<?xml version="1.0" encoding="utf-8"?>
<!DOCTYPE article
  PUBLIC "-//NLM//DTD JATS (Z39.96) Journal Publishing DTD v1.0 20120330//EN" "http://jats.nlm.nih.gov/publishing/1.0/JATS-journalpublishing1.dtd">
<article article-type="research-article" dtd-version="1.0" specific-use="sps-1.6" xml:lang="es" xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xlink="http://www.w3.org/1999/xlink">
	<front>
		<journal-meta>
			<journal-id journal-id-type="publisher-id">rte</journal-id>
			<journal-title-group>
				<journal-title>Revista Técnica energía</journal-title>
				<abbrev-journal-title abbrev-type="publisher">Revista Técnica energía</abbrev-journal-title>
			</journal-title-group>
			<issn pub-type="ppub">1390-5074</issn>
			<issn pub-type="epub">2602-8492</issn>
			<publisher>
				<publisher-name>Operador Nacional de Electricidad CENACE</publisher-name>
			</publisher>
		</journal-meta>
		<article-meta>
			<article-id pub-id-type="doi">10.37116/revistaenergia.v21.n1.2024.633</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Artículo Académico</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Estimación y Análisis de Sensibilidad del Consumo Energético de Buses Eléctricos mediante Simulaciones Microscópicas en líneas de Transporte Público</article-title>
				<trans-title-group xml:lang="en">
					<trans-title>Estimation and Sensitivity Analysis of Electric Buses Energy Consumption through Microscopic Simulations on Public Transport Lines</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0006-1295-6642</contrib-id>
					<name>
						<surname>Orbe</surname>
						<given-names>D.G.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0009-0006-7771-6543</contrib-id>
					<name>
						<surname>Salazar</surname>
						<given-names>L.F.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0001-9225-8057</contrib-id>
					<name>
						<surname>Vásquez</surname>
						<given-names>P.F.</given-names>
					</name>
					<xref ref-type="aff" rid="aff1"><sup>1</sup></xref>
				</contrib>
				<aff id="aff1">
					<label>1</label>
					<institution content-type="original">Escuela Politécnica Nacional, Quito, Ecuador, E-mail: daniel.orbej@epn.edu.ec ; luis.salazar@epn.edu.ec ; paul.vasquez@epn.edu.ec</institution>
					<institution content-type="normalized">Escuela Politécnica Nacional</institution>
					<institution content-type="orgname">Escuela Politécnica Nacional</institution>
					<addr-line>
						<named-content content-type="city">Quito</named-content>
					</addr-line>
					<country country="EC">Ecuador</country>
					<email>daniel.orbej@epn.edu.ec</email>
					<email>luis.salazar@epn.edu.ec</email>
					<email>paul.vasquez@epn.edu.ec</email>
				</aff>
			</contrib-group>
			<author-notes>
				<fn fn-type="current-aff" id="fn1">
					<p><bold>Daniel Orbe Játiva:</bold> Nació en Ambato, Ecuador en 1987. Recibió su título de Ingeniero Eléctrico en 2014 y Magíster en Ingeniería Eléctrica en Distribución en 2022 de la Escuela Politécnica Nacional. Se ha desempeñado como asesor de la coordinación de electricidad de OLADE y la Agencia Canadiense de Desarrollo en la gestión técnica de proyectos energéticos en América Latina y el Caribe. Actualmente se desempeña como docente en la carrera de ingeniería en electricidad de la EPN. Sus campos de investigación están relacionados con Sistemas eléctricos de distribución, Energías Alternativas, Alto Voltaje y Movilidad Eléctrica.</p>
				</fn>
				<fn fn-type="current-aff" id="fn2">
					<p><bold>Luis Salazar Fonseca:</bold> Nació en Quito, Ecuador en 1999. Recibió su título de Ingeniero Eléctrico en 2022 en la Escuela Politécnica Nacional. Actualmente se desempeña como docente en la carrera de Electricidad de la EPN. Sus campos de investigación están relacionados con Sistemas Eléctricos de Distribución, Energías Alternativas, Sistemas Eléctricos de Potencia y Generación de energía eléctrica.</p>
				</fn>
				<fn fn-type="current-aff" id="fn3">
					<p><bold>Paúl Vásquez Miranda:</bold> Ingeniero Eléctrico “Escuela Politécnica Nacional,” Quito, 2001. Trabajó para Movistar encargado del área de planificación del sistema eléctrico 2003-2004. Se graduó de doctor en ingeniería eléctrica en la Universidad Nacional de San Juan, Argentina-2009. Colaboró como investigador invitado durante un año, 2008-2009, en el Instituto de Energía Eléctrica (LENA) de la Universidad Otto-von-Guericke en Magdeburg, Alemania. Actualmente, es profesor de pregrado y posgrado en la Escuela Politécnica Nacional, EPN. Sus áreas de interés son: planificación de SEP, optimización, técnicas de análisis de datos, modelación de incertidumbres y técnicas de manejo de riesgos.</p>
				</fn>
			</author-notes>
			<pub-date pub-type="epub-ppub">
				<season>Jul-Dec</season>
				<year>2024</year>
			</pub-date>
			<volume>21</volume>
			<issue>1</issue>
			<fpage>0105</fpage>
			<lpage>0113</lpage>
			<history>
				<date date-type="received">
					<day>11</day>
					<month>04</month>
					<year>2024</year>
				</date>
				<date date-type="accepted">
					<day>17</day>
					<month>06</month>
					<year>2024</year>
				</date>
			</history>
			<permissions>
				<license license-type="open-access" xlink:href="http://creativecommons.org/licenses/by-nc/4.0/" xml:lang="es">
					<license-p>Este es un artículo publicado en acceso abierto bajo una licencia Creative Commons</license-p>
				</license>
			</permissions>
			<abstract>
				<title>Resumen:</title>
				<p>La integración de la movilidad eléctrica es una realidad en el mundo actual, las políticas gubernamentales se enfocan cada vez más en incentivar el uso de vehículos eléctricos (VE) particulares, pero, principalmente en reemplazar la movilidad pública convencional por el uso de buses eléctricos. Una adecuada gestión energética de los sistemas de buses eléctricos debe optimizar el uso de recursos, prolongando la vida útil de las unidades de transporte, estaciones de carga y brindando siempre un servicio de calidad a sus usuarios. El desempeño del sistema de transporte mediante VE depende de diversas variables determinísticas y estocásticas que necesitan ser debidamente simuladas a fin de analizar su comportamiento, lo más cercano a las condiciones reales. En el presente trabajo, mediante la aplicación del software SUMO (Simulation of Urban Mobility), se ha implementado un modelo para el análisis energético de VE y se lo ha aplicado en rutas de transporte público en Quito-Ecuador. A partir de las simulaciones realizadas se ha estimado el consumo energético y se ha efectuado un análisis de sensibilidad del consumo energético de las unidades de buses eléctricos ante variaciones de parámetros relevantes en la gestión energética de sistemas de transporte público. Para el caso de estudio se comprueba la reducción de la autonomía del bus eléctrico en 27% de acuerdo con la información del fabricante. El análisis del desempeño energético realizado bajo diversos escenarios de tráfico permitirá en futuros trabajos optimizar la operación de los sistemas de transporte público eléctrico, considerando niveles de tráfico, flujo vehicular variable y pronunciados desniveles en su relieve.</p>
			</abstract>
			<trans-abstract xml:lang="en">
				<title>Abstract:</title>
				<p>The integration of electric mobility is real nowadays. Government policies increasingly focus on encouraging the use of electric vehicles (EVs); particularly, replacing conventional public mobility with electric buses. An adequate energy management of electric bus systems must optimize resource usage, and extend the lifespan of transport units and charging stations, while providing quality service to users. The performance of the EV transport system depends on various deterministic and stochastic variables that need to be accurately simulated to analyze its behavior as closely as possible to real conditions. In this study, a model for the energy analysis of EVs has been implemented, by using the software SUMO (Simulation of Urban Mobility) and applying it to public transport routes in Quito, Ecuador. Through the executed simulations, energy consumption has been estimated and, a sensitivity analysis of the energy consumption of electric bus units to the variations in relevant parameters in the energy management of public transport systems, has been carried out. The impact of certain parameters on energy consumption has been verified, by indicating a significant decrease in the autonomy of EVs on the simulated route under very similar to reality operating conditions. For study case, autonomy reduction of electric bus is around 27% in comparison with manufacturer's specifications. The analysis of energy performance under various traffic scenarios will allow future optimizations of the electric public transport system operation, since traffic levels, variable traffic flow, and pronounced changes in terrain elevation, are considered.</p>
			</trans-abstract>
			<kwd-group xml:lang="es">
				<title>Palabras clave:</title>
				<kwd>distribución de electricidad</kwd>
				<kwd>movilidad eléctrica</kwd>
				<kwd>eficiencia energética</kwd>
				<kwd>SUMO</kwd>
				<kwd>vehículos eléctricos</kwd>
			</kwd-group>
			<kwd-group xml:lang="en">
				<title>Index terms:</title>
				<kwd>electricity distribution</kwd>
				<kwd>electric mobility</kwd>
				<kwd>electric vehicles</kwd>
				<kwd>energy efficiency.</kwd>
			</kwd-group>
			<counts>
				<fig-count count="12"/>
				<table-count count="3"/>
				<equation-count count="11"/>
				<ref-count count="15"/>
				<page-count count="9"/>
			</counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>INTRODUCCIÓN</title>
			<p>La movilidad eléctrica constituye uno de los principales pilares de la transición energética a nivel mundial hacia un modelo más sostenible y responsable con el medio ambiente. La ciudad de Quito desde el año 1995 es pionera en Ecuador en la utilización de transporte público eléctrico con el sistema Trolebus. Recientemente, ha iniciado una nueva etapa de desarrollo del transporte público sostenible con la aprobación en 2024 de la Ley de Competitividad Energética, la cual determina que, a partir del año 2030 todos los vehículos que se incorporen al servicio de transporte público urbano en el Ecuador continental, deberán ser únicamente de medio motriz 100 % eléctrico o de cero emisiones.</p>
			<p>En la actualidad, el sector del transporte es uno de los principales responsables de los problemas medioambientales. En efecto, la emisión de gases de efecto invernadero y la contaminación atmosférica podrían disminuir drásticamente con la masificación de la movilidad eléctrica. Según datos de la Organización Latinoamericana de Energía, el transporte en Ecuador constituye el 48.4% del consumo total de energía [1]. Si se sustituye la fuente de esa energía proveniente de combustibles fósiles por fuentes renovables, el impacto ambiental sería muy significativo.</p>
