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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.n2.2025.684</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Artículo Académico</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Identificación de Generadores Críticos ante Problemas de Estabilidad Transitoria</article-title>
				<trans-title-group xml:lang="en">
					<trans-title>Identification of Critical Generators in Transient Stability Problems</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0001-6095-7707</contrib-id>
					<name>
						<surname>León</surname>
						<given-names>J.E.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0002-2926-5366</contrib-id>
					<name>
						<surname>Colomé</surname>
						<given-names>D.G.</given-names>
					</name>
					<xref ref-type="aff" rid="aff2"><sup>2</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0002-3340-8278</contrib-id>
					<name>
						<surname>Tapia</surname>
						<given-names>E.A.</given-names>
					</name>
					<xref ref-type="aff" rid="aff3"><sup>3</sup></xref>
				</contrib>
			</contrib-group>
			<aff id="aff1">
				<label>1</label>
				<institution content-type="original"> Universidad Nacional de San Juan - CONICET, Instituto de Energía Eléctrica, San Juan, Argentina, E-mail: jleon@iee.unsj.edu.ar.</institution>
				<institution content-type="normalized">Universidad Nacional de San Juan</institution>
				<institution content-type="orgname">Universidad Nacional de San Juan - CONICET</institution>
				<institution content-type="orgdiv1">Instituto de Energía Eléctrica</institution>
				<addr-line>
					<named-content content-type="city">San Juan</named-content>
				</addr-line>
				<country country="AR">Argentina</country>
				<email>jleon@iee.unsj.edu.ar</email>
			</aff>
			<aff id="aff2">
				<label>2</label>
				<institution content-type="original"> Universidad Nacional de San Juan - CONICET, Instituto de Energía Eléctrica, San Juan, Argentina, E-mail: gcolome@iee-unsjconicet.org.</institution>
				<institution content-type="normalized">Universidad Nacional de San Juan</institution>
				<institution content-type="orgname">Universidad Nacional de San Juan - CONICET</institution>
				<institution content-type="orgdiv1">Instituto de Energía Eléctrica</institution>
				<addr-line>
					<named-content content-type="city">San Juan</named-content>
				</addr-line>
				<country country="AR">Argentina</country>
				<email>gcolome@iee-unsjconicet.org</email>
			</aff>
			<aff id="aff3">
				<label>3</label>
				<institution content-type="original"> Universidad Nacional de San Juan - CONICET, Instituto de Energía Eléctrica, San Juan, Argentina, E-mail: etapia@iee.unsj.edu.ar</institution>
				<institution content-type="normalized">Universidad Nacional de San Juan</institution>
				<institution content-type="orgname">Universidad Nacional de San Juan - CONICET</institution>
				<institution content-type="orgdiv1">Instituto de Energía Eléctrica</institution>
				<addr-line>
					<named-content content-type="city">San Juan</named-content>
				</addr-line>
				<country country="AR">Argentina</country>
				<email>etapia@iee.unsj.edu.ar</email>
			</aff>
			<author-notes>
				<fn fn-type="current-aff" id="fn1">
					<p><bold>Jorge Enrique León</bold>. - nació en Colombia en 1999. Recibió su título de Ingeniero Eléctrico de la Universidad Nacional de Colombia en el año 2022. Actualmente se encuentra a la espera de realizar la defensa de tesis de maestría en la Universidad Nacional de San Juan (UNSJ), Argentina. Sus áreas de investigación corresponden al análisis de estabilidad transitoria de Sistemas Eléctricos de Potencia.</p>
				</fn>
				<fn fn-type="current-aff" id="fn2">
					<p><bold>Delia Graciela Colomé</bold>. - Doctora en Ingeniería Eléctrica, egresada de la Universidad Nacional de San Juan (UNSJ), Argentina, 2009. Profesora y Consultora del Instituto de Energía Eléctrica (IEE), UNSJ - CONICET. Coordinadora de la carrera de Ingeniería Eléctrica (2011-2018) y directora del Departamento de Posgrado de la Facultad de Ingeniería (2016-2021). Actualmente es directora de tesis de posgrado, y de proyectos de investigación y transferencia de tecnología. Sus principales campos de investigación son: modelado, simulación, supervisión, estabilidad y control de sistemas eléctricos de potencia.</p>
				</fn>
				<fn fn-type="current-aff" id="fn3">
					<p><bold>Estefanía Alexandra Tapia Suárez.-.</bold> Recibió el título de Ingeniera Eléctrica de la Escuela Politécnica Nacional, Quito, Ecuador en el 2015 y de Doctora en Ingeniería Eléctrica de la Universidad Nacional de San Juan (UNSJ), Argentina en el 2023. Actualmente se encuentra como investigadora en actividades relacionadas con el procesamiento de datos e inteligencia artificial en el Centro Tecnológico AIMEN, España. Sus áreas de investigación corresponden a la estabilidad, evaluación y control de Sistemas Eléctricos de Potencia en conjunto con modelos de inteligencia artificial.</p>
				</fn>
			</author-notes>
			<pub-date pub-type="epub-ppub">
				<season>Jan-Jun</season>
				<year>2024</year>
			</pub-date>
			<volume>21</volume>
			<issue>2</issue>
			<fpage>00011</fpage>
			<lpage>00019</lpage>
			<history>
				<date date-type="received">
					<day>10</day>
					<month>11</month>
					<year>2024</year>
				</date>
				<date date-type="accepted">
					<day>08</day>
					<month>01</month>
					<year>2025</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>La literatura ha prestado atención a la estabilidad transitoria, centrándose en su evaluación y control en situaciones operativas y contingencias limitadas. Esto con frecuencia conduce a problemas de estabilidad transitoria no contemplados en los estudios que hacen que el sistema sea susceptible a colapsos inminentes. En este sentido, este trabajo propone una metodología para identificar los generadores críticos bajo un amplio universo de escenarios de operación y contingencias, que sirve como base para el desarrollo de un esquema de desconexión adaptable que responda a la dinámica en tiempo real del sistema. La metodología se basa en la generación de una base de datos con un amplio espectro de escenarios operativos y contingencias N-1, así como la desconexión sistemática de generadores que permita identificar aquellos denominados como críticos para la mitigación de inestabilidad transitoria. En un entorno de simulación controlado (sistema New England IEEE de 39 barras en el software DigSILENT Power Factory), la metodología encontró con efectividad los generadores críticos en un 99.6 % de los casos simulados que fueron identificados como inestables por estabilidad transitoria, determinando así una base sólida para el entrenamiento de un modelo de aprendizaje que actúe en tiempo real según la dinámica del sistema, lo que se traduce en un esquema de desconexión de generación adaptable.</p>
			</abstract>
			<trans-abstract xml:lang="en">
				<title>Abstract:</title>
