llega el voltaje correcto a cada una de las cargas a pesar de haber aumentado se demanda.</p>
				<p>
					<fig id="f14">
						<label>Figura 14:</label>
						<caption>
							<title>Voltaje p.u escenario 2</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
			</sec>
			<sec>
				<title>Escenario 3</title>
				<p>En este escenario después de haber visto el comportamiento del sistema en los dos escenarios previos se pone a prueba la robustez del controlador implementado a través de perturbaciones instantáneas que pueden sacar total o parcialmente una fuente del sistema.</p>
				<p>El objetivo del control robusto es devolver la estabilidad del sistema al cabo del menor tiempo posible.</p>
				<p>En la <xref ref-type="fig" rid="f15">Fig. 15</xref> se puede apreciar el comportamiento de la fuente uno al agregar una perturbación al sistema, como se puede observar en los primeros segundos antes de los 0.05 s se distingue una perturbación en el voltaje que rápidamente es compensada por la estrategia de control robusto llegando a su voltaje establecido a los 0.15 s.</p>
				<p>
					<fig id="f15">
						<label>Figura 15:</label>
						<caption>
							<title>Fuente 1 escenario 3</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>La <xref ref-type="fig" rid="f16">Fig. 16</xref> muestra el comportamiento de la DG 2 después de la presencia de la perturbación como se puede al observar la señal se ve afectada los primeros microsegundos, sin embargo, la estrategia de control permite al sistema estabilizarse a los 0.1 segundos. De igual manera se aprecia el valor de la salida de la fuente fotovoltaica.</p>
				<p>
					<fig id="f16">
						<label>Figura 16:</label>
						<caption>
							<title>Fuente 2 escenario 3</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f17">Fig. 17</xref> se aprecia que la potencia del sistema inicial no se ve afectada, al ingresar la perturbación al sistema, por lo que el control robusto cumple su función.</p>
				<p>
					<fig id="f17">
						<label>Figura 17:</label>
						<caption>
							<title>Potencias escenario 3</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f18">Fig. 18</xref> se aprecia el voltaje de las DGs, observando una perturbación inicial, la cual es reestablecida a su valor nominal al cabo de 0.1 s. además se aprecia que el tiempo de levantamiento es menor a un milisegundo, indicando que la estrategia de control brinda una respuesta rápida a los cambios repentinos que podrían ingresar al sistema.</p>
				<p>
					<fig id="f18">
						<label>Figura 18:</label>
						<caption>
							<title>Voltaje con perturbación</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>En la <xref ref-type="fig" rid="f19">Fig. 19</xref> se observa los valores de los voltajes por unidad en las barras de las cargas como se puede apreciar el voltaje en las cargas no es afectado, ya que la estrategia de control opera satisfactoriamente y logra establecer el voltaje en los valores deseados.</p>
				<p>En la <xref ref-type="fig" rid="f19">Fig. 19</xref> se observa el valor de Y como el voltaje p.u. que es 1.01 pu. Al tiempo de 0.2090 s.</p>
				<p>Al inicio de la operación del sistema se observa una variación en la señal de voltaje en las barras de la carga uno y dos que al cabo de 0.1 s. se ve solucionada gracias a la estrategia de control.</p>
				<p>
					<fig id="f19">
						<label>Figura 19:</label>
						<caption>
							<title>Voltaje con perturbación p.u.</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>
					<fig id="f20">
						<label>Figura 20:</label>
						<caption>
							<title>Zoom voltaje con perturbación p.u.</title>
						</caption>
						<graphic 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					</fig>
				</p>
			</sec>
		</sec>
		<sec sec-type="conclusions">
			<title>CONCLUSIONES Y RECOMENDACIONES</title>
			<p>En el sistema presentado, una MR aislada con dos generaciones distribuidas acopladas de tipo solar fotovoltaico se desarrolló la estrategia de control droop robusto donde se pudo observar las salidas en AC y DC de las fuentes de generación distribuida, teniendo valores de voltaje 311 VAC y 650 VDC. </p>
			<p>Se realizó la implementación de los inversores DC/AC mediante controladores clásicos tipo PI, limitando los valores de la corriente en las bobinas del conversor de potencia.</p>
			<p>El control droop convencional fue modificado para convertirlo en un control droop robusto, a través de la modificación del diagrama de bloques. se realizó la implementación de una ganancia en la realimentación a la salida de voltaje del inversor y la adición. Donde se pudo apreciar su eficacia al tomar menos de 0.35 segundos para estabilizar el sistema.</p>
			<p>En los escenarios uno y dos se observa el comportamiento de las dos fuentes al operar conjuntamente. El tiempo de establecimiento del transitorio de voltaje toma un lapso menor a los 0.34 segundos.</p>
			<p>Después de la implementación en el software Matlab/ Simulink, se tiene que el sistema inicialmente planteado con dos GD de tipo DC abasteciendo diferentes tipos de carga, para poner a prueba la estrategia de control en el escenario uno se visualizó el estado inicial del sistema, en el escenario dos se varió la carga del sistema en un 15 y 20 %. Teniendo una respuesta del controlador en menos de 0.4 segundos donde a pesar del aumento de carga, el sistema responde en el mismo periodo de tiempo satisfaciendo los requerimientos del sistema en cuanto a potencia y voltaje. Por último, en el escenario tres se agregaron perturbaciones instantáneas que pueden sacar total o parcialmente una fuente del sistema a las dos cargas trifásicas pueden mejorar su operación a través de la implementación de la estrategia de control droop robusto. En la GD 1 muestra un notable mejoramiento en el voltaje estableciendo el voltaje propuesto de 650 VDC al cabo de 0.37 segundos.</p>
			<p>En los escenarios presentados se pudo observar que el voltaje que llega a cada una de las cargas es cercano a la unidad por lo que se está satisfaciendo la demanda. </p>
			<p>En los escenarios presentados se pudo observar el comportamiento del voltaje de cada una de las cargas y fuentes después de la implementación del control droop robusto, donde los lazos de control de voltaje y corriente Por lo que la solución ideal sería la implementación del droop control en ambas generaciones distribuidas. Con el fin de obtener una estabilidad de voltaje más cercana al valor establecido y con menos tiempo de establecimiento para la operación correcta del sistema y un correcto abastecimiento de las diferentes cargas.</p>
		</sec>
		<sec>
			<title>TRABAJOS FUTUROS</title>
			<p>Se puede investigar a partir de este caso de estudio un control robusto de voltaje, utilizado otras técnicas de control como impedancia virtual, H infinito.</p>
			<p>Ampliar el espectro de tiempo de análisis para encontrar el comportamiento del controlador droop en un sistema acoplado a la red principal. Aplicar las estrategias a modelos estandarizados por IEEE o CIGRE.</p>
			<p>Se debe tomar en cuenta que este tipo de sistemas son altamente no lineales, por lo que en el futuro sería más factible implementar sistemas de control no lineal. También se podría manejar al conversor a través de modelos linealizados más simples, con el fin de requiera menos esfuerzo de control. </p>
			<p>El sistema de gestión de energía, EMS, juega un papel importante en el control de MR, por lo que su análisis sería conveniente para mejorar la calidad de energía del sistema.</p>
		</sec>
	</body>
	<back>
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