			<p>A pesar de los incentivos gubernamentales, se espera que la penetración de los buses eléctricos se desarrolle de manera gradual a partir del año 2025. Esto debido a que el costo de un bus eléctrico es considerablemente mayor al de un bus convencional a diésel, inclusive sin considerar el costo de la infraestructura de carga adicional requerida. Se generará entonces un escenario de oferta de transporte mixto (diésel - eléctrico), al menos en los primeros años. Esto plantea diversos retos para la planificación de la infraestructura de red eléctrica de distribución necesaria para la incorporación de esta nueva tecnología. Se debe garantizar que dicha red tenga la suficiente capacidad para alimentar las estaciones de carga y, que los módulos de carga resulten suficientes para abastecer de energía eléctrica a las unidades de transporte público. </p>
			<p>En la práctica, para diseñar de forma robusta un sistema completo de buses eléctricos, baterías y estaciones de carga, es necesario conocer, con alta precisión, el requerimiento de energía durante su operación. Esta energía se encuentra fuertemente correlacionada con factores complejos como son: características del vehículo, la ruta, influencia meteorológica, número de pasajeros, influencia del conductor y requerimientos específicos de la compañía de transporte o la autoridad de control de tránsito. A estos factores se debe añadir el nivel de congestión vehicular que constituye por sí solo una variable bastante compleja de predecir, por exhibir una naturaleza multicausal.</p>
			<p>La estimación del consumo de los VE mediante valores provenientes de catálogos de fabricantes aporta grandes incertidumbres al problema de diseño y optimización de rutas de transporte, ya que no considera ninguna variable dinámica de su comportamiento. Por otro lado, estas especificaciones de consumo y/o autonomía normalmente consideran condiciones ideales que no pueden replicarse en la práctica. La modelación del transporte, lo más ajustada posible a la realidad, constituye una herramienta robusta, no solamente para estimar las citadas variables, sino también para responder a complejas preguntas de planificación, como son: la definición de estrategias de gestión del tráfico y sus repercusiones.</p>
			<p>De lo expuesto, emerge la necesidad de modelar rutas reales de transporte, considerando además de las especificaciones del vehículo, variables como las características geográficas de la ruta, comportamiento dinámico del vehículo dependiente del nivel de congestión vehicular y porcentaje de ocupación de pasajeros. </p>
			<p>Se han realizado investigaciones recientes donde se analiza el impacto de ciertas variables en el desempeño de vehículos eléctricos mediante simulaciones. Se ha demostrado mediante la utilización de software de código abierto que, ciertos parámetros como la masa del vehículo resultan fundamentales para analizar su comportamiento en rutas urbanas [2]. Así mismo se han propuesto distintos modelos para evaluar el consumo energético de vehículos eléctricos validándolos con datos de fabricantes y mediciones de bancos de pruebas. Se han aplicado estos modelos en casos de estudio de flotas de vehículos en ciudades europeas [3].</p>
			<p>La confiabilidad del modelo de estimación energética ha sido estudiada en diversas oportunidades. Se han evaluado los diversos modelos matemáticos disponibles en la literatura y se ha propuesto los requisitos de un modelo energético realista, preciso y escalable [4]. Análogamente se ha realizado análisis comparativos a partir de pruebas en ruta, en donde se establecen ciertas discrepancias entre los modelos propuestos y los resultados obtenidos en el mundo real [5].</p>
			<p>En el país no se ha encontrado investigaciones en donde se simule microscópicamente rutas de transporte eléctrico y en donde también se pueda evaluar dinámicamente parámetros externos al vehículo eléctrico. La utilización del software SUMO en el país aún es marginal, por lo que este trabajo también busca incentivar su utilización en la amplia gama de aplicaciones que pone a disposición del usuario.</p>
			<p>En el presente trabajo, sobre la base de micromodelaciones de buses eléctricos, así como la simulación detallada de variables relacionadas con las condiciones reales de las rutas de transporte, se obtiene una estimación del consumo energético de los buses eléctricos y, a través de un análisis de sensibilidad, se determina el impacto en dicho consumo, ante el cambio de comportamiento de dichas variables críticas. Estos resultados permitirán, en el futuro, determinar soluciones relativas a la gestión logística y energética de estos sistemas de transporte modernos.</p>
			<p>Las secciones 2 y 3 definen la metodología utilizada para modelar el comportamiento energético de buses eléctricos y su ruta de transporte. La sección 4 describe el caso de estudio real donde se aplicó la metodología y la sección 5 incluye la estimación del consumo energético y el análisis de sensibilidad obtenidos como resultado de las simulaciones.</p>
			<p>Finalmente, como aporte el presente trabajo se establecen conclusiones importantes relacionadas con la autonomía real de los buses eléctricos y con la importancia de la definición de las variables relevantes a ser incorporadas en los modelos de simulación de los sistemas de transporte público.</p>
		</sec>
		<sec>
			<title>MODELO DE BUSES ELÉCTRICOS</title>
			<sec>
				<title>Modelamiento dinámico de consumo de un vehículo eléctrico</title>
				<p>El modelamiento de las unidades de buses eléctricos y del conjunto de rutas de transporte fueron realizadas en el programa denominado SUMO por sus siglas en inglés (Simulation of Urban Mobility). SUMO es un software simulador de tráfico de código abierto desarrollado por el Centro Aeroespacial Alemán (DLR) con la colaboración de organizaciones externas y el aporte de desarrolladores independientes. Los softwares de simulación de tráfico se clasifican de acuerdo con su entorno de trabajo: </p>
				<p>Simulación Macroscópica: Considerando la dinámica promedio de un flujo de vehículos.</p>
				<p>Simulación Microscópica: Considerando un modelo dinámico individual por vehículo.</p>
				<p>Simulación Mesoscópica: Resulta de la mezcla de las dos anteriores [6].</p>
				<p>El presente trabajo hará uso de SUMO en simulaciones microscópicas considerando diversos escenarios de flujos de tráfico aleatoriamente generados y buses eléctricos individuales que conformarán la ruta de transporte bajo análisis.</p>
				<p>Para realizar simulaciones de tráfico, un modelo realista del consumo energético de un vehículo debe considerar diversos factores internos y externos, los mismos que se pueden apreciar en la <xref ref-type="fig" rid="f1">Fig. 1</xref>. Para la estimación del consumo del bus eléctrico se estudiaron modelos que han sido previamente desarrollados en diversa literatura especializada. Los modelos de consumo energético abarcan dos partes principales: la parte del consumo energético y la de recuperación de energía. La parte de consumo de energía permite analizar la tracción que se entrega a las ruedas que permite el movimiento del bus eléctrico y se compone de dos subsistemas mecánico y eléctrico. </p>
				<p>El subsistema eléctrico se modela considerando las pérdidas eléctricas y la energía consumida por los servicios auxiliares del vehículo tales como: aire acondicionado, iluminación, comunicaciones, indicadores, radio, etc [4]. La recuperación de energía depende del sistema de freno regenerativo que permite convertir la energía cinética en energía eléctrica que será almacenada en la batería del VE.</p>
				<p>
					<fig id="f1">
						<label>Figura 1:</label>
						<caption>
							<title>Factores de influencia en el comportamiento energético de un VE </title>
						</caption>
						<graphic xlink:href="data:image/jpg;base64,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"/>
					</fig>
				</p>
				<p>El modelo escogido para estudiar el comportamiento energético del VE se basa en analizar la variación y el balance entre energías cinética, potencial, rotacional y las diferentes pérdidas del sistema. Este análisis se lo realiza de forma discreta en intervalos definidos de tiempo.</p>
				<p>La energía del vehículo E 𝑣𝑒ℎ [𝑘] en el tiempo discreto k se calcula con la Ec. 1, siendo m la masa del VE incluyendo los pasajeros, v[k] la velocidad del VE en el tiempo k, g la aceleración de la gravedad, h[k] la altura del VE y J<sub>int</sub> el momento de inercia de los elementos rotativos internos [2].</p>
				<p>
					<disp-formula id="e1">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Las pérdidas de energía se analizan en cada intervalo discreto de tiempo de acuerdo con la ganancia o pérdida de energía del sistema mediante la Ec. 2.</p>
				<p>
					<disp-formula id="e2">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Las pérdidas de energía se calculan a partir de la resistencia del aire 𝛥𝐸 𝑎𝑖𝑟 , fuerza centrípeta 𝛥𝐸 𝑐𝑟𝑣 , rozamiento de las ruedas con la calzada 𝛥𝐸 𝑟𝑜𝑧 y el consumo promedio de cargas constantes 𝛥𝐸 𝑐𝑜 , según las ecuaciones Ec. 3 y Ec. 4.</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>
					<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>
					<disp-formula id="e7">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>Siendo 𝛿 𝑎𝑖𝑟𝑒 la densidad del aire, 𝐴 𝑣𝑒ℎ el área frontal del vehículo, 𝐶 𝑤 el coeficiente de resistencia del aire, 𝛥𝑠 𝑘 la distancia recorrida en el intervalo de tiempo, 𝐶 𝑟𝑜𝑧 el coeficiente de rozamiento de las ruedas con la calzada, 𝐶 𝑟𝑒𝑠 el coeficiente de resistencia en curvas, 𝑟 el radio de la trayectoria circular y 𝑃 𝑐𝑜 la potencia de las cargas constantes del VE. El término 𝛥𝐸 𝑘 puede ser positivo o negativo dependiendo si el VE ha ganado o perdido energía fruto de su movimiento en la ruta. A partir de las ecuaciones Ec. 8 y Ec. 9 se puede calcular la energía restante en las baterías del VE para cualquier estado discreto del tiempo, considerando los factores de eficiencia de recuperación ( 𝜂 𝑟𝑒𝑐 ) y de eficiencia de propulsión ( 𝜂 𝑝𝑟𝑜𝑝 ) [2].</p>
				<p>
					<disp-formula id="e8">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e9">