				<p>The literature has focused on transient stability, concentrating on its assessment and control under operational situations and limited contingencies. This often leads to transient stability issues not addressed in studies, making the system vulnerable to imminent collapses. In this context, this work proposes a methodology for identifying critical generators under a broad range of operational scenarios and contingencies, serving as a foundation for the development of an adaptable disconnection scheme that responds to the system's real-time dynamics. The methodology relies on the generation of a database encompassing a wide spectrum of operational scenarios and N-1 contingencies, as well as the systematic disconnection of generators to identify those deemed critical for mitigating transient instability. In a controlled simulation environment (IEEE New England 39-bus system in DigSILENT Power Factory software), the methodology effectively identified critical generators in 99.6% of the simulated cases deemed unstable due to transient stability issues, thereby establishing a solid foundation for training a learning model that operates in real time according to the system's dynamics, which translates into an adaptable generation disconnection scheme.</p>
			</trans-abstract>
			<kwd-group xml:lang="es">
				<title>Palabras clave:</title>
				<kwd>estabilidad transitoria</kwd>
				<kwd>generadores críticos</kwd>
				<kwd>desconexión de generación</kwd>
				<kwd>esquema de control</kwd>
				<kwd>sistemas de potencia.</kwd>
			</kwd-group>
			<kwd-group xml:lang="en">
				<title>Keywords:</title>
				<kwd>power systems</kwd>
				<kwd>transient stability</kwd>
				<kwd>PMU measurement</kwd>
				<kwd>critical generators</kwd>
			</kwd-group>
			<counts>
				<fig-count count="10"/>
				<table-count count="1"/>
				<equation-count count="2"/>
				<ref-count count="17"/>
				<page-count count="000009"/>
			</counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>INTRODUCCIÓN</title>
			<p>Históricamente, la evaluación de la estabilidad transitoria de un Sistema Eléctrico de Potencia (SEP) se ha llevado a cabo fuera de línea, dado el tiempo de cómputo necesario para determinar por simulación la respuesta dinámica sobre el modelo del SEP. La evaluación de la estabilidad transitoria mediante estos métodos de integración paso a paso, que resuelven las ecuaciones diferenciales y que representan la dinámica del sistema, son capaces de manejar grandes sistemas de potencia con gran cantidad de generadores, teniendo en cuenta modelos validados de los elementos presentes en un sistema eléctrico de potencia real [1], [2].</p>
			<p>Si bien esta metodología es muy útil en la fase de planificación, los estudios para el ajuste de un esquema de desconexión automática de generación (DAG) no pueden considerar un gran número de estados de operación y contingencias al estar limitados por el componente humano. Adicionalmente, los métodos de integración paso a paso son computacionalmente exigentes, y dada la rápida naturaleza del fenómeno de inestabilidad transitoria, hacen que sea imposible su implementación en tiempo real.</p>
			<p>Por otro lado, existen métodos directos cuya finalidad es obtener información sobre el estado de la estabilidad transitoria sin realizar simulaciones, lo que optimiza los tiempos para que puedan ser aplicados en tiempo real [1],[3]. No obstante, la principal limitación de estos métodos radica en la complejidad de gestionar modelos de las máquinas y otros componentes del sistema; por ejemplo, en el método Equivalente de Máquina Simple-Barra Infinita, se reduce al sistema completo en un equivalente donde se pueda aplicar la metodología de igualdad de áreas para determinar un margen de estabilidad.</p>
			<p>En contraste a lo anterior, las unidades de medición sincrofasorial ofrecen una visión completa de la dinámica del sistema eléctrico. Además, su frecuencia de muestreo abre las puertas a nuevas oportunidades para generar metodologías que puedan, en tiempo real, evaluar el estado de la estabilidad y decidir acciones de control correctivo para mitigar fenómenos inestables transitorios.</p>
			<p>Como antecedente al presente trabajo, se puede mencionar a la investigación [4], donde al utilizar máquinas de aprendizaje y mediciones de PMUs se construye una metodología para catalogar el estado de estabilidad de corto plazo para clasificar estados estables, inestable transitorio e inestable por pérdida de la estabilidad de tensión a corto plazo (STVS), dado que ambos tipos de inestabilidades se desarrollan en la misma ventana de tiempo. En este sentido, el presente trabajo aprovecha este desarrollo para hacer frente a problemas de inestabilidad transitoria, y se proponen acciones de control de emergencia correspondiente a la desconexión de plantas de generación. </p>
			<p>En este sentido, con una discriminación del estado de estabilidad a corto plazo proporcionado por [4], la presente investigación tiene como objetivo identificar generadores críticos para construir un Esquema de Desconexión Automática de Generación (EADG).</p>
			<p>Este trabajo consta de 5 capítulos que detallan el proceso de identificación de generadores críticos; el capítulo 2 explora conceptos clave para entender la metodología, además de presentar las herramientas tecnológicas y matemáticas necesarias para el desarrollo de la misma. El capítulo 3 detalla la metodología propuesta y el capítulo 4 evidencia los resultados de su aplicación en un ambiente de simulación. Finalmente, el capítulo 5 destaca las conclusiones más importantes del trabajo. </p>
		</sec>
		<sec>
			<title>Marco teórico </title>
			<p>Para contextualizar la investigación, en el presente capítulo se presenta el marco teórico sobre la estabilidad transitoria de los sistemas de potencia y las herramientas necesarias para aplicar la metodología propuesta.</p>
			<sec>
				<title>Estabilidad transitoria</title>
				<p>La estabilidad de un SEP se define como su capacidad para volver a un estado de equilibrio operativo después de haber sido afectado por una perturbación, partiendo de una condición inicial específica [5].</p>
				<p>Particularmente, la estabilidad transitoria se define como la capacidad de un SEP para mantener a los generadores en sincronismo y lograr condiciones de funcionamiento aceptables en estado estacionario tras enfrentar grandes perturbaciones, como cortocircuitos, la pérdida de grandes unidades de generación o importantes variaciones en la carga [5]. La variable que mejor representa fenómenos donde la estabilidad transitoria está involucrada, es el ángulo de rotor de la maquina; la ecuación (1) describe las oscilaciones de este ángulo durante perturbaciones. </p>
				<p>
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					</disp-formula>
				</p>
				<p>Donde, T m representa el torque mecánico proporcionado por la fuerza motriz que actúa en el eje de la máquina y 𝑇 𝑒 el torque electromagnético generado por la reacción de la armadura; 𝐻 es la constante de inercia de la máquina; 𝜔 0 es la velocidad angular nominal en rad/s; y 𝛿 corresponde a la posición angular del rotor con respecto a un marco de referencia síncrono. </p>
			</sec>
			<sec>
				<title>Sistemas especiales de protección</title>