						<graphic xlink:href="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAjcAAAAxCAYAAAAm7oiaAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAACDFSURBVHhe7d0FlDRHEQfwCQR3d3d3AoQACRAgOAnuBNfgLsE1uEPw4ASX4O7B3R2CE9wCv+bV0d9kZm93Z/Zub6/6vXtfcjfSXV1d9a9/VffsfMR/W5MtJZASSAmkBFICKYGUwIpIYOcVGUcOIyWQEkgJpARSAimBlECRQIKbVISUQEogJZASSAmkBFZKAgluVmo6czApgZRASiAlkBJICSS4SR1ICaQEUgIpgZRASmClJJDgZqWmMweTEkgJpARSAimBlECCm9SBlEBKICWQEkgJpARWSgIJblZqOnMwKYGUQEogJZASSAkkuEkdSAmkBFICKYGUQEpgpSSQ4GalpjMHkxJICaQEUgIpgZRAgpvUgZRASiAlkBJICaQEVkoCCW5WajpzMCmBlEBKICWQEkgJJLhJHUgJpARSAimBlEBKYKUkkOBmpaYzB5MSSAmkBFICKYGUQIKbSgf+9re/NR/+8IebH/zgB82f//zn5k9/+lP563GOc5zm6le/enPGM55xW2vMF7/4xebtb3/7mgxOeMITNkc72tGac57znM2uu+66rWWzUYOnox/60IeaH/7wh0U/6al23OMet+joGc5whkFdOfTQQ5tDDjlk7RknOtGJmp133rk573nP2+yyyy6Dnp037ygBc2cuf/KTnzR//OMfm7/85S/lghOc4ATNNa5xjeY0pznNIJF98pOfbN7//vevPePEJz5xc9SjHrW50IUu1Fz4whce9Oy8OSWw7BJIcFPN0OGHH9485jGPad73vvc1F7jABZorXOEK5a8cyj/+8Y9ln8uF948cfvWrX62957GPfWzz+9//vrnJTW6S4Gbh0v/fC+joox71qOaDH/xgcVJ77LFH+f3f//73UXT0r3/96w5zvP/++zd+d7vb3S7Bzchz/Jvf/KZ5yEMe0nz6058usr30pS9d3vDvf/97lLkElur1+sAHPrA8+573vGeCm5HnMh+3fBJIcFPNyU477dQc73jHK7+54Q1v2Nz3vvftnbG3vOUtzYEHHliYC+0yl7lMc+tb37o55jGPuXyzPFKPLnaxizV+on3pS18qUT7WINvGSICOHv/4xy8vAyrvcY97dL4Y2Lnb3e7WHHbYYSVaP+KII5r73Oc+O8xf142XutSlGj/RPvrRjzaf+MQnCnuZbVwJHOUoR1mby1vd6lbNbW97284XYHXM5e9+97sylwDKQx/60OZ85zvfxA5d7nKXa/xEe+c739l85StfaY597GOPO5B8WkpgCSUwKrgRJTz84Q9v0KGMqXasYx2rYZDrFlGmvzG4V7va1ZZONEH393Xs/Oc/f+PHeLXTn/70a0Bn6QYzRYdEea9+9avLD2ZgGtp6q7FZdPIlL3lJ89znPrf517/+VaQCnAZADTFxHuRBb7F3j370o6eQ4MZfEmnTrjdzgvvss0/pOybSWuMgZ23//Oc/Z71lS1//jne8owAHKeiXvexlzTGOcYzO8XzjG98o133ve98rto6ukHG7YTvp2slOdrKyri54wQt2Pg+A6Wv6cN3rXrd5xCMe0XzsYx8raav73//+M8s5dH7mG/OGlMAACXz5y19uPvvZzxaW+XSnO93ak/yev/nMZz5T0uunPe1pm7333ru55jWvWUB8tB//+MelHGK33XZrznWuc03dk1HBjRqM61//+g0D8e1vf7uwIO9+97sbv6/bBz7wgeb2t799iVraf5u655t8odoG0RYDyMBd8pKX3GFCxu7eL3/5y5KXP8UpTjFq5IUax7485znPKaCUAZSKWMXGAV31qldt3vWudzWvetWryhCf8YxnrKUfY8y/+MUvmlvc4hZlXq90pSttSVEwDpe//OUbThi4wSye4xzn2JJj2ahO//a3vy1pIsaWQf3Zz37WW2dn/V/72tcubK11iUV56UtfeqSu+h2A6e/z2jrg+8pXvnKj5g244STOcpazbJRY8j0pgbkl8MpXvrLo7Y1vfOPiu6K96U1vah7wgAc0e+21VykFYa9e8YpXFPbyrW99a3PAAQesrZeTn/zkpa6Tj8JEqkerwU9f50YFNwoPL3GJS5ToBLjZfffdCw2Ofq3bmc50puJARSBqW7ZqYwyBg1Od6lSFuVlkkyenKG94wxtK4ejQpoiR0zvooIOKE2fM1Vac8pSnbM597nMPffzS3i+CvuxlL1vAjUib02g7CiDgOte5TvP0pz+9XLtVGwaKfmpnPvOZm5Oc5CRbdSgb0m/zDdhodGMSayX9DDySK+N9xStesRM83vKWtyzghk4NKfYWdLA32lnPeta5gdKGCDJfkhL4rwQEjurJHvnIR+7A2Eh13+Uudyn44HGPe9waPlDDyQc99alPLUyndQPEHP3oRy/BGbxwr3vdq/nWt77V3P3ud183UzIquDGjqPKo+r/4xS9+pJSUa4AdFDkDETUuW1EbvvOd75SCWqwNwLbIJpXH2HJYQxsaHQo++OCDC5PxxCc+sXne857XPO1pTyvPb4PRoe9btvsV5WqAd5/+7bnnnmVh9aURlm1MXf3BKISzBlhXfV6HzAmD+6xnPauAWjuM6Ai2FJDoa66RdtIucpGLdF5mhxKDrGC4nZ6fpb/qbVD7nmHnWraUwDJL4EUvelFZT/6tU1GwAdAimLZJoW2T7n3ve5da1he84AUNGyyAiIYIudOd7tTc+c53brA52PVJbXRw8/3vf7/h9DWGoWtBY3gmFesu86RF30RSX/3qV8v/osxOetKTLrTbQcMNMZB1BzEWN7rRjdZymMagATdRL7XQAW3Sw0UGX//618vb5W8ngRuLays3gYY0hihIfVi2bgnI9z/pSU8qhlYdjaJbW+3rnUZdd7pO6kra6GxnO1vnw4GbJzzhCYNFL4gCVG0Pn6XuYPCL8wEpgRkl8PGPf7wBUrp2WNqEgs1BbHSlVtkqdvf1r39985rXvKakoeoUlGBcSkv62G7RSZmf0cHNd7/73QJuOOFJUc+M8lq6yzmOj3zkI8Ug1rsWUGaQqYgOUMC2oOCWKb1hbtrn0my14uB5FUI0/s1vfrPcbnF1FYHO++xlu884jddcB3jVx5e//OXN2972trJGgXTFs4zRogH6sskn+vPa1762sftRwS5WxNrFlE4q8nUvQ/2HP/yhpHKlpxbZAHJpKWxj2FVz9+IXv7h5z3veU+aSrZH+whSh8Mdu7JkdV2ojOBzOK+wIIEivODa1lGqR8lyksWdg+Z9nPaiXwWp2bRQSEEiVCyq7AkuBwnnOc54CbqR7f/rTn+7A/Pi7ul4lGk95ylMKO9Rnw0cHNxYhR3n2s5+9UEd1c86CjtzvfvcrB4Nt5SaScgCXIqm6UJOhM0ZGR7OtVhV4tv9LADNER4YwRIzrPDqEDrVoNDpaNw6Oo5MjXnQN1UbogwJx7dSnPnVhb6IBOmq4bBPXHvawh23brd5qzx784AeX3YH77rtvCVboJeBAVyY1uz00gCi25/t/wOiOd7xjiTpt1x/a9OdTn/pUeQxb4mBFzRqgw+aSPdKwRIs4jgLgsy6kDDgcTeG9zSPSZQDV5z//+QL2tC984QvN85///C1dUzl03rbj/XwiO8rvdTEzSAFryxpBBLSZFyA9atOksLp2hCIT3AfgKEBWFtLVRkUY6N2vfe1r5T2YijrXBtErMLL1e5pK52VXDFGxFIeot6akFT8xBAzMbW5zm+I4UNPZ/i8BDuV617teof/nbZgGYHnWNB3wzQCLtGvGze+e+cxnljndynVgIU9RdtTbMAS1nBgXrIT0hqMMrnWta80FFOedu2W5D2h48pOf3PzoRz9qHv/4xxcA6HfsllPKJ2215+AV4muKievjBF73uteVnVNjFP57PkdgLs1h+2wbbI1+mmPME9p+EbVVUvBScM9+9rPLGhE9Y2ve+973FtmxgS984Qubz33uc2VnjNSDOqatvGFkWfR0q/SDnmIR+T/BQhcTbPONc5YAFzrdpR+//vWvy5DpcZcuC9bUuAL89M8mps7ylzEFhwK39VTTwTe/+c3lpRYfYGNAQwvrxuzvkGdZvBp0GgyV8YtubHW38wI1O1aL8zZWwfFiXDgQRnLeNg9g5NQjJaUPCkcDYEnT2CKOVYzIeN6+LcN9aGFpU9uP6/SAHXL77bdfKdSzU2E712+YfzsznCEDbGvsVQRlUTvYNZ+ADVCk+Ve0qv385z8vchXcjFWMrpjYXLIz9SGadBZjYku67bSL3B4OVAE2QBynYv1gi2J7rm29ZGddclgc15D1vQxrKPswmwQweeyLhmHsAiZAj8AS6wkMC6zauzjV7cZa7OoBPQNwNLuHMZddqalRmRvIXqcNSl7NgWkaJIfRQYevwveZRHeMjQUeJ4A6Dl8UCMiJ2mb91lIUf0aqoD2pARqdARC0cPsaFHVt/GZTzY27WurO4U0b3RjjSEkx0ij1SI0F47jeqa8b3ed534ehYmzkr1HEgLeUmwMM5cIxqPOeuzJvn7rui7WkgHfeBoyI3rCm0zbrTVGiYAEDWBviYJZj12fXM8kXAykKBXQiDY0BZAdtc50HgHe9i27SXXMJqAJQKHk7UWwKsC120aeE1ylg4yMv4M+ZIwKCiJxF72Tr+nBA085JXre1JUD3I1jsq/nCuDjjjs7K5vjXDiiMDj0XfALtmmf0BZqxO9k91kPXbuVRwQ1lp9gK3uRm6xeiaNVZrEL9icI+NC3qn5EBbBTaYQbknet03LTqymAo0Auqu+8+xVp9TfS5GaBh2jFu9nUWX6RqpLVufvObr3WJvt71rnddGSZDkEE/1Y04dsHaxFQwJst04jJwI+oXLMzbABsscV1XtN6zFCJKm5BNmxqPeiv6AuB0RYXqBfQd2HjjG9+4ltZj/wQY0jRjAQ6Fy5rNGhwBg+4Dv2qF/Gx0k3oCYhwvQJ/qMgMsk35yVqsQyG60bLfy+9gaNgdr2a63rcfl8FsNOHcIruJhO6TcI+CK4B2Y71vTkcngczE9CwU3lF1hmUbp28jNceHQfVexG8duK6bokiG52c1utsP3bZZtwi1efZZTtKU6DsAzvnmpWGwGgyva7mroX9/4YYxtgetq9Y6YZZPZMvQH+4UZQ4O2Da/PLACqfaf4qscRaYhIFbABosvcpA7oo75KPQUzpc/qNOYpxl7EePVRKjeo6HneAYzUBb3rPUN0aD6tF8Cq3cKgYkuAlTa44cDjGAhrsS6MZ9/s4hDgzFoP1tfvKAwH4rCzYWe9Nz79sN6Yx/y7OgdNSqEdyJlHTL3UwyLTZGOOJ581jgSiAB+bOen7ZdYTkK5WDVC2zthk2Q4BB522nuszbto9jDVnjfXV8I7G3ChQjAij6wTN+mN87Y6ihn0RV+6b4VWQNnbTvzvc4Q7lnAgnIQ5pdgIAMc4OkfMmaAZH9Gly+s68mPROUR6g1NewQ8ANg1J/DG/IODbrXjSiDz46xXreBv0DGLM4kEhJmZ/21l0OctIOKY7FqcbmuD5GfN7+d92HfQBinbUyZBsthlRNGL20W8dHYDGmWCvFrhz6smz7Nn82H2zUUQnsi288KRgWNXZFmPENptjV0Z4r6aio3RLI1cXEDO2Y5yNhjswlMOq0Y2kg0S3dl2aUEtrIj5qqL7Jugbi2HaJvmGvN+loWHRtzjeaz+iUQ6wB7M813zAD1eseq+9SqWqOAzbSfvunbdTsauFE5H9Ei59FXsS/qMfC6iIhj97EszgXqnwSE5lUufUMfS0cMbQqGtahvYaBF/BwfELLeyYnzvD9OQo2tlvM8Y9p7ZgEM0z6zvo7zlSaJ6HeeZ2D5ZmmYxYiARZto864GtEo7it5rdsMJtIrhgNdpF90s/XOt80PUAXV9o2iWZ3E+qF1OL9g8FK9x+xsGa7s6Hh/gA2qcRKwQt6vFVlR6AIi3a0ewE+QYW7H75oaOos9nYZXaz1LbgyUGaMIRYIswvQCW9NhYhcvT6JhImw03pnYQxynZCsx+0LtF25Fp+pvXbJwEwtbwUesdo9DVKyUX/KdADGifdAZZ4AuAaOHMDYNpUPGRq67O20GlmNF3IlT31wAovgwax96rGZBCECUzzF0NSMIWSeVwRHEsOQdFQAaN8mIEUMXYGyhPfYzm+llrgCzgYKjq9JBIW1GhXLj3i2xsjUdrz1ILsHGquOOb6rkYcv7MNP0nc0o85FMSooRZjKe5d1qvxkl0pWX0Rw0DkKoKvwZA5l1UasFhcTg9qZ7YFdO3EDk4IE4Ebm1wCAIBaVsFp2QtGiYPwIlj9X7PVUynHmTWc0uiAFUAEakB/woeOGVAPwrerUmyHOKAp5nzZbjGnCn6J087xvoYj9iRCIRHUFH3n3zZHsxtX9EsllANnMLtqDGYRwYKNNkQYCbqCugvBhqDZC4D3ERaf9ZaH3YWk0UP6MmkHZk1a91O7dqhx47TW4FA3QBFYwH2OEHvIFtrytqgmzWb6m/eZd0Zb4Bxa8U8SnvIELS/2g4Mcqzmh7zaZ1kZq/kDFgWkdIFt8K440HIVzriaR9eG3sPeWA8Cq0nHKHS9xwe2ZVTMh7OafLppUovyD3rU98220ZgbyqF5Ud9pnbaDS62gxdvMjohAh9UIKHwUZSs0oqiAyT777LMDQrMYbeN0HaEyRP4FdCg9FMjhWPBqKTgOCwHFe+ihh5a+yvvNCm6ibsMk1NtoL3rRi5YFaPFxonZLGCdwVu8mGKpAi7o/AA1jIjJbJNXdV3u1qLF5rgg3Iuk+sExHsCZ77733kZgNdVYMI9aG4wKYbf+1fVzah9Ns55mxBGhWxhuYod90lP75jhcgD1AB8r6lwlnZrQUkmw/6RZdnBTf0z7s4vQAtngHM26ppx51CUOOwbdkJ2gDbKjdyJmOsqzHvtttuvcMFauloMDf1heQaO0KkpLpSlN4VdUSz7ppsdwrQ9TyBVDhy4IUOAzbm0kFm/pud9FmbWc+WkW5Vy8d+SVv2pQg5/zgCoyttClgA7gBS7QPUqpG71L16HQHETW9602KTnYsSNTy+b2derC1H7PMp/sWEs+fScA960IPKpgvODxMfAYi1KaUrSODwMLXmT/2mcgQy5ED1hd7rjzXrXCDpYH3zLs9T6Jrf75rdGtAf2QxyXO/TJfXT2VHHprBRNjvc4AY3WPflcUyD9/UVL48CbrAjFoXGOHchXwuI8mIxupwLg4/p4EREKSIegEbuzT52jiC2hUGGcs6MDIPF4XDKanYsFsxQGALOwcLF1hACYzCkiUw4Sc+qv54tCgCUgCtfPLcNXoQAhc7CMAzp2yz3cp4iFgaL45cO0fyO4+Xwoigc0FnEwWCz9Hfotb5TElHgHnvscaTHiSCBUEaSQ6rrKFzM4IoYRavAiPoohhOwodd0T1FyNO9TI6FGihGlL4y4VIioNNYIdnGvvfYqbCBKPw7Vm3e8ni1Q0NrpXesidgmZX7rMabaj23nfvcz3ccqKiDWGUZTYxxxKA2lAaZz8G2OzVoL5pSdtloT8gQx2hp0b8lkG9jACsfYprOpdgGCBIPsG0AIG83zAN9Y2XZxkq9g9QaXWBdroMLvCfmOWorGDgLZaSuuGM+MIXSPgBTQUl9JNQaI1iFkxR+wpNtx2ffpq7bJVHGGUNgAxnCOA5yyeSDfacsyPYEsFm3wLObqW3vtchLGbI+yaMemj9eoMlmyzSUAgRc7AjSA/MhhdT7G22FGAlQ+3VhxCOU09KeAaaS+7sPuOgBgMbjAZooVgbhhwBr9ObUhXUWAD8rc20rKIARWdZvQ5BA0QgqSxM0EPY2h8xVrELHUQ9Q/SDEGTMuq1M7bwKbZivKG7CzyLk2wXTYvagTDHrnNSQIKofaz6oTDEY6WMpCMgZLJnsGL7nbE5cZR8RUCMAQZqGc5EmW2p/e9q9CiAaS409RIiuXpBkClG0VkrdLMramNYMVrmWbohGJEw4nWOWWSoYJpBZ7wDlKt5QdvS6TpVSbdji/o8zqmWi7mk61obtAgURMwiU/3SRydor8LBkJN0g5E1XuBUA0anaYB/DYCwKNJZ8Rzgor2FnWMGODSGd8iuNEAqzv9pzyXGIY5+EIxw/vF5m2nGVl9jzWvkNClVzBlFxNwVoMYnIvytThcB+UCT9Cy7I31F/2M3jDURrDegYnOJH7I0B1KpUrjsEvATzGSsYSAIYCKHuo6K7aLrwJDAw7rX9JNdsE4EpZEC0W/zFWUHs8pxu19vjpEQbBiSge629ZYNxc4INoBpP/QWLpj2XCS2Fu4ASpW59AHyweAGesaiOCMktkK3PzgHaPg7hTfwdrQjKtZhTIhBRrPoYrHFADghxgl1Wu9KAJwoq0XSdhCiHw4EWh/KohgHUNBVkKrvJhOYs2imnaxpFgUl6DuOepr729eYAxEf44GlEAkFIPQ7i5/s47jsed6xDPcwgIwokGmcdMr8tI04p4+hAkTaW+qB7viOEF2v61NiV0AUtfl/qS0pJnVl9SFU6HQ6qpi1/j0jgNIHqiadDzGNPM3XQQcdVBxV+8gAABXQi7H6e5uhmuYdW+0aDouuz1r7Yj3URwMIvOxkC/vFzrWPfvAux174l7McYm+k+KXm6R+nXjd2lzOnj8CpuZz3szZYR6ksa6UvZevdWHmMlDG1nZY+clj+1k5xhgzoP/aH/onw23Y+trbH760htlt5AQcYMqgDRqwQlpys2vMrELbO2x8FxtJapxxjXdsx9Ht3W21dLKK/9EIa0TrBILf1hJ8BNAFPDJ+/t08oXq9fUoiRFemrt/GMweAGmLjKVa6yXn8m/h3rA9zIxdYDhfKgfCAhUHqgbopZ14WgwQxYLrjeCQLUiNYt/DqNNG+HLf5JBsCumkU05wCJsvt2+cz6Tko21rdvZn33Rl7PeU+qr5imL3RLpMAQtudXpKmF3oo2RfN0tr2LhX4yoJ5RM4vYFtEpozDrQm/3P9i2vnF5fu1Yphn/Vr8G0GiDg3nGtN5xAfM8c9I9wOikmh1AeCgY9n7sY51G6uuT+qK+YxDoMEYL8OuzgZEu5S/qOjKpJ6BHerZmNAF+aUHf6OtKJesnFsca9K2rdp0gNhpgap+5pu6MPwHq6oaxsS7H0JWxdWGrPI+fjeyFNKM0ZC1/8z7kqAR4AJiVsWEvJwUPg8HNGEKnxCLqdoU9xcXqoBNDQJEPb7MzrkXjomprmh2wQYeKOoY6jjHGOu8zJhmWeZ+Z900nAREnPVJjU7M2WBjpJNFDpLIU0vk99qcG2QywVJ+0VvvgM/qJAQCaZ/mEwHS9z6tSAouXQBzGpu6wq84ISFFATPfb0XwcrSEVFfqPcYmDJzE1fU5MUCxgaKeSgRrlAf713GgYaWyQ97Q/tYKV8l7HkmSbXwLsHlYRKJUOxmSOVbOJFWdL63R/X083HdxIJwE3Wr0o1IIoNAJUOJUQTuSHaycgsnZGiEZh64UQh07Jxdagx7evJn37ZdIJi/NP+2rduR1SGmYM+JCCsAukHrNiOLViasBi110c/CYFW9dbSC/YraGot6ZSGd+okakL8TkD+jrJKCxyR1to6pCakdXS9sWOZtbt2/P0Zt601TTvwqhH+qxLL0XcdiqxzzW4x66w3Rj3+hBT10tzYXImnXRsfXTtvlT0becUxseaiwYwyQgAWDWjwAepEwGE6uunGXtec2QJyJLEgaTKSBRxD7El7KpdbbI8shh9p/TXPdl0cIPOjNM+0ZqEoibCzhX1NXYe1DRhsC/xDSbpAlFDFLxaCJ5JUffdd9+SjoLGFbIxIMCOLeTqMNrpNI7GotLs7gKANE5GnY0i4u3csBQcerQ4FK9dY7VKMgKmY+tvfAXa+HzDy5ZiUZ5vVAUIYTCxbHQ6jhU/5JBDiv7JMfuhTwcffHApgJe6ivqfKJonYzrtwMn2h+PoaBzkqLYmPteBUaKjQ4+854BssY0WJ87Oem7FKunAosZi3mMuFSdHsa6gy1xOqieYpk+cu+MIasfuvwWOYzZrJGrS+o4UsHash/ikBdCChVegLcB1anSdGmNTACYM6KQv1wMidF8Rt3QIB8pvYPsBKf6jPoNKoMLGA2Kxm8da5XytHRsPJh0eN6bcVv1Z5G/nmV1pirqVB8yzMcUaMb/Yc5uXprVxmw5ugBTRMKCByrIFT/6VkvpvX72to1dFuyJg50hYUBCcGgJOxddEFZ4pNg6aEtUvVcWZYG+kswCkrroZ4IfwXB8H8FFAv19k1LNVlNw81eyXOfC7MWqZllUG0kxALp1iBOXpRRF+x4AqMK/TT6JSOuhvPn0gNwyc2zEipy81RccA5WAZ1RqgxB0hAAiJfBXdtQ8oC10E/K2DRegoRrSeY6yUtejAumzjSgCIUXgptQI8Bugw/2PYm/ZcctyeO3ZdoMJfQabWTvWExAAOegTIACFAu7XFfmBu2luA2XZrTAAw6TRt69LuG9v8rSM1iUCTreU+jdP+VlzstAKe1GyQh+sxr87QyfNtxtVxAF2QJkCct7jefWoYYYRZ0vabDm7U2cijiXYtEAsFcla82bXbiFOwGESUIh+OA+IHWmxDF8lC+7HjRcEdpoYiWyzu71vcQ4udxlWL5XuaHRWzHhC2fKOYrUdAs0Ju/6KzI0JlNLuoUQYcqKF/olV6HUcTYHqAEnpmt0CkPtHxKFdFxYC8g6n6CsfdO+kbZLON7shXWxtjO7+hfVrV+82/Ld2LanSsfT7OIt4lWPRJC8Cl63A/wYDI21qwW499Z4tF8XS9C7wASYD+NF8WF0gAOdYmZpND5RfaaRCAhpP13gMPPLCsZ6wAFkm/V/1IhEXM/TTPBEimSSP1Pcu8xKeOpnlfXLPp4KYulJ32g4Si43ZRpii3byFbPJB8tpTArBJgiIPlE91NE9kBKMB5+wjxSbtSPHeaZ8/a/7w+JbBoCWC266Ld9vuwUsCNgCDOMFuvTwLbWY7SwB6vxyBjXh27oK9DT45er//5982XwKaDm80XQfYgJZASSAmkBBYlAakgrIniYXV66sy6Uq6Len88Vz+AG0G02jL1QfOmShbd13z+cAkkuBkuw3xCSiAlkBJICfRIQKrIwZW2bNs12PXBy40QntRynO2lBlMqKsHNRkh+c96R4GZz5J5vTQmkBFIC20ICCkGHHvQ6hqCcjOwn2/aQQIKb7THPOcqUQEogJZASSAlsGwkkuNk2U50DTQmkBFICKYGUwPaQQIKb7THPOcqUQEogJZASSAlsGwn8BzinJzCm6WCXAAAAAElFTkSuQmCC"/>
					</disp-formula>
				</p>
				<p>Las eficiencias en propulsión y recuperación dependen del desempeño del conjunto motor eléctrico - transmisión ( 𝜂 𝑚 , 𝜂 𝑡 ) de acuerdo con las ecuaciones Ec 10. y Ec 11 [2].</p>
				<p>
					<disp-formula id="e10">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
				<p>
					<disp-formula id="e11">
						<graphic xlink:href="data:image/png;base64,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"/>
					</disp-formula>
				</p>
			</sec>
			<sec>
				<title>Parámetros de buses eléctricos</title>
				<p>Las especificaciones técnicas de los buses eléctricos utilizados en el presente trabajo se obtuvieron de catálogos del fabricante, resumidos en la <xref ref-type="table" rid="t1">Tabla 1</xref>. El fabricante de buses escogido dispone de unidades operando en varias ciudades de Latinoamérica incluyendo Ecuador, y de acuerdo con la plataforma e-bus radar sus vehículos constituye el 45% de buses operando en la región. </p>
				<p>
					<table-wrap id="t1">
						<label>Tabla 1:</label>
						<caption>
							<title>Especificaciones técnicas de buses eléctricos de transporte urbano </title>
						</caption>
						<table>
							<colgroup>
								<col/>
								<col/>
							</colgroup>
							<thead>
								<tr>
									<th align="center">Parámetro</th>
									<th align="center">Valor</th>
								</tr>
							</thead>
							<tbody>
								<tr>
									<td align="center">Marca</td>
									<td align="center">BYD</td>
								</tr>
								<tr>
									<td align="center">Modelo</td>
									<td align="center">C9</td>
								</tr>
								<tr>
									<td align="center">Potencia del motor</td>
									<td align="center">360 kW</td>
								</tr>
								<tr>
									<td align="center">Capacidad Batería</td>
									<td align="center">438 kWh</td>
								</tr>
								<tr>
									<td align="center">Autonomía </td>
									<td align="center">300 km</td>
								</tr>
								<tr>
									<td align="center">Alto</td>
									<td align="center">3.55 m</td>
								</tr>
								<tr>
									<td align="center">Largo</td>
									<td align="center">12.9 m</td>
								</tr>
								<tr>
									<td align="center">Ancho</td>
									<td align="center">2.55 m</td>
								</tr>
								<tr>
									<td align="center">Peso bruto</td>
									<td align="center">18000 kg</td>
								</tr>
								<tr>
									<td align="center">Capacidad</td>
									<td align="center">53 p</td>
								</tr>
							</tbody>
						</table>
					</table-wrap>
				</p>
			</sec>
		</sec>
		<sec>
			<title>SIMULACIÓN DE RUTAS DE TRANSPORTE</title>
			<p>La simulación dinámica de las rutas de buses de transporte público en la ciudad de Quito se ha desarrollado en el software SUMO. Para simular el tráfico es necesario enlazar los diferentes elementos que componen el escenario de la red vial, dentro de los más importantes están:</p>
			<p>Datos de la red: avenidas, carreteras, cruces, redondeles, aceras y senderos.</p>
			<p>Demanda de tráfico: Rutas de transporte público y particular, viajes individuales o flujos de tráfico de vehículos pesados, livianos, peatones.</p>
			<p>Infraestructura de tráfico: semáforos, paradas, prioridad de cruces, etc.</p>
			<p>Polígonos: Elementos topológicos adicionales como manzanas, lugares de interés. </p>
			<p>Estos elementos conforman un escenario de simulación que permite determinar el comportamiento estocástico de un sistema vial. La representación de un sistema vial en SUMO se realiza a través de la teoría de grafos. En donde los nodos y aristas representan elementos reales como intersecciones y autopistas respectivamente, los cuales tiene sus propios atributos. Para el análisis de resultados por tanto es necesario simular un escenario varias veces para poder extraer conclusiones estadísticas [6].</p>
			<p>Dentro de las rutas urbanas que actualmente prestan el servicio de transporte público en la ciudad de Quito, se ha escogido la ruta Marín - Ciudadela Tarqui que tiene una extensión total de 10.67 km. Esta ruta resulta idónea para el análisis de sensibilidad ya que a pesar de su corta longitud contiene grandes desniveles en altura y atraviesa zonas de tráfico moderado e intenso también con una alta variabilidad de acuerdo con la hora y el día. Se puede observar el recorrido bidireccional de la ruta escogida para el análisis en la <xref ref-type="fig" rid="f2">Fig. 2</xref>. </p>
			<p>
				<fig id="f2">
					<label>Figura 2:</label>
					<caption>
						<title>Ruta de transporte escogida para el estudio (ida y vuelta) </title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>La información de la red fue importada desde la base de datos de OpenStreetMap cuya plataforma de mapas es de libre acceso y edición. Las redes de carreteras digitales disponibles son originalmente utilizadas con fines de navegación, por tanto, carecen del grado de detalle necesario para las simulaciones microscópicas de tráfico por carretera. Además, presentan problemas como errores en el número de carriles, sentido de circulación, paradas de transporte público, posición y lógica de los semáforos y, preferencias en las intersecciones, etc. En consecuencia, además de las técnicas heurísticas que se utiliza en SUMO para solventar parcialmente estos errores, se torna esencial la revisión y acondicionamiento manual de la red por parte del usuario de acuerdo con su necesidad. En la <xref ref-type="fig" rid="f3">Fig. 3</xref> se muestra una comparación entre la red vial real en una fotografía satelital y su modelamiento en la aplicación gráfica SUMO-GUI.</p>
			<p>
				<fig id="f3">
					<label>Figura 3:</label>
					<caption>
						<title>Comparación entre imagen satelital y red vial modelada en SUMO</title>
					</caption>
					<graphic xlink:href="data:image/jpg;base64,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"/>
				</fig>
			</p>
			<p>La demanda de tráfico es generada aleatoriamente en base a escenarios representativos de los niveles de servicio del flujo vehicular descritos en el Manual de capacidad de carreteras del Consejo de investigación del transporte de Estados Unidos. En donde se establece 6 niveles de calidad de servicio de transporte relacionados con la velocidad y tiempos de desplazamiento, libertad de maniobra, interrupciones y comodidad de los trayectos [8]. </p>
			<p>Los niveles de servicio (NS) denominados: A, B, C, D, E, y F se definen en orden de mejor a peor, es decir el nivel A corresponde a un tráfico fluido con velocidades altas, mientras el nivel F corresponde a circulación muy forzada, velocidades bajas y en general una absoluta congestión en las vías condición muy normal en vías importantes a hora pico de grandes ciudades. En virtud de estos niveles se han planteado los escenarios descritos en las <xref ref-type="table" rid="t2">Tablas 2</xref> y 3.</p>
			<p>
				<table-wrap id="t2">
					<label>
						<xref ref-type="table" rid="t2">Tabla 2.</xref>
					</label>
					<caption>
						<title>Escenarios de servicio vehicular en análisis de sensibilidad de altura</title>
					</caption>
					<table>
						<colgroup>
							<col/>
							<col/>
						</colgroup>
						<thead>
							<tr>
								<th align="center">Esc</th>
								<th align="center">Ocupación (%)</th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td align="center">1</td>
								<td align="center">20</td>
							</tr>
							<tr>
								<td align="center">2</td>
								<td align="center">100</td>
							</tr>
						</tbody>
					</table>
				</table-wrap>
			</p>
			<p>
				<table-wrap id="t3">
					<label>
						<xref ref-type="table" rid="t3">Tabla 3.</xref>
					</label>
					<caption>
						<title>Escenarios para servicio vehicular en análisis de sensibilidad de tráfico</title>
					</caption>
					<table>
						<colgroup>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
							<col/>
						</colgroup>
						<thead>
							<tr>
								<th align="center">Esc</th>
								<th align="center">NS</th>
								<th align="center"> Tráfico</th>
								<th align="center">Conteo</th>
								<th align="center">Factor de paso </th>
								<th align="center">Ocupación (%)</th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td align="center">3</td>
								<td align="center">A</td>
								<td align="center">Ligero</td>
								<td align="center">1</td>
								<td align="center">2</td>
								<td align="center">20</td>
							</tr>
							<tr>
								<td align="center">4</td>
								<td align="center">C</td>
								<td align="center">Moderado</td>
								<td align="center">6</td>
								<td align="center">3</td>
								<td align="center">60</td>
							</tr>
							<tr>
								<td align="center">5</td>
								<td align="center">F</td>
								<td align="center">Intenso</td>
								<td align="center">12</td>
								<td align="center">5</td>
								<td align="center">100</td>
							</tr>
						</tbody>
					</table>
				</table-wrap>
			</p>
			<p>El parámetro conteo representa el número de vehículos que se generan aleatoriamente por hora, carril y kilómetro. El factor el paso de tráfico representa el nivel de intercambio de vehículos entre la zona de estudio y el exterior.</p>
			<p>SUMO es un software de simulación de tráfico puramente microscópica. Cada vehículo está definido explícitamente por un identificador único, su hora de salida, llegada y la ruta a través de la red. Las rutas de transporte público bajo análisis se modelaron considerando su trayecto real, velocidad máxima de circulación, localización de las paradas y tiempo de espera en las mismas. Los buses se modelaron considerando su nivel de ocupación en cada escenario de las <xref ref-type="table" rid="t2">Tablas 2</xref> y 3.</p>
		</sec>
		<sec sec-type="cases">
			<title>DESCRIPCIÓN DEL CASO DE ESTUDIO</title>
			<p>El propósito práctico del presente estudio es modelar una ruta típica de transporte público en la ciudad de Quito para el análisis dinámico del consumo de energía bajo condiciones reales. Se ha modelado la ruta Marín - Ciudadela Tarqui cuyo perfil topográfico se muestra en la <xref ref-type="fig" rid="f4">Fig. 4</xref>.</p>
			<p>La información topográfica se obtuvo del Servicio Geológico de Estados Unidos (USGS) [9], que provee los archivos SRTM necesarios para conocer la elevación de cualquier punto sobre la tierra con una resolución de 30m. El archivo SRTM es un modelo digital de elevación que maneja un sistema de coordenadas geográficas WGS84 y EGM96.</p>
			<p>
				<fig id="f4">
					<label>Figura 4:</label>
					<caption>