				<p>Los sistemas especiales de protección (SPS) realizan acciones de control predefinidas post contingencia y son estructurados a partir de simulaciones fuera de línea donde se evalúa la seguridad estática y dinámica del sistema [1]; los sistemas especiales de protección suelen caracterizarse por [6]: </p>
				<p>• Actuar en contingencias poco comunes, que suelen estar fuera del rango de diseño destinado a soportar una potencia firme, lo que permite realizar acciones de control que no se utilizan en condiciones operativas normales, como la reducción de carga y generación.</p>
				<p>• Asumir mayores riesgos operacionales, con consecuencias que podrían superar la capacidad de protección convencional.</p>
				<p>• Realizar protección a nivel de sistema, que funciona en varias ubicaciones y coordina el control de múltiples señales de manera integrada.</p>
				<p>Según sus variables de control, los SPS se pueden clasificar en dos tipos: basados en respuesta y basados en eventos. Por una parte, los SPS basados en eventos están diseñados para actuar al identificar una contingencia o una combinación específica de eventos como pérdidas de varias líneas de transmisión o varios generadores. Estos SPS basados en eventos son más rápidos porque no necesitan esperar la reacción del sistema ante un evento particular, sin embargo, necesitan que se evalúen muchos escenarios para definir su operación [6].</p>
				<p>Por otra parte, los SPS basados en respuesta se activan según las variables eléctricas medidas cómo tensión o frecuencia y llevan a cabo acciones protectoras cuando el valor medido alcanza un nivel de umbral tras una contingencia; de este modo, son capaces de manejar situaciones no planificadas [6].</p>
				<p>El Esquema Adaptable de Desconexión de Generación (EADG) propuesto se asemeja a un SPS basado en eventos ya que, al usar mecanismos de inteligencia artificial, en su entrenamiento está considerando distintos escenarios de operación y contingencias, con la diferencia de que toma en cuenta una enorme cantidad de los mismos (en contraste a un SPS convencional). Del mismo modo, el EADG se asemeja a un SPS basado en la respuesta ya que, para tomar la decisión de activación y definición de parámetros, es necesario contar con mediciones que evidencien la dinámica del sistema.</p>
			</sec>
		</sec>
		<sec sec-type="methods">
			<title>METODOLOGÍA</title>
			<p>La metodología propuesta tiene como objetivo identificar la generación crítica que causa inestabilidad en situaciones de pérdida de estabilidad transitoria. Esta identificación se utilizará para etiquetar los generadores en la base de datos, que servirá como insumo fundamental para entrenar un modelo de inteligencia artificial (IA) supervisado. Este modelo, basado en mediciones de PMU de tensión compleja en las terminales y en la estimación del ángulo del rotor de las máquinas síncronas, clasificará a los generadores como críticos o no críticos, lo que permitirá parametrizar en tiempo real el EADG.</p>
			<sec>
				<title>3.1. Generación de la base de datos</title>
				<p>La creación de la base de datos es crucial en el desarrollo de cualquier metodología que utilice herramientas de inteligencia artificial, en este sentido, los datos deben ser suficientes y variados para abarcar una amplia gama de escenarios de operación y fallas del sistema.</p>
				<p><bold>3.1.1 Escenarios de operación</bold></p>
				<p>La herramienta para construir el conjunto de escenarios de operación es la simulación de Monte Carlo, simulación que debe representar el comportamiento de la red lo más fielmente posible. Por tanto, se emplean modelos probabilísticos de variables aleatorias del sistema de potencia, que consideran un horizonte de análisis a corto plazo (5s) dado que los fenómenos inestables transitorios se dan en este intervalo temporal [7] [8] [9].</p>
				<p>Para la generación de la base de datos este trabajo considera como horizonte de interés al de 24 horas. El modelo de pronóstico de carga debe reflejar adecuadamente el comportamiento de la carga del sistema y sus incertidumbres asociadas, utilizando funciones de distribución de probabilidad (PDF) apropiadas. Estas incertidumbres se consideran a través de distribuciones normales, que se incorporan en las simulaciones de contingencias basadas en Montecarlo. En el sistema de prueba, se adaptaron tres curvas de carga típicas para clientes residenciales, comerciales e industriales.</p>
				<p>El pronóstico siempre tendrá un grado de incertidumbre respecto al comportamiento real de la carga, lo que implica que se deben incluir distribuciones normales en la formación de las cargas nodales por hora. Por otro lado, la planificación operativa a corto plazo para satisfacer la demanda pronosticada en las próximas 24 horas, conocida como &quot;Unit-commitment&quot;, implica optimizar el cronograma de generación, sujeto a restricciones específicas. En este trabajo, se asume que esta optimización ya ha sido realizada y se dispone de un cronograma de unidades de generación, incluyendo la reserva rodante, que será utilizado en el análisis posterior.</p>
				<p>La planificación operativa también aborda la determinación de la topología de la red, considerando los activos de transmisión disponibles y sus mantenimientos. El objetivo es optimizar la flexibilidad y eficiencia de la red en función de la demanda y el cronograma de generación previamente definido. En este trabajo, se asume que la topología de la red a corto plazo ha sido determinada por el operador y se utilizará como entrada para la metodología propuesta, enfocada en resolver un Flujo Óptimo de Potencia (OPF) hora a hora.</p>
				<p><bold>3.1.2 Simulación de contingencias N-1</bold></p>
				<p>En este estudio se asume que las contingencias N-1 son eventos independientes generados de manera aleatoria, que incluyen la pérdida de plantas de generación y cortocircuitos trifásicos en líneas de transmisión. Las contingencias seleccionadas están adaptadas al sistema bajo estudio, centrándose en las perturbaciones más probables y aquellas que generan el mayor estrés. La probabilidad de cada tipo de falla se deriva de datos históricos y sigue una distribución de probabilidad discreta y se calcula por medio de la ecuación (2).</p>
				<p>
					<disp-formula id="e2">
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					</disp-formula>
				</p>
				<p>Donde 𝑃 𝑖 , es la probabilidad de falla i-ésima, 𝑓 𝑖 es el número de veces que esta falla ocurre y M el número de tipos de fallas analizadas. </p>
				<p>Además, la ubicación de la falla para las contingencias de cortocircuito se determina utilizando funciones de densidad de probabilidad adecuadas y basadas en estadísticas históricas. La generación aleatoria de contingencias utiliza funciones de distribución tanto uniforme como de Weibull [10]. Así, una vez definidas las distribuciones de probabilidad adecuadas, es necesario elegir un método de muestreo para extraer las muestras aleatorias de contingencia conforme a sus distribuciones. Según el análisis realizado en [8] y [9], se opta por la técnica de muestreo aleatorio para la simulación de Monte Carlo, ya que ha mostrado ofrecer mejores resultados en cuanto a la media y la varianza en el análisis probabilístico de la dinámica del sistema eléctrico.</p>
				<p><bold>3.1.3 Series de tiempo de simulaciones dinámicas</bold></p>
				<p>La finalidad de construir una base de datos de escenarios operativos y de contingencias N-1 es para utilizarlas en la obtención de series de tiempo de variables del sistema eléctrico que ofrezcan una visión adecuada de la estabilidad transitoria del sistema. </p>
				<p>Estas series de tiempo deben ser seleccionadas con el fin de permitir la identificación precisa de plantas generadoras críticas en una ventana de tiempo reducida. Es decir, las variables elegidas deben reflejar de manera efectiva los problemas de estabilidad transitoria. Además, estas variables deben ser medidas o estimadas con dispositivos PMU, para que la metodología pueda ser usada en tiempo real.</p>
				<p>Diferentes estudios como [11] y [12] sugieren que el ángulo de la tensión puede reflejar el estado de las máquinas síncronas del sistema, sin embargo, dado que con algunos tipos de PMU se puede acceder también a mediciones del módulo de la tensión en barras de generación y a el mismo ángulo del rotor de la máquina con algunos tipos de PMU [13], hace que se escoja a estas tres variables (Ө, U, δ) para entrenar con series de tiempo de las mismas, un modelo de inteligencia artificial. En tiempo real, el monitoreo de estas tres variables eléctricas del sistema de potencia proporcionará la información para la parametrización y activación del EADG.</p>
				<p>La <xref ref-type="fig" rid="f1">Fig. 1</xref> muestra el proceso para obtener las series de tiempo mencionadas bajo los diferentes escenarios de operación y falla, donde k es el número del caso simulado y n el número total de casos para construir la base de datos. </p>
				<p>
					<fig id="f1">
						<label>Figura 1:</label>
						<caption>
							<title>Metodología de generación de series de tiempo</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p><bold>3.1.4 Identificación de generadores críticos</bold></p>
				<p>Con el fin de generar el etiquetado de generadores críticos, para usarlo en el entrenamiento de un modelo de IA, es necesario encontrar las plantas de generación causantes de la inestabilidad en el sistema para cada uno de los casos inestables por pérdida de la estabilidad transitoria.</p>
				<p>Dado que la variable que mejor representa la estabilidad</p>
				<p>transitoria es el ángulo del rotor de la máquina, se escoge esta variable para encontrar las máquinas que alcanzan la inestabilidad en cada escenario clasificado como inestable por estabilidad transitoria.</p>
				<p>En este sentido, se crea un ranking de desconexión según el orden en que cada máquina alcanza el límite de estabilidad transitoria para cada caso. Este resultado se usará para encontrar mediante simulaciones dinámicas las plantas que, al ser desconectadas, permiten que el sistema mantenga la estabilidad transitoria. A continuación, se describe esta metodología a detalle.</p>
				<p>Ranking de desconexión: </p>
				<p>El primer paso para encontrar los generadores críticos es crear un ranking de desconexión, basado en el tiempo en el que el ángulo del rotor de cada máquina alcanza el límite teórico de estabilidad (180° o -180°) [14].</p>
				<p>Con el fin de entender mejor el proceso, se ejemplifica cómo se construye el ranking para el caso inestable de la <xref ref-type="fig" rid="f2">Fig. 2</xref>. En este caso, la pérdida de la estabilidad transitoria es ocasionada por una falla trifásica en la línea L22-L23 del sistema IEEE New England de 39 barras en un estado de operación con alta carga. La respuesta a esta perturbación de los ángulos del rotor de las máquinas del sistema es obtenida mediante simulación dinámica en el programa DigSILENT Power Factory.</p>
				<p>
					<fig id="f2">
						<label>Figura 2:</label>
						<caption>
							<title>Evolución de los ángulos de rotor posterior a una falla</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
				<p>La <xref ref-type="fig" rid="f2">Fig. 2</xref> muestra los ángulos de los rotores de las máquinas en una ventana de 3 segundos; donde se puede apreciar la ocurrencia de la falla mencionada a los 100 ms de iniciada la simulación, y su despeje exitoso 100ms después. De acuerdo con la metodología planteada, el ranking de este caso se forma por 6 generadores en el orden que presenta la <xref ref-type="table" rid="t1">Tabla 1</xref>, donde G36 es el primero que alcanza el límite de 180º y G37 el último.</p>
				<p>
					<table-wrap id="t1">
						<graphic 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"/>
					</table-wrap>
				</p>
				<p>Etiquetado de generadores críticos: </p>
				<p>Después de tener el insumo necesario para encontrar los generadores críticos (ranking de desconexión), se desarrolló un algoritmo que lleva a cabo simulaciones dinámicas, este desconecta los generadores de uno en uno de forma acumulativa, siguiendo el orden establecido por el ranking, hasta que el sistema alcanza un estado estable. </p>
				<p>Retomando el caso mencionado anteriormente, para ejemplificar la metodología, la <xref ref-type="fig" rid="f3">Fig. 3</xref> muestra la simulación dinámica final, donde la inestabilidad ha sido mitigada al desconectar solo el primer generador del ranking, G36. De este modo, para este estado de operación/contingencia, el generador G36 será el único etiquetado como generador crítico, información necesaria para el entrenamiento del modelo de aprendizaje con que se implementaría el EADG.</p>
				<p>Para este caso, la desconexión de todos los generadores que alcanzan el límite de estabilidad transitoria significaría la pérdida de alrededor del 60% de la capacidad de generación del parque, mientras que con la desconexión de los generadores críticos encontrados con la metodología precitada solo es necesario desconectar el 11 % de la capacidad de generación total para llevar al sistema a una condición estable. </p>
				<p>
					<fig id="f3">
						<label>Figura 3:</label>
						<caption>
							<title>Evolución de los ángulos de rotor posterior a la desconexión del generador identificado como crítico</title>
						</caption>
						<graphic 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"/>
					</fig>
				</p>
			</sec>
		</sec>
		<sec sec-type="results">
			<title>Análisis de resultados </title>
			<p>El sistema de prueba seleccionado para aplicar la metodología propuesta es el sistema IEEE New England de 39 barras de Nueva Inglaterra. Este sistema fue elegido sistema de prueba en varios estudios que abordan tareas similares, como la clasificación del estado de estabilidad de corto plazo [4] y la evaluación de márgenes de estabilidad transitoria [1], ambos emplean técnicas de aprendizaje automático como componente central. El sistema consta de 39 barras, 10 generadores que representan plantas de generación con generadores sincrónicos conectados en paralelo, 19 cargas y 46 líneas de transmisión que operan a un nivel de tensión de 345 kV y a una frecuencia de 60 Hz, <xref ref-type="fig" rid="f10">Fig. 10</xref>.</p>