						<title>Perfil topográfico de la ruta modelada en SUMO</title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>Los modelos digitales de elevación representan visual y matemáticamente los valores de altura con respecto al nivel del mar, y permite caracterizar el relieve de una zona. Intersecando los datos tipo ráster de la elevación y el trazado de las rutas de transporte bajo estudio se obtuvo la composición topográfica necesaria para el análisis de energías en vehículos eléctricos.</p>
		</sec>
		<sec>
			<title>ESTIMACIÓN DEL CONSUMO Y ANÁLISIS DE SENSIBILIDAD</title>
			<p>Uno de los parámetros más importantes al adquirir un vehículo eléctrico es su autonomía, cuyo valor teórico es declarado en las especificaciones del fabricante. En teoría, un VE ideal puede recorrer entre 150 y 200 kilómetros con una sola carga, sin embargo, en la práctica la autonomía real de un bus eléctrico de transporte público depende de muchos factores energéticos internos y externos. El desempeño de las baterías depende además de variables ambientales como la temperatura, constructivas como tolerancias en la construcción y variables mucho más difíciles de especificar con precisión, como el tiempo y el tipo de uso (o mal uso) que se haya hecho de la batería en el pasado [10]. En tal sentido la autonomía real de los buses que se incorporarán al servicio de transporte público en la ciudad de Quito debe estimarse considerando al menos las principales variables en cuestión.</p>
			<p>
				<fig id="f5">
					<label>Figura 5:</label>
					<caption>
						<title>Velocidad del bus eléctrico en la ruta bajo análisis sin considerar desniveles de altura</title>
					</caption>
					<graphic xlink:href="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATUAAACVCAYAAAA5dG1eAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAADOVSURBVHja7Z17jCTVdf+xFDm28kfiyEpMIsU4SmZ4iASMkbNBhuUlvMFiMfkZ6OYRW3Fk/IcdsCwW/fQDeiLWYMUQdlH8kAJk5QZL8W/JP8GJIBDZ0+YhgS3FZKNIOEkPayyZ2A6xwBh2+qa+VX26T58591VVt7unpo62NdvVVfd9P3Xuuefee5xppZVWWmmOvOm42oMcjbJ/2Wf2Yn6tlVZaaSWx1A21DdPvrJrV1VXT6W9Mrg56uNYx/WFb4q200kpSqRlqg94YZgPT6/TNhu1aJs8++6w5dOhQ/nn44YfN008/XftnfX09SbjzDP+pp57a9nlIGX6bh+UIfzAYJGmrjzzyyIQTX//61xcAtY2+6fYG2VAzA1j2t7jUM6S0DXo9Mxjfesopp5jTTjvNnHnmmeacc84x11xzjbn22mvzv/wjr4Xec/HFF5v3ve99pcKRf233IP1XXnllqedD0nH++eebCy+8sHI4tvQg7aeffrr1njrygzr4wAc+UKoOQ/Jz2WWX5W0oJM2x9Ut/ET7iqdombffs2bMnL6fYOozJD/pb3X2Mf6e2Wncfu+CCC/LyP+OMM/IRYIAZq36b2ka/m0XeM+sT5a3DoDb9/3ve856cvqnk8OHD5sYbb0yq5+7evdscPXo0WfgHDhzIP6kEaUceUgrqAHWRSvA2v/rqq5Pm4aqrrsrj2c5tNRAIS9tWn3nmGXPyyScvAmoD0we1siHnikdTmwfU9u3bl7ShnHfeeUmhdvDgwfyTSpB25CGloA5SQw1v9ZSC8FNDLXVbTQ21e+65J2lbXRjUNvod01vHTOfQ9DtjgOU2tWExJO1ObWqXXnppPg5PJS+//LJ57rnnkjaUJ598Mmn4L7zwQv5JKbCDpBTUAeoilbz22mu5fTalIHzEs53baup6Tt1W8QI+66yzFqOp9VaL2c/uZPZzw/S7uNY1bEI0HzKkfPtBNjc3k4Z/7NixpOGPRuldYVKXUerwm1DPTaiH1G2VRhULsamFSgu1xTeUJnSmJtRzE+qhhZppobYMDaUJnakJ9dyEemihZlqoLUNDaUJnakI9N6EeWqiZ+UDtjTfeSBr+z372s+QNMXVjTF1GqcNvQj03oR5St1VA7dxzz11uqKWeJm+llVaaI62mNpZ2+Ln4MmqHnzujHtrhp2mhtgwNpQmdqQn13IR6aKFmWqgtQ0NpQmdqQj03oR5aqJkWasvQUJrQmZpQz02ohxZqpoXaMjSUJnSmJtRzE+qhhZppobYMDaUJnakJ9dyEemihZlqXjlZaaSVcWk1tLK3z7eLLqHW+3Rn10Drfmnb4GSLt8HNn1HMT6qEdfpoWasvQUJrQmZpQz02ohxZqpoXaMjSUJnSmJtRzE+qhhZppobYMDaUJnakJ9dyEemihZlqoLUNDaUJnakI9N6EeWqiZFmrL0FCa0JmaUM9NqIcWaqZ16QhtiK1LR/PruQn10Lp0mNb5tpVWWgmXVlMbSzv8XHwZtcPPnVEP23j4OZokfvKx3rf1OS4t1BbfUJrQmZpQz02oh20JNQQ26BVnes58egMREd03PY29+N4x/eH0rmWAWtU6CGnsiIN/lqmhNKEzzSOOFmp6W579kKKTJv31Q23QywHWG/h/G/RWihPZ2e+d/BTjgel1pie079271+zbt8/cfffd5pFHHskLHQlGAyKjo3YN3/FXXtPugXGUrtM1fP7qrzbNrbcac8stI3P4cPEsPnQP/uJZ/gzFye+BAVmmlZ67667RJA7+wTXEH5IfmS5+n7zmuseVH36vvEdes9UP7rHlh57X6qeu/FD8vjqMyQ+/5/XXXw9qb7I8Q/ODD9qSr71VyY+MMzQ/+PvQQ1vbsta26UN9KjY/vL3QPU8++aQ5cOCAue2228yuXbsWYFPb6JtOp2u6GeRWxpTb6PcmJ7MPelPtjaB28OBB8+ijj8717XRclussKfnnuAolYHuD/+u/GvOOd0zjkJ/QOFtNbTni2Oma2rveZcz115scZLY2jd/og/ZdV7PFaO6ee+4x+/fvTwe1WZvauukTsXKAdUwv+74BrWylANig12FQm/5/UcPP73+/AA4J/o9rdTb2r3zFmCuvtD/XQq2F2naqhxNOMOY//iO8rb7pTab2YWi6iQJoYsKm1pVQmwxDC4DZNLVFuXSgclBJJKedZsy3v11vHPffb8yHP2z//biFzTnPV158cWfks+ny1rca8+qr4fe/7W3G/OhH9aYhGdQ4oFSBfa23nkU8NP3OGGC5TW2YXcu0t+7UprYo51sADCAj2b3bmH/6p3Lh25wyfVALefNBtrvz7e/9nsk0+fRaTut8mzb8EM2Lt1UMV//93+tNfwLn2+lwc33dPvyE0AzpdFJhw/S7uNadAeKihp8AGEBGUgVqtmEJ2RZsEgq17T78RD7vuy9t+lPnwVXP2ykPVcIPgRpvq6mgVqumhmHlyqrizpF9Ok7VzS7LAjXYvmADq7Oxt1Ar5C1vaaG2LHkoGz6Za2KglilUpRUFm9Q//Nzom/661sEGWzS1UFkU1KQRH8NEDBfrbOw33WTM7bfbn9spUIPtsIXacuShCtSgeTUPamNftGJYObuioKwsCmrS3pUCar4wdxLUPvOZFmrLkIey4ZMNOgZqe/YY8/d/X2/6k679lKsKVIfcAFkWqPmGimUaews1Y3760wJqcMa0dZa6Zp1bqKULn8w1MVCj9l9n000KNZefWozEQg1Tyo8/XnxCXQWoIulZGC9joYZn8GxMY3//+91vqtDJCQm1J56YTq2jDJAuhEMffPdNpSM//N6Qxl5meh7QdkENZX7ddcYcOTKbB3xsRmbkH7/jGVuHxbNa+0AeXGH7oMbTiXSQfOtbxTX8RRz4aHnyfR5/fDRTj3UAAWmicHgZUZpD+lEZqH3kI4UJRuurvLx8bY7XVTqosWHovCcK4NF84onG7No165LhEprGxrMnnVQ42pJnNMlf/EVxTZMf/7h4BpoV7pNim+r3QSsUanya/G//tjC8E5BRBigL2C/oc/rpxlx6qTvMX/ql2Xt9U/3Ity9MF9RuvlmHJoCG/FB6+AdljrLngvzjOn7HM9xhmucBv3E/RBLkAXnWwvbJxsbrM+lEGEgPNE26TvHCjUXLk++ze/do8n+01bKjB15eKH8Kh8oIaYYfGeIJmQDwOZJrbfWLXyzCp75KcfC4UUYusH3wg8U99Gy6/dQ2BmZ9WI+mFut8SyqtdJ4NEdKc8BzC4Q3G5VNGb6kvfKHohKFSF9S4IJ2AOjoNRHPglTO7mtBz0l/PJsi3L0xNED7vVFp94nfUjRRteM7ryeYwTW1DKxsq89ChPwk0Y1lWpN2jTVH60fERLz5UR2XF5+cYImiz/CWoQer44/3aWpW0wAQBx13iEECLlwu+A2y2ERAEv6MsaWTSSE2NwBQDNXpzUIMGFBAO17pclUaVYHtb2Yafvo5TZviJ2VSkAWFD08BbLBZqfIkYlaNv+ImyCdWMZVpcw0+Cmlb2Wvkh/xjSaOVHeaD8a1BD3WNNbgzUnnyyqP+HH96cgS+95HjbwXfECyO5ptWHttW6oAbo0kuch8/DDmmHoWmx2X/5agQKC7d1Om5XKsy4ojxpCJpwmdTQDBdkU+MVELrMiCqSGjTCQEVzIz5/29oq1AaLeUKNLxa2gd2nffHnCHA+qKFsYjXjEKihDDRNwlZ+3PYpbZbIA9nMEC6AL4eYFGYM1BAHwrv33s2ZdFK74Gmiuikr84Ka6+VgCydkKGyDGnfE5aYe2N1ck2nQItE+kkMtd8JdYZraysrcNDUCUxmoUUPWoObSbspCzbdIvgzUoAlAQ0DebfDyabHQPPjQCGH5oEZlFit4C/ughnA1e6YGHso/RM4uIw8AHe7Bb9rz6CAYDsVADXGgvOYNNdeLNlRQFgiD7KEUPk/zvKHGw/JBDasYUPY0KZMManDnmEJsZIb9rlnt9ucCNd4YY6FGb24M39C4+VveBTV6q9kgYoOaL31loEYdGWHb0uyDmnwuBGrIdxmoUVo/9rGRNVx8tA6jgYeDTIMawkIntkGN6iQWarj/zjs3Z+BLUMM1GmrSvXVALcQ26hOkDx8Kh8LnaQ5ph/z+MlDjjrgcah//+PQlZYMaT19Clw6s4+yZwXgX3G5JLW3eUKP7yY7DK9IFAqoE2z1loRbq8LsMUEN4fKumWKj90R+NrOEiLXVBDc8AbOiE2kQC1UnMrix4qSFc2hRRQo2nY7tAjac5BGpl2qoNalzbdmmAUEAwS4r00WRCAqjN2tF62bCztz5fmxof0i0z1OR+bXU1FGqASL/N5uKDmnwuFGplhlVk03FBDRMxmtaEYQeGylx4B7RBjWZbZWfl5RIz80x5kFAj6PB0YLgNE8myQI1eGIuGGl9dwIectLGkJrQ0i8e9LRa0x7p08I4Vs7EjhwxBjXck20wihN4svFO4pqFDwBLTULROXTfUfILhehWo2QzeZONy5dV2jb/xZTrrhBq0PsqDZoflExa4Bq2kDinjtuSDGglPc0hZ+BzJfWLTsGkGWWPUXKCWL2hXl0ONF7SXcH+O1dR4xwq1i8DhkDcQDWquzs0LlZ7j92rOt3VCjTs00rAJ8dv85lyAhkhHY4Tlc74l36tYoWHgtddueuszBGp82CiHLsgDpRNlI5/nNtEYqKGeUJ7IgwY1HhYALbXLGOH1UAfUkF/UN0GNwudpDll4XsZRnAvXznh83L1DCpUvf3nV73ybb/442Ho8Xv4Z5vulxa4BnQfUUMga1OR0f1moacPPkKFDGZWe8kzaiE11d8FCPgcN9nvf20wCNbLn2IafsVDjdS7zgXqmdKJc5fO8TmKghplDsgv6oFZVOBDqgBo0HSoLHr5rGF8FarbhJ9+xJhZqvJ7TTBQojrfFp2vKjEBjoCYrOQZqvEET1KTYhrN8rzUMb0hTonsXATVtVURZqCGs735301vudUPN12ljoYY8ENRQX3VBjRx5r7hiNOMoSuHFrk6YJ9TIdUlCDbCjNIe0Q35/GajxusKyKdJmXWtKyaUlPdRqlmWCmi083gGokfDhqwa1EB+jMlDjflbQIGzT7C4ASVtUSqihDPBSqAtq3AbnghrVN3+erwiJgRomLBDmOeeMVEguM9TgyQ+A0NpL6bMZ2g6r7ijD64r7rLmgRloct7s1DmrSTywGarTUCQJVWJuZjIUavW00qIV4g5eBGvezQrpsz7sAJOP1QY3KvUznRRpR3hddNPLWZwjUeL4k1J591g01XidoC2gTIUJAt0FNW7mwLFCDnxcAQovWKXy4SlCaQ9ohv78M1Pgwk0ONHMFdUOPPJnbpYJ/1vinrqhYDNTmki4Eab9A0IxfSiSDcOI0KgPGbu4SUhVoZL+1FQK2KRkI2EQDBV5++dPqghm17CGqoLwkuXicxM88ENfzlkwCuNabLDjV+3kBIWYQedxcCNb4O1LWjLk1oJYXa1KVjRbh2zGeZVNnDUqpCjXdm8ktaBNR4I8dffGz5jzHAp4QaabZ1QE12chfUcK98nt8fAzVoYvjIGfMqw/J5QI2vcV001Gjoj594WC6oUX3xIWo6l46B0Mysrh6jLd9lYmKgJnfJCIUaprH5Al7NbwdiG5L4oKa5dPD4qkKNpsljoOYaEmlQe/75Y95yrxtqvj26fFCTZYxj+OqAGtYWc58s0tI0qMHGV2alhautcqkCTAIGhxrCl1sB+aCGCTEsLA+Bms2lg4OJQ02mJQRqafZTG/RmzyjIvmtLpYbsUOPiMWh1HdMfTq/FON9K7SfWK5wvOtagZqtcbpymNYVyRUIZYMVuIS6hhs5k84lyAUguEfLBisq9DNQAV7wotPL2abOyPqQNTj5Ptk58UF9loQbDtHROpjrnLwpyrak6RHRJFahRecmToOR336Ly0JOkXEJgwlBYamY2LZAmtLjdbX5nFLDDiSeCU9yxjGowBWExRB2YXmfrYcYhe/CXhRreHBJq2i6utobOG5YGNW34WSfU6OXBO7WmOYRCTf7mG35WgRqVk6apxUJNDlfl8zixivvTyef5omwX1FAnNHNNK1Gw9EkCJgXUpJaD8MvChMpLDj8lpHztMPQkKd5WpUD7RRnGQI1gO41/NMczCobrZjBDtQ3T7/WzUepUU+Onug9641PbMzn//PPN3r17c7jt378/L3SECVCQKkvXsPYOH/qOjvLYY7P34Ln/+q/pd/yFyg2XAjR6CgffcS/dg8++faMsDdPn8Je81Oke7DaBRo5rsOHgHgw/ZVo/+clNc9ddo6j84C+/j56jD+JDnvEb/hab503Tz/NDQ0oeNuWHIEbPyXtxDy8XNHhsx03P2fKD5/h3coaldMvnEC7ln67zeKnO6DvqmsLBd/wGL3/6TmksQDCaPE/54W0Az1HYMl1/+qejHAZ4DuVLkzIIl9+H32hWVNahlh/Z3rR70Jb4d4pT1iG/h19D26f8ULmjzpCH119/I7+O74DEsWNFGqgdynKgOKjcQ/Ij2wXdQ3E+99xmvk355uY0vBNOwO+jmeeQH5gmHnxwlJfz29/+PxkjrjGXX365efe7351w59tME9PWfuYAG46K4ef6aPxIh0Ft+v8rrrjCHDp0KNfWQOEYzcamqeEty4dlKCT+ZkYYmoagvbE04zR3G7BpaiHG11hNTTqPaqsiQjQ1ud7Sp6lROmM1NdJybJqaL/+yDKUNTmpq6Jh83zf5vGuHDxkv7TdHGoa2nxxpalUXnfs0tVBBm+e+kVRetGyONDW5n56vHmIW1ts0NepHWDMt/dJsJ7nTygO01be8ZZQz4uGHHzZnn312ik0iMy1shPmC/ngH3ExTGzAtrTvdPHJlvNLApqnFTBTIPZ1cLhhym2c+CYDftC2EZeWi3FxQozDmBTXua+dzJXABSD5XbO0y8pZ77HIgKjsCg68+fWWo2dBioMbbgCtu3Edh8KVQyw41abvk5UNDPOmIHtIOebsrCzXaRghQA6z4LdDc5MlgHGo8/Qm38+6b7moGpvxv4dKhrfnc4BMFuU1tmCVmYHrdrTa1EJGN1OWCwWcxUZGx+7CjI+ItJ43TtOssNBBKiwa1FPu+y33l5wU1KveyULO5JvjALzubD2oYXvKzFFwvQVdH5gDjUJNgJqiVOWUrBdT4cqg6oRazrbjrjFqk4cEHp64dGry44NQvmtBKCLU459uNfpfBjjS42TWiVaBm6xRyq+4yUKMThzTjNBmHFw01l4HaBjUNMKmgJg3VVaEmdyWxQY22/nGZK3xQo11O+J5p2hDadmhMXVAL9Q+j8gB4tQkADrXYM2/rhNp9921dwG47UYoPS+n/28L5NsalQ+7p5HLBkNf52QY24TabGKhpom1wWKWxQORhGS6o+Y6PiwEwlXvdUPPt0SU7m/wubWz8+ETtft4GXB2Zz3Ty3W21YWbdUJMSY8ekHXpdUNPanQ9qIT6XIWKDmu1EqblALd751i8xmprsVC4XDH6dZvx8jYMDDP8HHGXHoQ0a+RIlzfk2JL5QqPHZQn5YhmuHVRuAtPWWuPcf//GYN6xYqJEtBuXwzneOgtMYCjX5wtm7dzRjdtB2I7EBT9adBrVLLtlU21rMWbA+kc63MVCjyRzq73z4TVBD+HI/PR/UYvwpbc63BCZtZxmbnxxfTkV2t4U73y4L1MhtIQZqpJFJ8GhQ04afdUKNyllCzWWgtgFDm8nyDT/LQo3yZ9PU6oaaXHBeFWqYveVQ03YacR3UXEYkEKpAjfcPPvz02SqrQM01/IyFGtcuye62WOfbBFCTFaxBjW+gyBtKiMGVz9LZoIYhJZ0o7oJayM4NsVCTLgnzgho/WlCG6WpbPqj5OqzsTD5nXB/UXIvhJagobaTVYPi17FAjB+m6oRazTtYFNWhb0Nxps0hXXcjlUwmhNpr8HS3gMOPUUOOdj6Am3ywUPo9bg1pIfFWh5pp1s0FNW29ZBWpIhw3eZIuZF9Sk3bQOqNF95Cis3es64m2RUOM2S7hT4KBnhC/305sX1AAmzRZt8w/lKw8++MHCnJFgoqCYzdQOYJnHLh1S+9EKm3al5YX0wx9uOvfs16CGDumCGrdXzAtq3M+KhkSxUNPixHd41/vKXStv2B1tnY4aa+E86a9PH9TkhgO+raj48/LcBmlXIqH7aKKHwkC+Dx/WbWqxh+ekghptO079nbcBWtguHdFD2mHM3nNloHbHHVsnIiTUaIia1E9tdmJgMBdNTYJC62Rk85I7ooauz6M4yMkWDYP7OqHR4wBW3mEk1EK3jAn11KaGIveVnxfUbGspYXNyrT/lZaRB3gd+31pfH9Q4uGSd+E7iori4VmN7eS0L1Mh3sW6oxdhSXVCDtoWX29e+ptczfwzKCfzU5gc1M7up0GhUfvl+FahpamtdUMObw+W6sQxQ0zQNX0PUyqws1EhrtXU6eWBNaqjJ8PjzZaHmMzO4tn+qA2qhZwNoUOPPcqi5dgROCTXaskv6pGlQk9t8U7tNB7VBz6xMV6qbrmVFQZ1Q0w4H1joobEYSaoPBsZm1biFQowoIgZp06bAtCyoLNZom5zYj16ErZaB27736NDwfOkqo0aSJ7aRzF9RCDnuWnU3azOQaRhfU5L22jkz3kT2KH7pjc92pE2rSpaPMWQrU37mWR1BD+LFQC/HxlG1VE2hbGtToPA8JNb6cikMtiUsHLVivw6Uj1PlW0360DkoGfu47FLMgl9uPEA46tOYg6jI0h8YXewK3PCzDBTWbY6u25tFlCJZHC0pDvWtfOW6L0bbt8WmzsrPJoRgPQzvrVK4QcW1bJOskdBWF3OK7bomB2nSHkuI7P1eAa23SMdsHtRht0SVk0pGL17XDV/hOuRCyuyUcfrJF63Ny6YiFGq8kzOyFwoM6DjokbeHs03jksKRuqNHLIwZqNlBp113DzypQ4x0yNdS08OqGmjb8rKvDk0gtpwrUuJ8XH37KNPvaYYxdzzX8jIGaHJLS9xdeSHqaFNPUKlRiKNS0gtegRg6IcvPA0KUs3H3BtcOtC2qhuxrEQo2DAc+6Gto8oEYvkDJQC8m7BI8LjD6o+RbDy+uk0XKtxna+a52SEmqAieaI7quLmPWnLqjdfXfhe/bii1vrUW4cyY/FmxPURrPOtzi1vSFQo0ZMHvs2Q7gLaqGuGlWg5hMb1LRhqQtq3BYVCzVui0kNNWkzqwo1bQ85DWp1SxWo0XkJSK88V4B2vED4fPnRPKEG0WxzGtRk3yZFIRnUNsTZA9OtutNBTTscWIMaxt3oTLzBfv7zo+D1edSIEAbG9MsCtVdfHam+XrFQ0zqJzbFUplHbNcMFNQ4EdDY60d5Wny6oab5uHGraRpT8ebnDh02bpvu2I9S407DcspvCQfgSUq526DoYpQzUNNEOdrEtiUsItfomCkKhpoHCNpNHNhESdNjQpSxU+WgQdL6n5iDqglroWrlQ1w+UMW0rvUxQIxtJCNTkkCcE/Dxurax8UOPg8q0blXVHcOO7BC871AArDjWu/ZSFWuyhK2WgRmnnj8kJreRQ2zJRUNafoyLUbI6kVaBGU/ioSOq0mmxXqGlGXxfU5HmpMVDjZZcaaghPrs10AdkHNUofz8MyQ43KgsrZdkYu+WzGQC300JU6oSYXuVM6EkDNsklkhbWfoS4d2p5OWsfAkAZg4tflWrcQGJCnuA1qrk6JdMpFu1WgBtFsRnVCzQZhF9RQrigf2xIaF9RC9ujinU3LP/d10+qDPy/bgK0j0314sUHLixnyp5DQdZehUNMg5YJabLsrKxh+YgKBJhE0R+8kUNPWfM5r7afNfUM2ZFQOOgu31+DkoNClLBxqsPvYHER53NIpM7Yh+gRv7xi3FFcatPWWdFqUJnypkbbA3LZMSPqNYT8127rMEKjZOh6BE+nECV62532L4WW5kQmC14/mfFu3SOfb0LZE++QR1KTNkKD2zDPH8vtCoRbrS+lyvnUJzc7SSElOaJHdDVCr1/nWuhlk+rWfMVCThxVjWBIKNTyLTowOSQ3bBzU5LKkbaqjAuqCmaZ6u4ac8LzUUajJvrsXmdUBNy0PdUFvE8DO0LVF+qJxtS8y0duSym8VCrezwk6CGWVrbIT8Yoqb1U8sTP81IWQmFmla5GtTwFqJCIZE7ovqgRlu4oFBR2LFQC93VIAZqMW4p84IadaIyUAvprHLTTi3/oVDzrRuVnR+aD15sfJfg7QI1wEGWF+1HFgu12C3ny0KN0ke2bG07/MRQG5heNuRcwUnrc1r7GQo16mSuzQNdQkCkxmxb1+iCWqxxNwXUtOVQtvWWLqhxW1QM1KQtJjXUkE647tQFNe34u2WGGi0rovRLmyW9aHE4sNxPb5mgBvcRcqWRKw/w2/PPfy/NRMEwP/dzmJ/CPpyTSwdfWJwSangWb2jfioB5Qy3G104DkCs+beZQ61QyTEAL/nxap5PQkG9erT5dYUg/Mwk1zYGYPy/j185q4PdtN6hRe6S2Z9tgU3s5uqBmK/e6obZnT2FDgzaG+DSoYdT0xBPfr3+TyMKFo2d6OKh4ZXyqlLL2U8/c1muhUNNAkQpqIScEuaAWs1YuZJWAPJ9gUVCTDZy26AmBmqyDEPDz9Nry74IaB5dr3ahWd/BNQ9hcq9mJUIttd2WhRi4cgBrSB8UCO/Umh9pEMs2MZj0nB7DM0m98yHFn5tSpYmlVdm1YD9S0IQT5Tbk2D3QJ3hYIw+dusB2hZhtyuaDGy11bYG6Dmrw3NdS0Lcn587FQo7B5HpYZalQ+2j5wPBzNZ3NZoEZ+jzQBJYNJCzWWgfVeobHx4eegP9bc+L5rk6VUA9PrTDW7K7NX4aFDh3KwvfTSS9a4tD2dQqEm3Qlcom0y6YOanOqXS4KqQg0N/WMfG0XthR8LNbi9xEINPlzQ3KTtLgRqIeeicvDYfA3J41875o8/z1cGuKDG75NbWC3CpSMUKqFQg+tODNRCfS55Wy3j0nHDDdMVPHKzS8jLL7+cKUSvmIMH183ZZ5+dyPl22Dcd79ZDGcDGUMuXVm0Q33qG5hUuvPBCs3fv3twJ93Of+1xeIAgfb0UqINpZ4Pnnp9fIzQGdha7R+sh/+ZfN8UnVxW+AzNGjxybP0f2IQ35/7LHikBa80fAbGhm/h+576KFRPquqpRXP8+e0e+ga7uXp4vfx56BJYejA0+DKD9KPD7+HykvmBxtEotHTvTztgM8TTxTXED/SwdNO8dBzFCZsgAAxpRPxIn76XthM3PlBfeM+yj/Sye/BX7ywEA7S+c1vzpYDec8jXVTO9BwPm5czrw+EDQCE1I+8x1c/tjzL9sbLV6sfunbjjZvmM58ZTcr5iitG+aQA3UMbgQJSuI+nlcppc3Nrfni5l8mPvEdeo/ygnJFmlD/6Lvos0kP33J8R+R3vOJIBb82cccYZqZxvu8Y7N5ANQ3vjmwa9DoPa9P+hw09tSCc1D3rjyLdwzO4WZCCOmZmTw5KY+EKHnzEn+tje8LZF3K7hJy93bdcMmyYhr0tNLWSI7tr2SIaDv+ictudD93OTqyB4HhYx/AzV1OT+b7Yzcm0+m7adOGLbXdnhZ6bn5GmGLQ0fTXPEDOnf/M1L2d8Ep0mFanWTYahDUwuFmtb5lxFq2g6sdUAt9iDhUGflslCjMp4X1Gz5D4Gab92o7Rr5PLZQSw81xEHOzqStyWBgd7vrrh/VC7WIrJkhtidanzroFja1YfY9G5Ky4WqdUCPfKN44Q/bC50InJMW4G/DGHrOeMyXUtCPgykCN25hioCZtYBJq0sZVFWoI75VX6oWanARZZqjRsiKCkLRBk9/iRReN1G3ebVCzbQufAmqoQzpnQe6Eu3CozWwguUpaGe3sMTtsDYGa7dxICTX67tsRNQQ0PoDMG2ohhnUfwGw+R9q2PVr6eJh0uIyt08k3POwl/EURe7i0Lf8ELbKFac9rB+FoGrW8D8Od7QI1OUFgW5Zmc2+yQS32ZVoWamgbSAPtYahBDUdT3n77jxelqYVLCNRsoFhGqFU5TMXVUGLcRGxQs3WQMlCjfIZCTQ57Qk0CdJ8t/y6okZbuWzdqqzt0NB5nC7V0UEMc5KNmgxrS/6lP/U+zoWY7y9G3eaBP0BF8R4LtBKi5zsqsArWYF00I1GjNoOZKoLn4hEJNyjJDjcqH7zKj7SRrK0cb1GIPlqkKNaQRfzGhtW2hFrKfmm1Pp1CoxUAGsmuX38/MFm7INtWxUIOE2KB8ULP5etny4oIarTXUbHcQm6G6LNRs+edQsz1PafVBzXbfIiV07eWyQK2sYPUHQY3OGJHpQVv76Ed/0gxNLbTTkc2I2+AAGRhHU1QCLcHhTpmIP2YBcAjUyH+qamewzWTZNDVpY9IWmNs6nYQa39Mu9LBnDh5b/hEP6h3hScdVes63GD4UIItwvg2FGjl8416UB9q/BjWbY7gNajGO5NRWyzjfog8gDXD0tUENZXH55a9kdX7uzoEaV9Wpwbpm9qoIj5sPS+RW4nVALfYkqbqgZrNZloEaH37GaM8hUCNPetvwsy6oLWL4GQo1vgaWtB0NatryI4hNI4s5SYraapnhJ0HtvvsKZUHT/glqjdDUbBW7jFCjA1vqhFrs+QS2MrMZfctATe7l78tXFai5hqshUPOtGyWxDaW3A9QABAitodxuUKO4yNdOqy+Munbv/unOghq3GVGDhTq7b998oRazVi4V1LTVA7FQkzamuqAWY7sKgRrqHeFVhZrPKL+sUOO+mHyTU97vAWyUEe4LhZp2dF1qqD30kB1qaH+7dr3WDKjZ/KtkY+fDK9eOqCmhFmuDCIHakSOjYBuUBiASm6+Xa0si3qF4mLTQ2dbpZDngxUKwj9l4EPXossHRcJ/WrmrP2xZly/MativU5G4mmKjSDnamTT1DoRZ7PF4dUHv88QK+2oQW2u4ZZ/ysGVCzNbZlhFqs7SvEDyj2fAIb1GwALQM1KutQexXf8iYGatr+eDFQg8EcnSTkZK2mQA1lIsurLNRijserCrW3va1oY9ixQ+sTSM9v/MaxZkNNdh4OCNfmgS3UwqDmOiuzCtRi9ugKgRoNVzSoufZ8i91ifFmhJs0CNqghvzafTQ1qZdyhqkCNDl9x9bnGQM21p1MI1LB1Skqo0VS/bTlXVahhCxksM6oKNZuvF/KCbXZioEbbcWv2MW29Ld/HKxZqqHubDY5DTXPpwPMYumrrF2OhtqwuHRJqyK8sr3lBraxLBwQamjy+kQt++8Vf3Fx+l44Q51tXY+NQ4zYjsumE7IVfRrS1g2WWZIVALfbwC1uDtGmRtnTLl4m2wFyLRwuPgyxm40FaNG/LP66jrm3h0c4PrsXwJKnaShUJqXvu8M2dV2U4KCebY7imJcU6ks9DYHdrhKYWCjXeSOn/2jbPdQnFTcOSVFCLPUmqLqhpp2SXhRoffsZsZxMCNfJFsw0/Q6Hmq4tFDD9DZoo5+FxQQzmFbNuuhRsqVYafjYLaU0+1UHNJ7D7xGtRcaasbatq1KlAjh9KyUCO3kO0ItZAhIIcPNFZtO/qmQO1XfuWYOeus/7P8UDv++Nec97j2dOJQ4zYjarCwL2B773lAzbZGdRFQk0fAlYGaLHd+H+3XVQZqMXt0hUIN4VWFmnYOxnaAGj/jk+Aly4sOFLL5bGrtUJ4dugxQw0TBrl3d5YZap/ORvLBdBkJXx+dQ07Q2bUfUVFArY1gNsePQvvIxIkHlW2+pDU1luWunM2l51mwx/NzSmO1sEA/KyGYzI6ghPBfUNN9BQJ8fVu3zGVxWqPGXHkFNlhcdKGRzb9LqpMzLNDXUfvu33zDvfe+Hlxtql156vfVNuhOgFjIUK+OWIqHmS1udUNOGLdwuGAM11ynwIVADyF3rRmO2GN9OUJPl1RSo/f7vv2ZOP/1T2wNq/I0pxdXY6DfZiV2bB6aCWhkbxDJDzXVWJt1fBmoxe8P5oEbHqiE8rZ7puLWQjuzzMVxWqPE25IOarR1hl18JtdjzCVqojWXPnjXvTrNVoZZKYnd5KAu12H3iNaj5ZtHKQk2zI2q2GF42sVCDrdSWf1qkbQsPz9vOqIiF2iKkLNRkeRHUbG0N64SxXrgq1NLz4qfm1FNvWW6oXXjhfi/UXOspqYNImxE6GsJEh9CcMusQWjtITpm2NapVoUZnOVaBmg+4WofWyh33cSdjn08aCZ0t6qtPDTyu9kFQQ3haPZOm54NaiOP0IpxvQyafuF2WoCbLi6DW7x8Lbodl/PaqON+GyBVXvJL18ztClm4tHmryLeHrcBJq8o1GS2Ns2zzXIRQ3DUvK2CBCoFbGLSUWapr2pJW73DUjFGpYFUGaYoxGFAo16lBSoOWGQC3EHWcRw8+QdPF8+KBma0daO4w9nwCSevgJqJ100meXG2q7dn3Je87mskON3q5loGbbYpsLZum+9a1qUPOlrU6oaR2Er18tAzXb8JJDTYMO0sJdW2zpDIFHKo2/TqiR64ZcHUDbZT/22Oa2htpXv/pSxozOMg0/t2b4N3/zz5xQ853bSQUvbUa4DtvOSSf9t7ntttuSQu1DH/qQeemll4IApXVKHwjf/vafmD//869GhSuXcbniQdp/4Rd+MAMOW7kjzyhrGhKFQu2P//jL5nd/90fR57D6oIZ9wvD7kSNHzMdxhprSWW02KZ7OkGEewkc8qeTRRx/d0lZDoMb960gjk1CjnWVPP/2G4EOLfX57mtyfBXJ/QkPcd77zHXPqqacuD9SK80A7pj+cXnvnO28fz8oUW5zIDyrHVanF0Gzr8ArDDhirTznlB2bfvn1J8oNKRxs/99xzzQsvHC1lWCXYaHmnzy//8sum1/vr6PTBRvTqq0UYrvWWR48eze79fl7Wstxl28E11BUdYUbw5OklWwx/9ppr/tKsrPzQGq4Pai++aOtEBSSx1A6O3LKxE9S0+PAS+vzni99I03eli5b0pdJEDh8+nLdVHj7Z+lztA+VJECOoyfIiqJ1wwvvV9Bcz7Hq4Mdk9ePBg/qm7jEgDfOaZZ8zJJ5+8JFDLT2jHKcYD0+tMT2j/1V/9gvm5n/tJ9vdI9qb8hwxGT5k9e57O/+Kze/e3806Ngjpw4MDkQ9/f+94jGbmfzz/4P/1+1ln/bH79139gfu3X/s1ccsklW56zfefX8Pfuu++23nPSSf+Zx3n88V8y5533jTy+bveRLc+54kAef+u3XpjJM33o2pvf/Eru+uIKR/uOckP5IRyk7aqrHlXzA+3gzW/+3uReXu6yHHDtd37nu3ma6Xl0Ip5+3POJTxyeieOCCz5qfv7nX90Sri8/uB/h2+oH5Y3wAAO8XLT2gbTycCk/SDOVPd0n7+FxIXzEU6YthdxzXUZZtFV5D2BE5Sv/4vPWt75mbrnlvvw5lDvul3HgpYjr73rXeWo6kH/UK29/CPfWW++Pys9VV12Vf6r2MVn2KHeEu3fv3vyQ9KWA2ka/NzmZfdCjU9uN+YM/+L9ZAd6UFehhc+aZf5dV1lPZtafzv/T5kz/5O2thfvKThyf33XTTVya/79v3YB7Oddd9Jbt+UxKoIW7EsWvXP0zScMcdX4yCGtKp5Zlfu+iir2Xg2R/daVBuPJzPfvZL1vxccsm9M/fiL56X5YBr+A15nzbkR2bSf8kl3zR33vmXM+F/+tP/z1x88Tcm9RkKgbW1v87Dt9XPrbfel4d35513ZnF8ess9aBOf+MT/V6GG33ieeZ60OkT4iCcV1Pbv329uvvnmLfdcdtnXZ+pFtpc//MNvZGktwkH7u/rqR7PnZsNAfVx++WPm+utvUNNB/YW3P4Qrw/Hl55ZbbsnzUTfUbrjhhlxTxgfgXwqoDXodBrXp/1tppZVWEsjiNLVWWmmllQQyL5vaMFMbB6bXndrUWmmllVYSyDxmPzdMv4vZzy4betbs04IZkq0XRRzV4tT9cOqLI3X49Hzq8Edb6iJFHOnrOVkcozmUUaq2VKqfRcSjhR9fVotxvtVcPMpLAc2V3sAZR6U4N/qmuzp+fiNBHKnDH8uw3zG8mOoOf6PfzWeoVlkk0zBH6vdYoBXPT80YtYY/qYfsw2bq64uDXvCrpvPlYaIymsbRW58CoXocG+aBblG3/InBWhHOlylcz3d/+Oss/K3XBmsnivBPlOEvAGoWF4+KgZrebG+djaNinIP++JksnAk864xjY2MSfmdqgKw1D+iwndWVKdTqDj97YrA+nNVw6q6H3koOg9EoTfgbg8EUZKzOu3XFoT3Lwl8bhz/zPbqa6cWVPQ/4j0QcXRFHlEloaz/j4Qw93zdGkeHLa+PwRhT++uz3cfjzh1qaiYPZwpBx9GuLcxpP/XGMMk2qP3mu3vCzt3cvC5tparWnn7Qc9latNQ5AudPN41hJVgfTeu6PA6o3Dw+YLjSdUdYJ19LkofAwIG2sMPnUF0dcP9sST0WobYSFP3+opXHxmC0MGUenU1OcWcfqjR+uO45iODDVpOoMP28Mw1Ex/FwfJS0jDEE7Ccoo10D60Gizuh4PP5PV86CvhlNHHMUQvWfG1bAl/G7V8B/ojifmRhNgEdwIdLNxdCPiEP1szR3u1nhGUeHLa0V8o9nwhyMZfquphctoOiRJFQe0kdq1kKmNZXVlxays1v32VuLrFeVUZxwbTMukzp4qD+nqeawBDtYmtqn684BhZ/GCXOnUXQ+ufrYmwt36fRAZvrxWxDcS4Y9k+IuyqdXs4jFazzLODIwyjspxTrWcWXtOXXGMZ8SGU02w/jzMgiFFGRWzhtOhGzpvbXHkIMjqeDTMID1uwHWGz6A8GGzMxNutKQ5oUUUbms2DDL9bRz1k4a4N7HkoFQfuz+tga7hrIlz1+ygyfHltS3xrWviLmP3UXDzqCG91bJTU4qgWZzE0pA+92eqLYxL+TAOrNw8F1LrThl5z+JOZz1X+5q+5HtbGs3qDdGUEbbk/cLXXKnGQFjXbVh8Q4T9QpR4emM5Ab5lFrBQHPbM6ncyaXOuIcJXvobOfefjDcdrlNXw/kYUnvy8Maq200koryaSFWiuttNIoaaHWSlUZMS/8qXd3wk1QtSSEXWtlJ0gLtVaqycQeuLIytql1TH/QN915rfNVjd2we8FvqSXbDpQWaq1UE3J/mLgGjH28ZmewZtfnjYyZrq/kv43X+W1ZG6mul4Rk8OpMJyZm1mzCGbjTN8NGlHIrEdJCrZV6ZMbfifnb5X5GfF0rXCKye/PVBxmQepPZsmJmcPLbxEWHnp9dLzmOdGZZmZxBxoxsr93raqdJC7VW6hEOtdz1gjtMDjMNah0AGmSa1erYKRRa1hR0vcL1fctvfC1jb3XWUZQ7f07iGc3cMPX7a2WnSAu1VuqRWc90trSF+/jh2kS7YkNHBjW5xMq1rG72+1ij407YMxpjKztEWqi1UoeMzHoP6xknruazS1uGzCY28cgf5lDDM9Di8jWp4reBobWks9dINE1tna9lbDW1nSgt1FqpLnI1QfGd4DL1ol/t9Sfe+L0eeb73xjaz7FkMP7d43Gte+PTT2sT7fJIGYVNbaxW1nSYt1FpZIlnvsSUyIQLXja6+BKfdPn6nSgu1VpZFSCOLXfOobXS4MV0w3spOkxxqo/bTftpP+2nI503Hra2ttZ/2037aT2M+/wulQXcoC1cXlQAAAABJRU5ErkJggg=="/>
				</fig>
			</p>
			<p>
				<fig id="f6">
					<label>Figura 6:</label>
					<caption>
						<title>Velocidad del bus eléctrico en la ruta bajo análisis considerando desniveles de altura</title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>En el presente trabajo se analiza la sensibilidad del balance de energía (consumo-regeneración) de buses eléctricos pertenecientes a una ruta real de la ciudad de Quito. En la <xref ref-type="fig" rid="f5">Fig. 5</xref> se muestra la velocidad del recorrido del bus en una simulación sin considerar diferencias de altura en la ruta, mientras en la <xref ref-type="fig" rid="f6">Fig. 6</xref> se puede observar el comportamiento del bus con la inclusión de los datos de relieve en la ruta.</p>
			<p>Los ciclos de conducción simulados y mostrados en las <xref ref-type="fig" rid="f5">Fig. 5</xref> y 6 son similares a los patrones de conducción NEDC (New European Driving Cycle) y ETC (European Transient Cycle). Los mismos son utilizados para la homologación de emisiones en vehículos de combustión y autonomía de modelos de vehículos eléctricos en la Unión Europea. En la <xref ref-type="fig" rid="f7">Fig. 7</xref> se puede observar dichos ciclos estándares de manejo de buses de transporte urbano y que guarda semejanza con los ciclos simulados en este trabajo. Un ciclo de conducción adecuado para simular debe contar con periodos de aceleración, desaceleración y velocidad constantes, guardando relación con las pautas reales de conducción dentro de una ciudad.</p>
			<p>
				<fig id="f7">
					<label>Figura 7:</label>
					<caption>
						<title>Ciclo de manejo estándar para buses urbanos </title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>El desempeño de los buses eléctricos simulados se muestra en las figuras siguientes, considerando el desnivel y el nivel de tráfico de la ruta, así como la ocupación de los buses. En la <xref ref-type="fig" rid="f8">Fig. 8</xref> se muestra bajo el escenario 1, es decir con un 20% de ocupación, el comportamiento de la carga de la batería del bus eléctrico con y sin desniveles en la ruta. La <xref ref-type="fig" rid="f9">Fig. 9</xref> contiene los resultados del escenario 2 según las mismas consideraciones de la figura anterior.</p>
			<p>
				<fig id="f8">
					<label>Figura 8:</label>