			<p>Para representar de manera fiel los fenómenos transitorios propios de los estudios de estabilidad transitoria, se hace uso del modelo estándar del generador síncrono para simulaciones RMS (modelo subtransitorio de sexto orden) en el programa DigSilent PowerFactory [15]. De manera similar, y con el fin de considerar el fenómeno de la estabilidad de tensión a corto plazo (STVS), fenómeno que se presenta en la misma ventana de tiempo que la estabilidad transitoria, se considera un modelo dinámico de la carga presentado en [16]. </p>
			<p>La base de datos cuenta con 10000 casos de estudio, donde se contemplan diferentes estados de operación en conjunto con contingencias de fallas trifásicas y pérdida de generadores. Estos casos fueron clasificados en 3 categorías: 8407 estables, 1178 inestables por pérdida de estabilidad transitoria y 415 inestables por pérdida de estabilidad de tensión a corto plazo. La metodología para la clasificación del estado de estabilidad a corto plazo se puede consultar en [4].</p>
			<p>El primer paso para encontrar los generadores críticos es utilizar la metodología de la sección 3.1.4 basada en el ranking de desconexión. Este ranking permite la desconexión uno a uno de estos generadores hasta que el sistema permanezca estable en una ventana de cinco segundos. </p>
			<p>A continuación, en la <xref ref-type="fig" rid="f4">Fig. 4</xref> se muestra la cantidad de casos tanto de generadores que alcanzan el límite de estabilidad catalogados en el ranking, como los generadores críticos encontrados al aplicar la metodología propuesta, conjunto que al ser desconectado mitiga los problemas de estabilidad transitoria. Es decir, por ejemplo, para el caso del conjunto de 6 generadores se tiene que según el ranking corresponde a 562 casos, mientras que en realidad luego de la aplicación de la metodología se encuentra que en solo 295 casos se tiene un conjunto de 6 generadores críticos. Por otro lado, se tiene que en 62 de los casos inestable el ranking incluye 8 o 9 generadores mientras que no existen casos inestables donde se necesite de tal cantidad de generadores críticos para evitar la inestabilidad transitoria.</p>
			<p>
				<fig id="f4">
					<label>Figura 4:</label>
					<caption>
						<title>Cantidad de casos vs cantidad de generadores en el conjunto de generadores del ranking o en el conjunto de generadores críticos.</title>
					</caption>
					<graphic 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70+kUHzUHfphHwDgS8kri8A1pdS42ARqCrENDE1VXI6ue2igA3hm47chq3CwtbHPFqXKn0UVtqpg8fgmH9+2kUNQIOEdAJYbVhdCsCOaXl+N0nm/HRwVOoki0rjO5giK+P7Kqqr0ORbFx+7odPaOLqVs14R2HNZxW5g92VTaje0TxdS09EILusAv/4/ibsvXwDYbEJiLB540uDrK+sQJG8EQ4yNcCfb4u1aARsEKCNcL+o2jnPX7RoBLoDgWulVbhc7YvoAQPv2qbiK8ZYlZsl8bJq9fGb7lCGl5bBeGrcCG/moWmdENZLtehl1faVEZPnW2tkimjv5fNvfnSEEC9TajdWl/bBgAz8mOvr67uxaF2URkAjoBHoOAJenRDWlVHZlWs7Dqe+0xkEXNGFM9c6c40z9eI17nyWs2Xq6zqOgMdth2Bwwba8QEaUqKmToCWMJd5Ou7kPtaqqWs2JDabuOFT6zs4gwE3DVU6eG+WWCOqsVmyhrpUZAfVPW+F56c4K7aSSduJfpUI4a+k6BNh/GfKqswOFxxAX56+MKtHWywLaqFkaXVVZ04Qs/+PY0BSxyTNLSkrlU6KMXEvPIWAx+8rB9/ImfbXFNkJborvy8nJUlkoeAiEUR8IOUCmRTZ0ZwNpqNe/noFZcXILghnrUyqCopWsQMJJlMHhpZ8UjiIseFkNI0xgZkJCvO9uSkKzcpsXd1kdHgsQ9QrGx0Spqq5aeRyC6oVAqQdKyNv10VCcJRSPHuVSkkegYhLVR7ev1BbDmtJMso51m005MJl/Ex8UgrpVovT2PnK6BPQIuExdJJi8vD1FRUfDz81OjlfG3emMkng0jnDLcjTPCkbVQdlAzHA4/zogbZgfOFKOvcTMCehLmZkD78ONcIi6S1FdffYWrV68q0mJs+V27diE3NxcRkvppzpw52LJli3LzmUyD37clJCxey7A4jPWlRSOgEdAIOIOAS8TF9YDx48crgvrjH/+Io0ePKuL5wQ9+gA8++ADvv/8+hg4diu9+97t4/vnn1fTPURRUbiKjl8bnMRhhe1NDZxqir9EIaAT6DgIuExeTX2RmZqp48lyHIAFR+P8TJ04oYqMwPDNJzZHw/3yzwOmmFo2ARkAj4CoCLh+yZgqy3bt3Y+XKlWpt6vDhw6pMvrljth+ub3FKyRP+nD46ktZSlrlaeX29awgUyllBlUTCwSIhY/aHWAK6LNy2azXVV2sEHCPQfMiaROTsVI1vYD7//HOVxJWJXydNmqSmgi+88AIGDBiAhx9+GBs3bsRLL72kksFqj8ozzK9aXvFv+Go/jly8JmltmJjrjvBNbnV1LWIsJvzpQ8sQJunmtGgEPBEBIyEst0yZOd1jhAhnhGz36KOPqjeH9KjoOdHz4v4rg6Qef/xx9Tw+V0vPI3C7oAgf7T6Ek1evqXOCLTb+cROnZGvKl5cr1tgIHTi259Wla9AGApzJMY+rOqvo6i5Wrl3Zpxez9az4tlGTlufY3ynZ81YcEIq08ZNbeFokMHpeF44fQX2tnLY3cblTbzTxHM3pmjhCgLNDcoxLCWE1lF6IgEwFLYFBMPv5S+Xv7KTykaB9PDRF95skxp+BekuKFyq4b1bZpbeKfRMi7261OhSlQsZwt7qt3PmbmZGKZfr/xZmzCLXIpmK7naJW+UeEpKkfk5oCm4Cl3g2Mrr1XI6CJy6vV1/nKNwizVYrHdTwrH3t//5ZkTzJYqzECPI9NlRYXY1pqAt745T92vkD9BI2AGxDwSuKyjVPuBgz69CNKTRZkmYJQHyC5KENkgd4OjaqiPFTIueMGWQO7k3a3T0OmG+8BCHg8cVXK28tqOR/JKQ8/jKJZXsM8MXohuXP2I4eZmU43NAKBySb4y0HjFsLNXjK9zM2/DV9rncJdi0bAUxDwaOI6ejETW/ceQJkkUeA6DIULybes8lZBdt6TvrR0DoEGhv+RhXqrfO4irkbA9SDROYj13V2AgEcSV2WdFdsOHsf2I6dQ2+Ar6yx+AKcr7EJCYCXyvwa9Suw+c+C6lqMAejqonvsw1k9yKwIeSVzXi8pxobgGScNGw8/UcopikrWWywXFyMrKgbhhbgWjvYcVyQ7zvOKyFrkAm++RTh4c4I+4sGA9iW0PSC///sTlTGTnSzJb35Zx4zgbqKsVu42OxKihg7y8lZ5dfZfPKnZHcyRBFSwhIbD6mu96/W6S3d/m0sruqEaLMs7fzMa/vvcpLueXCJneMVg1kRIDLi8pxNyxo/Cr7z3U7XXTBXYPAuUycG0/dByf7z+GatlN0vySiOc/ZQZAW8jLzsL8iSM1cXWRSprPKjJSg6clhOV6Fuuk4sTbrQn7yP9cqS83VnZWtp34Br9e/wWu5hXA4i9Oaq2xuibGKvWsLS9DSd5tlAxK8UBvy32L6p1F0hVdOHNtZ+OW29pFe+UxFv3W4+ew/0oOohMHwJfeftMrWJJWvXhaNy9fQH1NlQxsHjmR6Ww36PH7qW/mIqiUY2rmioqKTgeud1eLSFSlxUUoKW6MJd6ZF1mNscQZx74QRaHBkmjU9aV8vkmrrW/A68cuIy8oEonD+rVoqjJYATHv3EkxVl9VRp6c2/Ql6fbw+pDaeCqeYKW8ge1sB+f9tbLGeLuoWPLZ1d61QdUZ/fvLAFJUVNp0aTsx54X+GQO+vKRY6l/r8PEkmvLyztuuyqAtb63zZeoXIMlo6yTno73wmjJZdy2xSmjxQYPhZ7e+6is4V1WU4frFc+olUrXUuUjqTzLTUV/voEmHg8d1eMa5ozbJc9LkLDNDLHtCQlie+GY9gmWHNhvnFpH+wYPFfF5HgFL3+AjYlkD51Mooa7emQc/QJBNbMWQaKKcOZinL5BHEJbvlOdV2g8dJXRALdUZMHA37nfXO6MpP6uFsFBI+j3Hg/eSYUl0rPZ/tcuV57dWx2U58HROXn48VXKZokEgbHBBbSmNiFiNxB18g+fn7cbOJJi4boAzi6khf5GN4P8O7e0xCWMbyKpbd2TycHSJrW5aGxumreovYwZmOSpYhN4eFhaoT5R0VzlbVVgw1RbWbLNm8jWN5/v4BiJCT654kAebGTtUZ4f1m3wZEBgd15jEI4U5WJW1tZaXe5UWH6MxfglXy05pYSuoaCaMTtWpMlmESLyAEwSGt685X9hOqrW3Esg2jVHbgZ5IBWOrdRt07UeU+fWuHE8JSMRcuXFBxuBgokBFQz549iyFDhqgwzN9++y2uX7+u4nG1l/yClWC8ev7kvRz1DGZ1l3Y6m0/Rlfs7SxDuanNXPYe+SGfWuVzBx5lrnbnGWSzu9qJa3tne9y2u7tw44WyV+/R1Lq8injt3Dm+//bZKhDFhwgR88sknKqXY5s2bVdhmxqFnOjD+/7HHHmt12sdFNk4NGVaH09WOuo99Wnu68RqBPoqAy8SVlpaG6dOnK6Jh9FTG5srIyMCGDRsUec2cOVMl03jxxRdlr1WWioxqL3yTyeCDxtSwj2Kvm60R0Ah0EAGXiYvrASQt/mQUVMNT4sItvShjwZTTvtamWVxY5VST3pYWjYBGQCPgKgIuExdfRdJb4voCvSkuqnNdi2tV48aNU78nJyer71tLCssMQVo0AhoBjUBHEXCZuL755hvlWXF9it7V1KlTsW3bNrW+ReLi71988QXmz5+PoKDOvYXqaKP0fRoBjUDvRsBl4mJmH34MoVc1efLk5r8XLVrUuxHTreswAh3d2tLhAvWNvRYBl4mr1yKhG9blCDT4yAZOvVWgy3HuCwV45CHrvgB8b25jpZwP2rr/MLIligejeVD8ZQPYVdmAWs+NwW7azd+bMdRtc4xA8yHrnJwctx6d0ID3bQSy5CD6+18ewGnJ40hpjJnAjaty1s9sASzhfRsg3foOI0DS4ikbrrGbeeCR+6q0aAQ6iwAPdH9y4ipkWzFSh41qsalYTh4hp6oWt3MLO1uMvr+PIsCdCtyRoM4qcgMptzho8SwEGBPhyyPHUSSHz42w1bY1rJdjUjOGpSExJspjKl4ndTIFBSM2MBgmu5V4HrIuL5EBMq+oMdqqXqn3GL15U0W4X5T7P3VCWA/U2g0JH/O7dduwcd9h1KlEFXdOCKpIFBKhoFzC/7z2lz/yKOIyoGSYGHtiUqF+eGJdi8sI3MzNR7XNZu/mB6hZuA8SIiXhiUTf7QtinE/VbxU9TNuX8ovwi3c+xZEbubD06w8Lk1k01VHFBysrRblk3jEFBMK36VC6hzVBV8dNCJCsth46iT1HT8sAJpmujDhgYhAMZNggseJKS4rwszWrMCwl2U2lesdjNHF5mJ6ul1bjRp0ZsYPS4GcXzcksG34Lb15DeXaNTMX0vgIPU51bq5NXUY1Pd+3H8cvX4GMOULHebAewGsl8VSyRWWqqK93qyV7OysXJK9fVm9874YIap/ZWCaYYGWTGjPFjYO7hqb4mLreaW+cfxqilJrO/2jZgRK8ynkquUsarwpt2viz9BM9FILukEsV+IRiaPkEGqZb69hNP++q5M7h9/VuJ/WV2S2QV5i7dtv8IvhTvrrC8umVCGJ5NluUKHvUbmRSDe4S4elo0cfW0BuzK9zfLIXYPZaXOBOzzMJg9vjrMdWn2l+0j4vmolUEb8K3cB6dCm7tHI3z+/nNXsEfi6fvHJiE5wSbqGpcqJJz1rSsXUVtdIWGqWkYB7ikgPZK43BkgTkVSdWa7NiNpOtgYaZZYxa4YSLtlqXIak6xmF0mSjbLy5g2ZLOdaTpHTb9ycaVtHwiw7MkY6ePQC2zJbd8bZV8lS2olu2i7WLvQqltXW81wpq1EvpIOOE4sqzybCboum2NmzM3bQFhQ18ryCGiviB6bBn/tWbIR9ol5i6JO4Gr+RKWNTdGIX4G35TDcQrkcRV1lZGcpLJYxzuSxEdjJZBkckvp7PzctHfkgQGGS/NaFCGCO8pLIG3EBpEBUXw2Vaj/LKqnZ3e3MNokISZ9y6fRtmKZed3JFw7aC+wQcHv7mAwxdlvaq6ppkwTeJp3fblKOsvGzZbnw+qb6RuBYVF6rC7o7bRa2sw+aGyWpJldHKnOvGokeDv2YKlX12N1P/ulqmEEmL8KpRypwyTnoQk1pCoI2WFBSirqm4Vx9KyxilNZ2bNKheiTJNuy5s7f9nYWMs3onbC5ohJqqQa7bVN2Yy89a0Qm6mVrSz2dWOg6RpJomF1UI5RLJNxFBc3hoxqr22sW0lREcqKQuS5dycW4cDF9rX2HPpW1YI369wgF9fXOSCupkQzCivJcFUodhAg6xaOBqo6PqOVt8e0DW5niImJabc/tUeKHkNc7IBMmBETHY1wk2RHuVXUiZjzjZlbGgTkuJhoREVFtbmAycQMmdl5WLf3MC7eym15kkBIpjBANrypoyutqd8HlVU1CJDFiDgqpY0RqVaIcMPXR7H3/HX4yGK7r+x7ajHCNUg5qu+0brI0jrqqSkSGh7XRNi6omhCQXyYGKZ2/wx4+O5p0IvEg4qKjYGLs/VasyiIbTH1ulTZ6Gx0kr3q5t1oWnsNCghEWGYWgVjo4O1FITaHotYjN7JiQkFXbGpAgdhIt+Qla8xotsrnWlM22SbaoVtrGLs83vddLK7BHBqU6IUJbrEha1ZINKH3QAAxMTGi1znTIQ61SVnaJ8nDaGnDZ+PqAIFT5B6HedId0WS4JS5gGcRGRKvlIa1IjF/vnlKChwnFGJeM+VRPJq1BnkaTHQly2YzPLq5ZBOCzQhOg2chNQb+448iUvBzruzjoCgjHoGZtr+PDh7Y5OvJ8pvW6Ll0ImZtx51aiyuqbFaQdZUgQtdtxalXPRepda+Z9KHgkQz+DplauQlpykntkWWN98e0uOqezHbTG4gOCQZmMjMlYhLnpd9N6sdm/yeJyFe5Mq5ORB+uBUPL54botksY7wyRUv4UZDIAaMGHtXneTgKBokrdWVq9+KEd5tslz3YOorVFdh1X33YtLwIe22zSQrJBwB2TlbEKSiRlss73YzeE9ZeSkGSSjuNRmL5byh6KYN783Pr3EUduRtkszrm/RW58Ar4161arGFOmnbQ/fPwox0WQAW2zTyEDjCUk1j5Jmsp60VK4/Uxk6s9jbOziNwVEh6s1gJvfTk8qVIiGhMmdVa9yZhG23jvS2kqc0V4ormWX3wzZkreO+kTK2aKqVqJ9dUV5RjzvDBmDp6WJvt4rOZUUrh6GC6bGDJpLRFci70f63dLM/jO2ijYjJwC2GFyXrUd8UmF0hmbUebmI02NN7VqDf7tqmyiCXrL+3Yl3kLR/7rdXV9s9Crk3ySw5MT8bMVCxAV3nX+UPNZRXo5rszfW6Vt+YJBBHfs2KGUcvnyZSxbtqyty9VRoyJxc5nZh0ePDOE0O1DWlqxizPY2x5Ej1N+EyABJYSZekD3tspNGJMTiiWWzsHr29DbLV8QpCrlWXIGIlCFIlGfa2qQiJvk+T15JmwQnEoutkEhqxJlZPGUCfv7IMiSJt9WecDQNC5S0WyQTu8bx+SGScDbC4idZvLlIf7dYwkPx8z99Sto2wymnhvkeg/wklRfzitkIixYzRVgTlryupcieMWnc/ePH4i9WzMWIlLtDcN9duwZYpBx2IE6ZbIU754OlI0UIxuwI9m3n9JDT9TWrMvAz+Tgjyk6kbb72bePN0h6jbXelMVNTnlpMHDIQf77sfkweNqjd4jhmBRBLKctsl1dRnRKQgbc+NELy4VkQb/e9Ii4hkllDx+NnDyx0KlsStxuwLLbDXpROZfd4lZ+ceqHXWCpetQ3BcVCPDbZgzZIFWJw+vN22kRwDhCiDzPUys2ipN7W0US/2I28vK6S8ciHnenm7SFEDu3yYP3LBxHT8dOG9SIrtupMcaslClnzIWebS0lK3uG5sCLP9pKSkYO7cuXjuuefU+ku0TP3shSCTsEhcnO9aLLKuYyOp4UFYlT7YcRIrqXx9fSIqa9McT1nk2UyjFR4Y0L7C5AoayMy0AZgkc/zWvM9lI5IaicbuiSQ5mlWi7FyW/uOUxAhpPTgmpbHz2t8hdamVelRNdNyRiBsNNj7M+XRrE2Rj4sgkWedqZcqRIUluaxy0jVUjaSfIgELic0aChXhWjEpxvKgujaV39MT4gTaewZ2nEkuO0/2jpfM7KSNiQpESPkR1IUdYLpe2VYkX52gA4FJCnAwCoU7uOA8SYlowfIDy9h09j/VfOSZV9MoBqWUD6DiRGPpFOJ+6bnBUEOLHDXLYB2in1UPj8d37JQ6e/G7feqvUIUraFuVkOjk/9oGhTX3AgU1yVrE4Lb5x7Yr7u1o4W8TDBwPEWbBb13dSi65dRtKimBn73V0JYcmGPPtI4U+jEPuq8YQ3r01MTHRImgEy0gSEdF945xCLP0LawC9aRi93iUlG40g3Pq+9ejW2ra3jIO7DmR0qqhvbFiTeGz/dIdRbRFB7duA+LANkW0ybfYA4R4a5rent9YHY0J6PZsyBmzMztyeEZahmelJGTPrWYs6zYNupodvQ1w/SCGgEejUCHU4I2xYq06ZNw8aNG/Hxxx9j1qxZreZUdMdbhV6tHd04jYBGoE0E3Lr8z0X2Rx55RL1p0+SkLU8joBHoKgTcSlxGJTVpdZW69HM1AhoBItAlxKWh1QhoBDQCXYmAJq6uRFc/WyOgEegSBDyKuPi6k3vBuPeL2zQM4baKw4cPq012o0aNUsdcOit81unTp9Ub0AkTJqhXrIZw8+zVq1dVHUaPHu3UCYD26sMTBSdPnlRbQHiqwLZtR44cQa1siGRC3YiIiPYe5fT358+fVzG6mXHctm3cKBwru+Hd1bYbN27gypUr6mUMc27yJ4VJDQ4ePKh+d5fe+CxmTz927JiykzFj7oRYuXjxotoE7U690Ua4XYibqvv379+MJW2SeuPJj7FjxyIyMtJpvbR1Ie2O9sdn2r6Vv3TpEq5du+ZWvTFk+6FDh5TNpaenN1eLe9z279+vjs2NGDFClelp4lHERdL68MMPMWPGjGbiIrjvvvsuBg4cqHbYs4OQuKhIHsom4Px569YttW/MVgFtgc1tGyQTEte6deuwZs0adfnevXvBbN3MzM1nstNzT9rx48eRmpqKhIQE9X9mR+LvPKbkjGRmZqpY2Vu2bFFkwo263ID71ltvYejQoWoTLttGEqXhsn6sA/e88QhVpRzgphEZpNBemWzbyy+/jClTpjR3tn379qmBgQSZnZ2tSJR1Yedkp2RbSEK8l8aalJTUXjHqe2Yv57omyzKO6FAn1NugQYMQFhYGtr8tvbGjOnP8jPawadMm1SbbwYZ6YztInFlZWep71oX/4+9s282bNxWWJDZn9Ubd0+6YnX3ixInqWWzb22+/jZEjRyqdUm/8jnojqVKH1B+PstEmndXb9evXsXXrVvXcTz75BE899ZSyPZI/Bz0+19Abtx6dOnWqWW9sG8sj2TmjNw7c69evV+RP2yYBsw2sL/XGZ/A7EiltgT/ZV2g7vIZ9gDhQb3edTHDKajp3kUcRFxVMw7M14BMnTigDnTlzpjI8Gv+ZM2cU2DQoGgg/VDo7IU8C8Nr2hKPMfffdp4yNx5QMD4EGsnr1avVmlMREQuEWDxrouXPncM899+C9995TSiYRPProo06NtvQ4aHT0CoyTAvQa2B5uHSFhcG8bieXAgQOqzTQMdgQaDf/m/QsWLGivaWqkpDdAEjc6Nw2TmD3wwAPK0GjgrAeNl3Vg20g83MpCIv3qq6/wve99T2HcnhAnejrswCRkdiriSIzvvfdeZeRGGRzh2U62i3pju1kP/j579uz2ilI2QDIyMCSR0FtleQ8++KDyylkfdngOSLyOA9H8+fPx6quvqo62Z88eNVA5490SCz6TumKnpRBHtoe2QC+I3hbrRMyDg4NV8hl6acSEf/N32lp7Ql2x3mwj20DipR0ePXoUGRkZatCi3mjnGzZsUDheuHBBERrbykHi66+/xhNPPKEGi7aEbSIRDRs2TNWX7aBNEyvaOuvLehAj6pX2QCLjPbQv2gu/40DgjE2213ZXv5dowB09Wu9qUe1f3xjKpuXpcRolFUTPg0RBwKkUGgMB5k/eQ6NnhyHROSPGuSe6xPfff7+6hZ2bngMVQuP8/PPPsXjxYkU2NFp6SCyPnsrSpUvxzjvvqHo5M02gAZKAWH96TwZR0hj43F27djWXzb9ZBxIVjZUeKEdAjvrOCEdiEjmNn54hp2xsFzsCMaK3SrJmx6NxssOQ8GmU9ERI3G+++aYiTmeIixgRO3rL7Djz5s1TZRIX4rNz507VDuqNBEUyMU5rcJBhGSQGZ4Tt4VSb52DpUaalpSn7YPv4k22nB8iOR+IgURFPemFsG4mb3hLr4QxxsU60EdbdWKLgqQ/qjfjs3r27uWxiSFIxcpXy6Bu9le3btzvTNIUh20BbYRn8yf7JD/VGAqHeaA9sGz0z4mvo7eGHH1YePOvRHnERLxI9CZcDS3JyY8x66s1IWUiC59/8jvriM0ly1N/06dOVt0e77U4xdiyYCbKnbF+ggXGaQuXTHSVAHEXWrl2rRgZ6BOwYBJYgco2GHZpTByqaZORsJhmSx2uvvaaez6kDCYWjI89OcvTiKMJ1NY6A/B+NloZiuO5UaFsxvmyVyTpxqsSpH8mLXgannfQwjWkwR02SLtvGerBD0mDYNmLBj8qe44SQMFhfrnGxc9HY+D+jE7Ft9FrZIVgeOyGx5N9ss2HAzh6+p/HzGayjcSKC9SeRDRkyRJE+r2Gd2AEMvW3evFl1DJbrrN6ob+JEYiYZUh+GjuiFLFy4UHko7Ogsj+1evny5IkdOJzkQUm/Oto3XEpMVK1Y0I09b/Oijj5SOOEPgIEfyp01yzY11pA2xLLaPhOSM0OvhdI97IV955RWlN+JJwiX5LVq0SOlNHa2StvFDLDkgkfiN8pxtG7Fh/WmP7AcU6oseP9vI79jfSPBsG//HQZsDEXXNPuSsTTrT/vauaZEQlgo1PID2buzq7zmKGJ4QvQ12bnZejq70tqggjtBkehoEOwONl8ojuPzdWaVRyTRuKoBrCMZOf7rkHNXYCVg+yYrGQ6M31i8mT56sOhvLbW9kI2ZsE8vhtIxTKY5WFBoBOwSnT+y4/D+/57X0HNgh6TGwnqwDp5vOCJ/BDzs3PQvDIySObBvJkFMOtoNeGTs6R25OLfk/YshynfG2WB+So7EGyOkGhZ2XbTP0Ri+B0zraGttGb5ntMfTGTuGMcK2TdaM+6CkbRGnojdN6lkMCYf2JLfVG75Jt4yDN75z1tgxcbF9wsG1LlixRnhjtiNNhkgu9D8MmiSUHPOrOWb3xOnqGbAPt3LAterQkLuqNgyzbQdshoRJ7tse2bbZrf21hymUJTrHpwRp15OC2atUqNTWkjVNvgwcPVl4r28b/8Xrapis26YxunbnGWHM0G96NMzd19TUkCX7shcDxYytcs3Ak7IjOCI2Ci5/2wg5FQ7EVEiVHQUPYCSgckZwREhc7tNGpbe/hCMePrbS2ZuDq21TWmx9DSPz0SGyFRMCPIcbbXHq3zgqPevFjL/bP5ved1RufQaLgx1Yc6Y1ehOFJ8Fp2Qlf0xmtJPhzU7IVrX/zYCqfIjsSR3h1dx07JJQh7IVnY642DKj+GGHbvit5Iro5eZtFZ4NqtrRjLKfZ1cxT9xVm7cfU6DqjUM2diOiGsq+jp6zUCGoEeQ8CYUXnUW8UeQ0MXrBHQCHgVApq4vEpdurIaAY0AEdDEpe1AI6AR8DoENHF5ncp0hTUCGgFNXNoGNAIaAa9DQBOX16lMV1gjoBHQxKVtQCOgEfA6BNyeENbrENAV1ghoBLwGgeaEsDw64+wxGa9pna6oRkAj0CsRMM6amnmOy5MiRPRKtHWjNAIagU4jQG+LZ115rlclhGVYDC0tEWDW3s37DyJEzkXNHJcumaod5S/uedQOnbugDtrOnjRBZdV2RkoqKrHz8FHJPhyP8UPlnGQHmpaZnYMDp8/gvkkTERcRropltu+t+w5inDwzMS7Gmap02TW1knH6S2ljfnEh5k6dimA5B7hxz9cICwnG3MkTRZ/OotW5Ku48ehzlEuVh/rSpYJJXT5A9J0+rDO4T5FB3RVkJIuTc7tlvr+FWbh7mih15qhghrXjO2OxsOJGuagzTvG8+ewOl1TUwiTFV11lxT0ocBkt69Z4U1uXUqdP48thprHvhP9E9+ZJdb/G58xeRPnyo06TFEizSgV7+eBMGJybgd3/1U9cLlTuqJMLOL3/7EuJ+8XeImzBOPaNBiOuYhJxJjY3pVuJ6af9pHLiWA385RB6Javxo/nQkSWSIBgkn8ze/ewVTvjqKV/7mxyiWATpMBqDuIi1ici0nHy+88iqmvT5OiKvns0HX1dUjS6KGTE0fg3e37kKYxQ8r59yjYr+dElvyZOJSNiZ8Qenxt4qsxq2SChRUVsMsZFFZU4/0xMaY8n/4ZBO+ycpFeIA/EvvF48n5s/EPL/03Jo4YLNfXorSoGKOGp2Hbnn2Ii49DbWWFhMHpj4vnzuIHjz6IlJhoPLd2M2orSvDMd5Zjz4kz2HP8DEIljlF8SBB8fay4cO0G5k+fhvkTRjd34N3HT2HHwSPILqtBWEwcCsrKsXbDRtT6mvDkiqWICWpMtV5QUY3ffrgOhdk38cSDK3C7sBi79+2Hb3A4/mzVCmQXFmDzF7sQHhyENQ8ux869+7Fb6jB1wnikpyRh7Re74RcQiGczFiBMrqmS9cZ3t+zAldxCrLhHQi4nJ+G5d9dieFIcVs+dg88OHsah02dRXNuAxPBQ3Cwswar7Z+D93QdwraAEQ/sn4sX3P0V0v0RUFObh2VUZGNgUu/9qVjbeWL9ZnpmMp5bMR3xSMnz97qh/w1f7sePEWfSLCEN4VCTiw4JxUGI8maQtP3voARyVECgbvjqA6Lh4BFmr8UDGciQnJqNaRu7/ePM9JIv3NnpQKm5Z/XE1vwhvvPw6QoMk+mdxCb67dD5GJifg959sxLe5BSirqMKzyxdh/LCWET86xKBy06W8YkVcFokckNBQgQoGhJR6jU0bgr/94TN44Z0P8au3PsbTKxYiWtr863c/QViACSHRsThx7Dj+/k//BB98tgOnb+QgNjgQ/hIPzbe+DjX1Vvz56gx8KNhczPwWaxbORXFVJd7asAVxyQMQaK3Fyrmz8eZn22GtKsNTK5YhReyQclrsau3n21Dqa0FIVLSKanDm25t4d9sXGJWSjNVz7oW5Cf/DFy7jg8+/gCkwCJPHjsDhQ5KDwMeMpwSjGNHHK9IPLKjDqqWLkHkjC5/v3ot+Uv6PH1iIzw6fxIGjxzBC7GnVwnnKk6qTuG3vbfsSX588KzG00lBRXIAGc4D0rTqkxUfjwKWbsIZF4Y+frMfI1AGYMnIIDl2+Bv/wWBSVV+D/fbhB4oLl4n88uAxm8VQ/2PgZ/EPC8UTGfGz/cjeuin0umj4V00eldVRlnb6vx4mLLfAz+cJfPiSuenODGF1ju+r9ArD72EksnTENb4tin1l8P67nFSDwii+CYhOx68hxjJ84Htv27sP3/+RJfLx1G77z8EM4Jp3s0IVMnBGD2Hb8NJKjw/Da+s8xetQIbJZr/+FHz+LE2fMS3O8K5i1chP987U0xpr9GYnSU8vz+440PsGzeLETIlGp/YRFe27QNl65cQ4XZAstnX+BHDzaGHnnj0424dCsH31swByEy2tcJwQZFROEP67dhzujhyJMYV1+fvYD/+eQjOCX3v/LxBjz88Gq8tW4zDibE4nx+Cb7/wGIENBlwqUz5Pt61D1OmTkFCTCR+++a7+LbGimuHjqJODO8j6QiLZ8/Ath37sGbuTHy97xhWzp6OYxevCn5+uHfKBByS+Eoz45NwQAhyorSXxGVFA37z7seoE2APyj3jJESQxc9fZojWZgMyBwZjs3TQnz/1EAYNSIa1shwBYeH444btmDtuNKIkUOCuA4ew8qFHsHnzDkycdo+QbgB2HT2FOOmYs6dOkk7jiy1fH8KCcaNw6noWhsp08ZubOdgnOqiurcMnO3ZhacYyvPLRevzFEw912niNB3AKFuzvJ8RlRmCDnyItSllpCe6RzpX602fxJ7/6DSplYPi3HzyJsroGfHPuNGbcPw+7ZDr5dz5PCyHVind9Ct9ddB/e2vIlfvTAIvxRdD20Xww+3LYLqWlD8V9vvYtnnnkKW/fsxVOPpUqHH6H+h/AYhPsH4N9efx/P/9VPlPf7nJBjQlQYxoo3fHz/XpRJQMLfvvE2TP0GyPO+QGpCHKaPGYVa8VJ/885ajBeSHT1kECwym4yKjcdL6z7HkAFJmDZ8CHZIHZ+RwaNaiOffXn8Pj2cswvvbd2NIXAT2n7+CK/kFWDJnRvOM/6D8783N2/Hjxx5CcKA/PtpyBpdv5uHP1jyEaJkq/18Z3IYNHIBYGdinSP/pFxOLGzl5uFki5FVejBsy8Ky+717xEH3xy9fexRTB8OzNXPzmlbdwvaAQY8eMRZLYZ0+KRxBXlbivlWLYZvFoKuRnbX2jOxgikVAHJvXDEBmttx48huoGH4RbhBwsgQgkScj34YEB6CeEM2pgCnaHhWD4oIHYE2hBeW09CgpzkSdKffSeCUiQAGk+DfWIj4nCgzMno0ZGzqxvr2KgeHIF8oKiRBb9EqVMdrDCyiqZRsWjqKwC+2St5Lp4M1wHXDZ/HgbHRjfr6/KNm5BBGXNF+TXiwr4i0y+Ze6vgfPnyzKVCMqVCfus3fo7hE6cqN3doYj8UlZQiXUbvSWY/rF2/CWOT45EiHkt4RCT+7vtP4bW167AtKADX8gpRLyNvxqTxSBLva/akccjNvIwlo4dg4biReFs6GGM4WRgF1CJJHYT848KDMXLwQJw5dEB1RopVcLuWV4ToQD88MG2CeIAWmZLXC2HeWXMJFFzjoiOQMXMqIkND8PwH6+AvaoiPT0CZ4JEsRJscG4XhYvBf+ZgEX1kglfKuXM3EbSHg8IyFMgD5KJ1EikcaKl7L6MEpyCmtQJ54XSnxMZggHlbRlfN4ZsFsJEU1rou5Q8prakVn1QgUZVgaqlHfNJ0ICLAo/BcKof/lE6vx4seb8YunH0dIgJ94gxYECW5BsoYZIAEoA8Uj4prfyNT+KvDixCED8Xsh4gIJoHfrdh6WzZyOhEGJQs4So0uinXIwHdVPvJb3PkTagEHo5++DPacuiI6lRXJNrrR7nLR/sOiNAzFjoGaJLfYLicQqsYvQppjw9aKHqzKdvH9SOhZPGYdPxatlHPcByYkoFPsbM2gAvi/e/M5tOxDia0aJkNcQsVlfsZ1L12/imZVL8fv3P8GmLdtlbXEwTELatwXv7KISTB0zDHHiyW+SIISjhBQXT05HicweAqStceFhMEllG6MfSzh08Y5zZZC8IetcDVYfLJJrK6Ru18RDXiV95lphBQpzi4X8HsUf3v0Qh+OjMCC+57L/9DhxcWycmBStCMskhsIRKCE0UDqbKPr6tyjKuYVz4kH5VhQjX6Zek2UE+vroEZhvZqG+skxGznMyRSzHMflfdVWFeBRfo7xM4qfL9C3j3uniRewTN75cpj6pOCPufkluDk5fvII548fg6IH9WCdRSZeJIfWPa1RClEwVForS1m3eIm6yEGBJIZbePxtbMiXVV12VTDEbp4mUFfPm4F9ffhW/fe11iV56D76RTlxWlI8I1KAgLxdHZBqCmgpFWBPSBiJn2BC8J2Gop48ZDv/qClQWV8AkJFwlozElRwz20sljiBSjEovCEukc68SLDBWPLCksCD7WemRWCfnFyO/iMY0eEI/tEka3JC9bnhWDi0KkZRJv/PSxw6ipLEX+7Wz1XHa2pVMnYPfXexEnQ3p9bQ0q8rPhK14KF9Tp6d7OuoVyec4lWaSdPHokjp+XTlhThYiGGuTlZOOqPKRMFrpPHz0Ek7UOp44fQYW0ddGcFdiy62v883O/w6pFCxFYK7qQ8MI1RXkSZvi0TFnzUWIRT1qmL1Wyflni64d+jHFfXaumdu6QBWkDkBIpC7ZCpCENtYgWMiJ57Tp4CLeELIYIIf1Epur1Un6tDFBjhHyPH/wahw/uV23MvHkLJQW5qCnOw9HjJ+BTXoSd+w/AKn/HS11HyTSsuqQA/QeORu6tbLGvYpy/cFaIawYekenbOpm6ZdVWyxR8nthwY4tW3jsVu3ftRI4MeFUV5SjNy8eyWTNw4NQZRAenIVLqSCFpfmfmFGzath2hcvNXp8+jqCAfQTLdLSuQlHYyMyiUPhAkA0t0RCi+I89dK9F5YwPNmH/PVBxiKHPxqopF33yhRLuZNGwohgmx/PrlVzBn8gSUCJGVVct0kTYmobOt0pZSKSM5JgJHZIBbMUXi8osua8SbmrxkAV784FO8+OY7mD3jHjyzfCG+kujD5T5+mDV+LDLPnEBsZDjKqqrdoboOP6PHiYtu/ZQBdzM3iWv14nlYMneWcv2f/E6G8sCeWL4EU8Xz8DeZ1UjWIGQ3LX20ekW64v5ZqBUSWD3/PhlN/WSNKwYv/PwvlPEOHNAfMTJtGjNyOBIkzHNMWCj++sc/xE2Zy48RD8W/6S0Ty/rLJx/DWcY0l8iTPvL/FFlsnp0uUz9ZUxucmtIM9rwJYzHkl3+PgtIyjJL//9MPn0KWKD9YOmSATB0tErY3UkIkL7lvDvqLWz7s6SdxVuKKD5fQwlz8vyREM3vmDLWYTYmX+k6fdS/GSucaKc/zk7qkp6XKmoUVMeIFnJP1Pq6rbT18SgihEP/+Z88iS7yBNasegEWe5y9E+9yvfgGrkIS/moLeeaXwjKyXzBgv63hNWXB+9ZNnm7Ip+SgvYaYssL/5779CvGBDA//Xn/4AOeI1BklbAuU59fL8F/73v4j7ZsX3li0Qz1TWd2R6YpF2Lpo+WXmsYULCb/6ff1KksVhInXtuTPJ9sBDvTfEArsgUxBIUitdl2h4jnW21XOMOWTI8BfzYiswGMUGizo6WOpil/iYxlp898oB6gTBfBqaUfmJzYj9mmYJxLW7NiiVYKWt/VsF6Ndsnns0SqR/xmDllIi5ev6HWHInVf//nrxHTlP1oobR9oEzpOOCO6t+YcILy5MI5MsUaqsjksaULZeAMxbNiw1Ol83P7UVKTt8JZ7Z8/9iAWyyzAT7yohXNmiQdbAB+Z/lL/4aHiGQl5zrt3hkxbE4SUhuDklUwZaGMQL+G8w8U7TqV9i5cfJFhTkmWK+vt//ltcEkJOiI7BMImNXydrdtRrnMw83v71vyBK6p8ha8YV4oGFSBk/efJRNbj0lz4ybuQwFMgyxzCxwZGybpk+ZIB4ZIFIFVu+eCsL6RNrxcu801Z36NDVZ/Q4cbVWYZJSatNCp/01o20MpL0GJ8s0kh9KqEynEmW0MCRBPBt+7IXrbek2BMXvSS4GwdhenyqeGj+UADEGw6CNa6JF8Yaw/CmyVmJIus13/J+/GCu9A1sZ0dRWTqXHyfUW8YCsMn3kSBoli7lRKXeSvfK+BFm0dyTEc5SNsYXKlNVWEqMjZY3vzroFpxL8tJDICIfPduaf1fX5mDUyDXFB/jBNGIl5Mn3rSqGXObJ/y7yQau2rKavVCJmKtZS207DFyEugZp2GBre4NS3J/lmNX48QorOXdFnSsBfqZrSNHiPs6hZp852/1H+STAkN6Sc64cdeImTQnMStLnYSLgQUHmRDOk0EPMjG7gaKrfNjyFibvsClDk8QjyUuTwDHk+oQKF7LT+QtobfKkIRo/LWM6lo0Au5AQBOXO1DUz9AIaAS6FQGPSgjbrS3XhWkENAJeh0BzQlgmoLRNee91LdEV1ghoBPoEAkZCWCbpNRtJUftEy3UjNQIaAa9GgCcQyFlmpntnaBstGgGNgEbAkxHgfkhuuGYS6x4/ZO3JQOm6aQQ0Ap6DAKeKRlAI2TTtizrZpZuXl9eta13c7MayvX19zQDSWDT0HDW7XhPqpDfEZustOqGHwbb0Bp24o79zQ3NI074zFbo5TnbEdnd4G74UCJedv+am3b6udzPPuKNUjthQKRGyw9qbhZ2EZ+Si5TC1t0uhnCrwk93yhpF7a3vYUYuK5IxpL9AJHSOuTXGq11EhVxkOwv8H4dkIjPutMVoAAAAASUVORK5CYII="/>
				</fig>
			</p>
			<p>Por otra parte, se muestran en la <xref ref-type="fig" rid="f5">Fig. 5</xref> la distribución de porcentajes de los conjuntos de máquinas tanto para los generadores inestables (ranking) como para los generadores críticos. Como se puede apreciar en la <xref ref-type="fig" rid="f5">Fig. 5</xref>, en el 50% de los casos se presenta 6 plantas inestables que con su desconexión el sistema se estabilizaría. Sin embargo, posterior a la aplicación de la metodología propuesta, solamente el 22% de los casos se identifica con 6 plantas críticas y que con su desconexión el sistema también puede estabilizarse. Del mismo modo se puede apreciar de que en aproximadamente un 5 % de los casos hay conjuntos de ocho y nueve plantas inestables, cuando en realidad en ningún caso es necesario disparar tantos generadores para lograr mitigar la inestabilidad. Otra situación extrema es el de los conjuntos formados por solo un generador, donde en el ranking se tiene alrededor del 12% de los casos en esta categoría, mientras que, gracias a la aplicación de la metodología propuesta, este porcentaje aumenta al 24 % de los casos.</p>
			<p>Como resultado de este análisis, se logra identificar el número mínimo de generadores a ser desconectados con el fin de mitigar problemas de inestabilidad transitoria, evitando así, desconectar generación excesiva. Este resultado es un insumo clave para el entrenamiento de un modelo de IA núcleo del EADG a desarrollar en futuras investigaciones. </p>
			<p>
				<fig id="f5">
					<label>Figura 5:</label>
					<caption>
						<title>Porcentaje de generadores inestables vs generadores críticos</title>
					</caption>
					<graphic xlink:href="data:image/jpg;base64,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"/>
				</fig>
			</p>