					<caption>
						<title>Energía acumulada por el bus eléctrico en la ruta de prueba con un 20% de ocupación, considerando desniveles</title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>La incidencia del nivel de tráfico en el consumo de energía se detalla mediante la <xref ref-type="fig" rid="f10">Fig. 10</xref>. Se han simulado los escenarios 3,4 y 5 especificados en la Tabla III, pudiéndose notar a diferencia de lo ocurrido con el desnivel, la poca dependencia entre el nivel de tráfico y la magnitud del consumo energético.</p>
			<p>Finalmente se modela la ruta considerando los desniveles de altura y tráfico, con esto se espera conseguir un desempeño energético muy cercano a la realidad. En la <xref ref-type="fig" rid="f11">Fig. 11</xref> se muestra el comportamiento del bus eléctrico, a partir del cual podemos analizar su autonomía real que bajo las condiciones simuladas se reduce un 27% con respecto a la autonomía declarada por el fabricante.</p>
			<p>
				<fig id="f9">
					<label>Figura 9:</label>
					<caption>
						<title>Energía acumulada por el bus eléctrico en la ruta de prueba con 100% de ocupación, considerando desniveles</title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>
				<fig id="f10">
					<label>Figura 10:</label>
					<caption>
						<title>Energía acumulada por el bus eléctrico en la ruta de prueba considerando niveles de tráfico</title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>
				<fig id="f11">
					<label>Figura 11:</label>
					<caption>
						<title>Energía acumulada por el bus eléctrico en la ruta de prueba considerando desniveles y nivel de tráfico medio</title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>Con el fin de validar los resultados obtenidos se realiza un análisis comparativo entre el desempeño energético de la ruta simulada en SUMO con las investigaciones detalladas en [12] y [13]. Ambos trabajos realizan una evaluación del consumo energético para vehículos eléctricos en función de variables propias del vehículo y las condiciones de la ruta.</p>
			<p>En [12] se encuentra un modelo para estimar el impacto del grado de inclinación de la ruta en el consumo de energía de un vehículo eléctrico. Aplicando el modelo logarítmico al caso de estudio se puede obtener resultados coherentes con los de la <xref ref-type="fig" rid="f12">Fig. 12</xref>. En [13] se establece una relación entre diversos factores que afecta el consumo de energía en un VE. Considerando los factores: inclinación y longitud de la ruta, ocupación y velocidad se presentan resultados coherentes con la bibliografía, estimándose un error del consumo de energía del 8,78%. Por otro lado, a pesar de que, de acuerdo con la bibliografía, las condiciones de tráfico afectan sensiblemente el consumo del VE, las simulaciones realizadas no reflejan tal hecho. Experimentalmente cuando la proporción de tiempo de parada del vehículo durante un viaje pasa del 12% - 18% al 24% - 30%, el consumo energético del vehículo aumenta un 20% [13,14]. </p>
			<p>
				<fig id="f12">
					<label>Figura 12:</label>
					<caption>
						<title>Efectos estimados de la pendiente en la eficiencia energética de un vehículo eléctrico </title>
					</caption>
					<graphic xlink:href="data:image/png;base64,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"/>
				</fig>
			</p>
			<p>En base al análisis comparativo de resultados se puede comprobar que el modelo propuesto en [2,15] y aplicado en las simulaciones de SUMO del presente trabajo, no permite evaluar adecuadamente la incidencia del tráfico en el comportamiento energético del VE. Esto concuerda con lo expuesto en [5], donde se menciona que, bajo condiciones de congestión vehicular, la estimación de consumo resultante en SUMO es inferior a la energía real consumida en carretera, esto debido a que no se toma en cuenta de forma precisa el efecto de la aceleración en el consumo de batería. Por tanto, las simulaciones realizadas desestiman el consumo de energía bajo condiciones de tráfico, lo cual se puede constatar en la <xref ref-type="fig" rid="f10">Fig. 10</xref>.</p>
		</sec>
		<sec sec-type="conclusions">
			<title>CONCLUSIONES Y RECOMENDACIONES</title>
			<p>A partir de la programación del modelo en SUMO, la creación de los modelos de ruta, bus eléctrico, tráfico, y topografía, se ha logrado modelar y simular exitosamente el comportamiento de un bus eléctrico en una ruta de transporte público real, comprobando el nivel de sensibilidad entre la energía consumida en función de la longitud y desnivel de la ruta, el peso bruto y la velocidad de desplazamiento del vehículo. Al analizar la incidencia de la combinación de estos parámetros, se ha estimado un nivel de error del 8,78% con respecto a las experimentaciones descritas en la bibliografía. Por tanto, con base al modelo y simulaciones propuestas, se puede estimar la autonomía de un bus eléctrico en cualquier ruta de transporte público con una adecuada exactitud.</p>
			<p>La metodología propuesta resulta muy útil para futuros trabajos de análisis energético como: dimensionamiento y optimización de la capacidad de estaciones de carga, estimación de la demanda eléctrica de estaciones de carga y su impacto en la red de distribución de energía, planificación de rutas de transporte, análisis operativo de tecnologías de carga, autonomía de unidades de transporte y degradación temporal de baterías, entre otros.</p>
			<p>Existe una gran diversidad de factores que influyen en el consumo energético de un vehículo eléctrico, en el presente trabajo se estima la magnitud de incidencia de varios de ellos simulando una ruta real de transporte público. Sin embargo, la evaluación de ciertos factores como el nivel de tráfico requiere de modelos más complejos que aún siguen siendo investigados.</p>
			<p>Si bien el software SUMO es una valiosa herramienta para la realización de simulaciones de tráfico, al usar un modelo cuasi estacionario, presenta una significativa limitación para análisis energético de vehículos eléctricos. No obstante, por tratarse de un software de código abierto, es posible mejorar el modelo tomando como referencia los hallazgos presentados en este trabajo. En base a otras investigaciones se podría mejorar el modelo para analizar la incidencia más ajustada del tráfico, la temperatura ambiental, el estado de carga de la batería, el estilo de conducción, etc.</p>
			<p>Para evaluar el comportamiento dinámico del consumo energético del bus eléctrico, considerando la incidencia del tráfico vehicular, es necesario considerar la aceleración instantánea además de trabajar con un modelo dinámico de freno regenerativo. La aceleración instantánea tiene directa influencia en el consumo de corriente del motor eléctrico especialmente en condiciones de arranque. Y es precisamente en los escenarios de alto tráfico donde el motor eléctrico se encuentra en un ciclo intenso de aceleraciones y desaceleraciones.</p>
			<p>Considerando las limitaciones del modelo implementado en SUMO, se pudo comprobar que la autonomía de un bus eléctrico tiende a ser inferior a la declarada por el fabricante en rutas con altos desniveles y niveles de ocupación, como se comprobó en el caso de estudio de la ciudad de Quito, en donde la autonomía resultante de la simulación se redujo en un 27%. Por ello, es indispensable incluir en los análisis, pruebas de ruta bajo distintas condiciones o considerar un margen de seguridad de al menos el 27% al diseñar un sistema de transporte público eléctrico en esta ruta.</p>
			<p>Se debería encaminar esfuerzos para futuros trabajos que permitan ajustar el modelo de bus eléctrico utilizado, mediante pruebas en ruta y/o en bancos de prueba. Se ha mantenido reuniones con la ARCERNNR y el Centro de Transferencia Tecnológica para la Capacitación e Investigación en Control de Emisiones Vehiculares (CCICEV) que posibilite la aplicación práctica y exitosa de esta metodología en el vigente proceso de integración de la movilidad eléctrica en el transporte público del país.</p>
		</sec>
	</body>
	<back>
		<ref-list>
			<title>REFERENCIAS BIBLIOGRÁFICAS</title>
			<ref id="B1">
				<label>[1] </label>
				<mixed-citation>[1] G. Lucero, F. González, y K. Castillo, “Panorama Energético de América Latina y el Caribe”, Quito, Ecuador, OLADE, 2022.</mixed-citation>
				<element-citation publication-type="book">
					<person-group person-group-type="author">
						<name>
							<surname>Lucero</surname>
							<given-names>G.</given-names>
						</name>
						<name>
							<surname>González</surname>
							<given-names>F.</given-names>
						</name>
						<name>
							<surname>Castillo</surname>
							<given-names>K.</given-names>
						</name>
					</person-group>
					<source>Panorama Energético de América Latina y el Caribe</source>
					<publisher-loc>Quito, Ecuador</publisher-loc>
					<publisher-name>OLADE</publisher-name>
					<year>2022</year>
				</element-citation>
			</ref>
			<ref id="B2">
				<label>[2] </label>
				<mixed-citation>[2] J. A. Sanguesa, P. Garrido, F. J. Martinez, y J. M. Marquez-Barja, “Analyzing the impact of roadmap and vehicle features on electric vehicles energy consumption”, IEEE Access, vol. 9, pp. 61475-61488, 2021.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Sanguesa</surname>
							<given-names>J. A.</given-names>
						</name>
						<name>
							<surname>Garrido</surname>
							<given-names>P.</given-names>
						</name>
						<name>
							<surname>Martinez</surname>
							<given-names>F. J.</given-names>
						</name>
						<name>
							<surname>Marquez-Barja</surname>
							<given-names>J. M.</given-names>
						</name>
					</person-group>
					<article-title>Analyzing the impact of roadmap and vehicle features on electric vehicles energy consumption</article-title>
					<source>IEEE Access</source>
					<volume>9</volume>
					<fpage>61475</fpage>
					<lpage>61488</lpage>
					<year>2021</year>
				</element-citation>
			</ref>
			<ref id="B3">
				<label>[3] </label>
				<mixed-citation>[3] L. Koch et al., “Accurate physics-based modeling of electric vehicle energy consumption in the SUMO traffic microsimulator”, 2021 IEEE International Intelligent Transportation Systems Conference (ITSC), 2021.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Koch</surname>
							<given-names>L.</given-names>
						</name>
						<etal/>
					</person-group>
					<article-title>Accurate physics-based modeling of electric vehicle energy consumption in the SUMO traffic microsimulator</article-title>
					<source>2021 IEEE International Intelligent Transportation Systems Conference (ITSC)</source>
					<year>2021</year>
				</element-citation>
			</ref>
			<ref id="B4">
				<label>[4] </label>