			<p>Del total de 1178 de casos inestables transitorios de la base de datos, la metodología fue capaz de etiquetar satisfactoriamente los generadores críticos en 1129 de ellos, es decir, se obtuvo una efectividad del 99.6 %.</p>
			<p>En los 4 casos con resultados no satisfactorios, la clasificación de generadores críticos por medio de la metodología propuesta resultó insuficiente. En estos casos, aunque la búsqueda de generadores críticos se realiza mediante la desconexión secuencial según el ranking, se observó que, al desconectar todos los generadores de este ranking (es decir, aquellos que alcanzaron el límite de estabilidad transitoria), algunos generadores que previamente no alcanzaban dicho límite comenzaron a hacerlo. Las Figs. 6 y 7 presentan las series de tiempo de los ángulos del rotor sin acciones de control, para dos de estos cuatro casos, con el fin de ilustrar este fenómeno.</p>
			<p>
				<fig id="f6">
					<label>Figura 6:</label>
					<caption>
						<title>Caso 1. Generadores inestables: G36, G35, G39</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>
				<fig id="f7">
					<label>Figura 7:</label>
					<caption>
						<title>Caso 2. Generadores inestables: G36; G33, G35, G34</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>Como se puede apreciar en las Figs. 6 y 7, en principio los casos no parecen demasiado críticos al observarse solo tres y cuatro generadores como inestables, respectivamente. Estas figuras muestran las incursiones de los ángulos del rotor de cada generador desde un estado estacionario, durante la falla (0.1 - 0.2 s) y luego su despeje exitoso en una ventana de simulación de cinco segundos. Cabe resaltar también que, en los casos de las Figs. 6 y 7 no se ha realizado ninguna acción de control correctiva específica.</p>
			<p>En las etiquetas bajo las series de tiempo de las Figs. 6 y 7 se puede encontrar el conjunto de generadores inestables, resultado de la aplicación de la metodología que construye el ranking de desconexión. Al proceder a desconectar uno a uno para encontrar el conjunto de generadores críticos se tiene que, aun cuando se desconectaron todos los generadores del ranking en cada uno de los casos, la inestabilidad no fue mitigada. Las Figs. 8 y 9 muestran la respuesta dinámica de los ángulos luego de la desconexión de los generadores del ranking.</p>
			<p>
				<fig id="f8">
					<label>Figura 8:</label>
					<caption>
						<title>Caso 1. respuesta dinámica con desconexión de todos los generadores del ranking</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>
				<fig id="f9">
					<label>Figura 9:</label>
					<caption>
						<title>Caso 2. respuesta dinámica con desconexión de todos los generadores del ranking</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<p>Como se observa en las Figs. 8 y 9, después de desconectar todos los generadores del ranking, no fue posible mitigar la inestabilidad transitoria. En el caso 1, se puede notar que, tras la desconexión de las tres plantas inicialmente inestables, el resto de las máquinas también pierden sincronismo, lo que lleva a un colapso total del sistema. De manera similar, en el caso 2, aunque se desconectaron los generadores inestables según el ranking, no se logró evitar la inestabilidad, ya que los generadores G38 y G37, que previamente mantenían la estabilidad, pierden sincronismo después de aplicar la acción de control. </p>
			<p>Si se analizan las condiciones del estado de operación previas a la falla, y las características de las mismas, se encuentra que estos cuatro casos se deben a fallas en las líneas L16-17 o L16-27, donde el cortocircuito ocurre en una localización cercana a las barras. Por otra parte, al considerar las condiciones prefalla, se puede evidenciar que el sistema de generación está operando cercano a sus máximos operativos, lo que representa una condición adversa en caso de una falla importante. Es decir, la confluencia de estas contingencias tan severas con los estados de operación extremos genera problemas en estos casos. En este sentido, estos estados operativos se deberían eludir para evitar incurrir en estos casos y no provocar situaciones muy inestables al presentarse fallas en las líneas mencionadas (<xref ref-type="fig" rid="f10">Fig. 10</xref>).</p>
			<p>
				<fig id="f10">
					<label>Figura 10:</label>
					<caption>
						<title>Sistema IEEE New England 39 barras y contingencias críticas</title>
					</caption>
					<graphic 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"/>
				</fig>
			</p>
			<sec>
				<title>CONCLUSIONES </title>
				<p>Se ha definido una metodología para identificar generadores críticos cuya desconexión evita la inestabilidad transitoria. Esta metodología resulta indispensable para la obtención de una base de datos que sirva como insumo para construir un esquema adaptable de desconexión de generación (EADG) basado en modelos de IA.</p>
				<p>La metodología propuesta fue evaluada en un entorno de simulación controlado utilizando el sistema de prueba de 39 barras de IEEE New England. Los resultados principales son los siguientes:</p>
				<p>La metodología de identificación de la generación crítica ofrece una nueva perspectiva en el estudio de la estabilidad transitoria. Permite identificar y cuantificar la generación dinámica crítica discriminada en las plantas de generación necesarias para que, al ser desconectadas, se pueda mitigar la inestabilidad transitoria. Los resultados de la identificación fuera de línea mostraron una precisión del 99.65% en la identificación de generadores críticos, lo que proporciona una base sólida para su uso en el entrenamiento de máquinas inteligentes de clasificación y su posterior aplicación en tiempo real.</p>
				<p>Si bien la metodología no tuvo resultados satisfactorios en el 100% de los casos, los 4 casos en que no logra identificar los generadores críticos son casos muy adversos que devienen de una combinación de condiciones de estrés alto al estar los generadores operando cerca de sus límites y de fallas severas. En este sentido, la recomendación es evitar estos casos operativamente. Un resultado similar se puede encontrar en [17].</p>
				<p>Al obtener una base de datos sólida tanto de escenarios operativos y contingencias, así como de etiquetas de generadores críticos, se tiene el insumo necesario para construir un EADG cuyo núcleo son algoritmos de inteligencia artificial que puedan predecir conjuntos de generadores críticos considerando la respuesta dinámica del sistema ante una perturbación.</p>
				<p>Este trabajo complementa el presentado en [4], con el objetivo de construir un esquema de desconexión de generación que aborde problemas de estabilidad transitoria, basándose en la clasificación previa del estado de estabilidad a corto plazo. </p>
			</sec>
		</sec>
	</body>
	<back>
		<ack>
			<title>AGRADECIMIENTOS</title>
			<p>Los autores agradecen al Servicio Alemán de Intercambio Académico (DAAD), institución que financia el programa de estudios de posgrado del Ing. Jorge Enrique Leon Carpio, sin su apoyo este trabajo de investigación no hubiera podido realizarse</p>
		</ack>
		<ref-list>
			<title>REFERENCIAS BIBLIOGRÁFICAS</title>
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