				<mixed-citation>[4] I. Sagaama, A. Kchiche, W. Trojet, y F. Kamoun, “Evaluation of the energy consumption model performance for electric vehicles in SUMO”, 2019 IEEE/ACM 23rd International Symposium on Distributed Simulation and Real Time Applications (DS-RT), 2019.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Sagaama</surname>
							<given-names>I.</given-names>
						</name>
						<name>
							<surname>Kchiche</surname>
							<given-names>A.</given-names>
						</name>
						<name>
							<surname>Trojet</surname>
							<given-names>W.</given-names>
						</name>
						<name>
							<surname>Kamoun</surname>
							<given-names>F.</given-names>
						</name>
					</person-group>
					<article-title>Evaluation of the energy consumption model performance for electric vehicles in SUMO</article-title>
					<source>2019 IEEE/ACM 23rd International Symposium on Distributed Simulation and Real Time Applications (DS-RT)</source>
					<year>2019</year>
				</element-citation>
			</ref>
			<ref id="B5">
				<label>[5] </label>
				<mixed-citation>[5] A. Validi, W. Morales-Alvarez, y C. Olaverri-Monreal, “Analysis of the battery energy estimation model in SUMO compared with actual analysis of battery energy consumption”, 2021 16th Iberian Conference on Information Systems and Technologies (CISTI), 2021.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Validi</surname>
							<given-names>A.</given-names>
						</name>
						<name>
							<surname>Morales-Alvarez</surname>
							<given-names>W.</given-names>
						</name>
						<name>
							<surname>Olaverri-Monreal</surname>
							<given-names>C.</given-names>
						</name>
					</person-group>
					<article-title>Analysis of the battery energy estimation model in SUMO compared with actual analysis of battery energy consumption</article-title>
					<source>2021 16th Iberian Conference on Information Systems and Technologies (CISTI)</source>
					<year>2021</year>
				</element-citation>
			</ref>
			<ref id="B6">
				<label>[6] </label>
				<mixed-citation>[6] P. A. Lopez et al., &quot;Microscopic Traffic Simulation using SUMO,&quot; 2018 21st International Conference on Intelligent Transportation Systems (ITSC), Maui, HI, USA, 2018, pp. 2575-2582, doi: 10.1109/ITSC.2018.8569938.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Lopez</surname>
							<given-names>P. A.</given-names>
						</name>
						<etal/>
					</person-group>
					<article-title>Microscopic Traffic Simulation using SUMO</article-title>
					<source>2018 21st International Conference on Intelligent Transportation Systems (ITSC)</source>
					<publisher-loc>Maui, HI, USA</publisher-loc>
					<year>2018</year>
					<fpage>2575</fpage>
					<lpage>2582</lpage>
					<pub-id pub-id-type="other">10.1109/ITSC.2018.8569938.</pub-id>
				</element-citation>
			</ref>
			<ref id="B7">
				<label>[7]</label>
				<mixed-citation>[7] “Openstreetmap.” [Online]. Disponible: <ext-link ext-link-type="uri" xlink:href="https://www.openstreetmap.org/#map=14/-0.2471/-78.5277">https://www.openstreetmap.org/#map=14/-0.2471/-78.5277</ext-link>. [Acceso: 21-Nov-2023].</mixed-citation>
				<element-citation publication-type="other">
					<article-title>Openstreetmap</article-title>
					<ext-link ext-link-type="uri" xlink:href="https://www.openstreetmap.org/#map=14/-0.2471/-78.5277">https://www.openstreetmap.org/#map=14/-0.2471/-78.5277</ext-link>
					<comment>21-Nov-2023</comment>
				</element-citation>
			</ref>
			<ref id="B8">
				<label>[8] </label>
				<mixed-citation>[8] E. Soler Sánchez, S. Campos Movilla, y M. Silva Cruz, “Evaluación de la incidencia de los ciclos sobre el nivel de servicio de intersecciones no semaforizadas en la ciudad de Holguín”, Rev. Cient. FAREM-Estelí, pp. 248-270, 2022.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Soler Sánchez</surname>
							<given-names>E.</given-names>
						</name>
						<name>
							<surname>Campos Movilla</surname>
							<given-names>S.</given-names>
						</name>
						<name>
							<surname>Silva Cruz</surname>
							<given-names>M.</given-names>
						</name>
					</person-group>
					<article-title>Evaluación de la incidencia de los ciclos sobre el nivel de servicio de intersecciones no semaforizadas en la ciudad de Holguín</article-title>
					<source>Rev. Cient. FAREM-Estelí</source>
					<fpage>248</fpage>
					<lpage>270</lpage>
					<year>2022</year>
				</element-citation>
			</ref>
			<ref id="B9">
				<label>[9] </label>
				<mixed-citation>[9] USGS-U.S. Geological Survey, “EarthExplorer,” USGS - U.S. Geological Survey. [Online]. Available: <ext-link ext-link-type="uri" xlink:href="https://earthexplorer.usgs.gov/.">https://earthexplorer.usgs.gov/. </ext-link>[Accessed: 30-Nov-2023].</mixed-citation>
				<element-citation publication-type="book">
					<person-group person-group-type="author">
						<collab>USGS-U.S. Geological Survey</collab>
					</person-group>
					<source>EarthExplorer</source>
					<ext-link ext-link-type="uri" xlink:href="https://earthexplorer.usgs.gov/.">https://earthexplorer.usgs.gov/. </ext-link>
					<year>2023</year>
				</element-citation>
			</ref>
			<ref id="B10">
				<label>[10]</label>
				<mixed-citation>[10] J. Larminie y J. Lowry, Electric vehicle technology explained: Lowry/electric vehicle technology explained, 2a ed. Nashville, TN, Estados Unidos de América: John Wiley &amp; Sons, 2012.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Larminie</surname>
							<given-names>J.</given-names>
						</name>
						<name>
							<surname>Lowry</surname>
							<given-names>J.</given-names>
						</name>
					</person-group>
					<article-title>Electric vehicle technology explained: Lowry/electric vehicle technology explained</article-title>
					<edition>2a ed</edition>
					<publisher-loc>Nashville, TN, Estados Unidos de América</publisher-loc>
					<publisher-name>John Wiley &amp; Sons</publisher-name>
					<year>2012</year>
				</element-citation>
			</ref>
			<ref id="B11">
				<label>[11] </label>
				<mixed-citation>[11] T. Barlow, S. Latham, I. S. McCrae, and P. Boulter, ‘A reference book of driving cycles for use in the measurement of road vehicle emissions’, TRL Published Project Report, 2009.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Barlow</surname>
							<given-names>T.</given-names>
						</name>
						<name>
							<surname>Latham</surname>
							<given-names>S.</given-names>
						</name>
						<name>
							<surname>McCrae</surname>
							<given-names>I. S.</given-names>
						</name>
						<name>
							<surname>Boulter</surname>
							<given-names>P.</given-names>
						</name>
					</person-group>
					<source>A reference book of driving cycles for use in the measurement of road vehicle emissions</source>
					<publisher-name>TRL Published Project Report</publisher-name>
					<year>2009</year>
				</element-citation>
			</ref>
			<ref id="B12">
				<label>[12] </label>
				<mixed-citation>[12] K. Liu, T. Yamamoto, y T. Morikawa, “Impact of road gradient on energy consumption of electric vehicles”, Transportation Research Part D: Transport and Environment, vol. 54, pp. 74-81, 2017.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Liu</surname>
							<given-names>K.</given-names>
						</name>
						<name>
							<surname>Yamamoto</surname>
							<given-names>T.</given-names>
						</name>
						<name>
							<surname>Morikawa</surname>
							<given-names>T.</given-names>
						</name>
					</person-group>
					<article-title>Impact of road gradient on energy consumption of electric vehicles</article-title>
					<source>Transportation Research Part D: Transport and Environment</source>
					<volume>54</volume>
					<fpage>74</fpage>
					<lpage>81</lpage>
					<year>2017</year>
				</element-citation>
			</ref>
			<ref id="B13">
				<label>[13] </label>
				<mixed-citation>[13] A. Skuza and R. S. Jurecki, “Analysis of factors affecting the energy consumption of an EV vehicle - a literature study,” IOP Conf. Ser. Mater. Sci. Eng., vol. 1247, no. 1, p. 012001, 2022.</mixed-citation>
				<element-citation publication-type="confproc">
					<person-group person-group-type="author">
						<name>
							<surname>Skuza</surname>
							<given-names>A.</given-names>
						</name>
						<name>
							<surname>Jurecki</surname>
							<given-names>R. S.</given-names>
						</name>
					</person-group>
					<source>Analysis of factors affecting the energy consumption of an EV vehicle - a literature study</source>
					<conf-name>IOP Conf. Ser. Mater. Sci. Eng, 1</conf-name>
					<volume>1247</volume>
					<fpage>012001</fpage>
					<lpage>012001</lpage>
					<conf-date>2022</conf-date>
				</element-citation>
			</ref>
			<ref id="B14">
				<label>[14] </label>
				<mixed-citation>[14] Y. Al-Wreikat, C. Serrano, y J. R. Sodré, “Driving behaviour and trip condition effects on the energy consumption of an electric vehicle under real-world driving”, Appl. Energy, vol. 297, núm. 117096, p. 117096, 2021.</mixed-citation>
				<element-citation publication-type="journal">
					<person-group person-group-type="author">
						<name>
							<surname>Al-Wreikat</surname>
							<given-names>Y.</given-names>
						</name>
						<name>
							<surname>Serrano</surname>
							<given-names>C.</given-names>
						</name>
						<name>
							<surname>Sodré</surname>
							<given-names>J. R.</given-names>
						</name>
					</person-group>
					<article-title>Driving behaviour and trip condition effects on the energy consumption of an electric vehicle under real-world driving</article-title>
					<source>Appl. Energy</source>
					<volume>297</volume>
					<issue>117096</issue>
					<fpage>117096</fpage>
					<lpage>117096</lpage>
					<year>2021</year>
				</element-citation>
			</ref>
			<ref id="B15">
				<label>[15] </label>
				<mixed-citation>[15] Tamás Kurczveil, Pablo Álvarez López, and Eckehard Schnieder. Implementation of an energy model and a charging infrastructure insumo. In Simulation of Urban Mobility User Conference 2013, pages 33-43. Springer.</mixed-citation>
				<element-citation publication-type="confproc">
					<person-group person-group-type="author">
						<name>
							<surname>Kurczveil</surname>
							<given-names>Tamás</given-names>
						</name>
						<name>
							<surname>Álvarez López</surname>
							<given-names>Pablo</given-names>
						</name>
						<name>
							<surname>Schnieder</surname>
							<given-names>Eckehard</given-names>
						</name>
					</person-group>
					<source>Implementation of an energy model and a charging infrastructure insumo</source>
					<conf-name>Simulation of Urban Mobility User Conference 2013</conf-name>
					<fpage>33</fpage>
					<lpage>43</lpage>
					<conf-sponsor>Springer</conf-sponsor>
				</element-citation>
			</ref>
		</ref-list>
	</back>
</article>