{"id":51,"date":"2022-06-16T14:35:40","date_gmt":"2022-06-16T14:35:40","guid":{"rendered":"http:\/\/vps29.math-in.net\/163esgi\/?page_id=51"},"modified":"2024-11-01T10:48:27","modified_gmt":"2024-11-01T10:48:27","slug":"problema-2","status":"publish","type":"page","link":"https:\/\/math-in.net\/184esgi\/programa\/problema-2\/","title":{"rendered":"Problema 2: Algoritmos de optimizaci\u00f3n multiobjetivo en centrales termosolares (Sunntics)"},"content":{"rendered":"<div class=\"fusion-fullwidth fullwidth-box fusion-builder-row-1 fusion-flex-container nonhundred-percent-fullwidth non-hundred-percent-height-scrolling\" style=\"background-color: rgba(255,255,255,0);background-position: center center;background-repeat: no-repeat;border-width: 0px 0px 0px 0px;border-color:var(--awb-color3);border-style:solid;\" ><div class=\"fusion-builder-row fusion-row fusion-flex-align-items-flex-start\" style=\"max-width:1248px;margin-left: calc(-4% \/ 2 );margin-right: calc(-4% \/ 2 );\"><div class=\"fusion-layout-column fusion_builder_column fusion-builder-column-0 fusion_builder_column_1_1 1_1 fusion-flex-column\"><div class=\"fusion-column-wrapper fusion-flex-justify-content-flex-start fusion-content-layout-column\" style=\"background-position:left top;background-repeat:no-repeat;-webkit-background-size:cover;-moz-background-size:cover;-o-background-size:cover;background-size:cover;padding: 0px 0px 0px 0px;\"><div class=\"fusion-text fusion-text-1\"><h4 class=\"title\">Problema 2: Algoritmos de optimizaci\u00f3n multiobjetivo en centrales termosolares<\/h4>\n<\/div><div style=\"text-align:center;\"><span class=\" fusion-imageframe imageframe-none imageframe-1 hover-type-none\"><img width=\"300\" height=\"90\" title=\"Sunntics\" src=\"http:\/\/math-in.net\/184esgi\/wp-content\/uploads\/sites\/12\/2024\/11\/Sunntics-300x90.png\" alt class=\"img-responsive wp-image-410\" srcset=\"https:\/\/math-in.net\/184esgi\/wp-content\/uploads\/sites\/12\/2024\/11\/Sunntics-200x60.png 200w, https:\/\/math-in.net\/184esgi\/wp-content\/uploads\/sites\/12\/2024\/11\/Sunntics-400x119.png 400w, https:\/\/math-in.net\/184esgi\/wp-content\/uploads\/sites\/12\/2024\/11\/Sunntics.png 462w\" sizes=\"(max-width: 640px) 100vw, 300px\" \/><\/span><\/div><div class=\"fusion-text fusion-text-2\"><p><strong>Coordinador Empresarial |\u00a0<\/strong>Manuel Quero Garc\u00eda, CEO SUNNTICS.<\/p>\n<p><strong>Especialista |<\/strong>\u00a0Roc\u00edo Mingorance, Responsable Algoritmos y Procesos de SUNNTICS.<\/p>\n<p class=\"title\"><strong>Alcance |\u00a0<\/strong>En el contexto de la optimizaci\u00f3n de problemas multiobjetivo, los algoritmos evolutivos han demostrado ser herramientas poderosas debido a su capacidad para explorar m\u00faltiples soluciones simult\u00e1neamente. Sin embargo, su aplicabilidad y efectividad no son estandarizables. En casos donde la optimizaci\u00f3n requiere respuestas inmediatas, como en la estrategia de apunte de los heliostatos en un receptor exterior de torre, los algoritmos evolutivos pueden no ser la mejor opci\u00f3n debido a su elevado costo computacional. Para este tipo de problemas, en los que se busca un equilibrio entre precisi\u00f3n y tiempo de c\u00f3mputo, podr\u00edan ser m\u00e1s efectivos los algoritmos aproximados o metaheur\u00edsticos, que ofrecen soluciones aproximadas en menor tiempo. La selecci\u00f3n del algoritmo \u00f3ptimo requiere de un an\u00e1lisis detallado de estos, ya que cada m\u00e9todo tiene fortalezas y debilidades espec\u00edficas. Factores como la complejidad del problema a optimizar, la cantidad de objetivos, la estructura del espacio de b\u00fasqueda y las restricciones de tiempo y recursos computacionales son claves a tener en cuenta durante el proceso de selecci\u00f3n y validaci\u00f3n. Un an\u00e1lisis comparativo permitir\u00e1 identificar qu\u00e9 algoritmos, como los heur\u00edsticos, metaheur\u00edsticos o aproximados, logran un mejor balance entre precisi\u00f3n y costo computacional, adapt\u00e1ndose mejor a las peculiaridades de este problema.<\/p>\n<div id=\"content-area\">\n<div id=\"node-11\" class=\"node node-type-page clearfix\">\n<div class=\"content\">\n<p class=\"rtecenter\"><img class=\"aligncenter\" src=\"http:\/\/www.math-in.net\/163esgi\/sites\/math-in.net.163esgi\/files\/BSH_GroupReference_Esp.jpg\" alt=\"\" \/><\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/div><\/div><style type=\"text\/css\">.fusion-body .fusion-builder-column-0{width:100% !important;margin-top : 0px;margin-bottom : 20px;}.fusion-builder-column-0 > .fusion-column-wrapper {padding-top : 0px !important;padding-right : 0px !important;margin-right : 1.92%;padding-bottom : 0px !important;padding-left : 0px !important;margin-left : 1.92%;}@media only screen and (max-width:1024px) {.fusion-body .fusion-builder-column-0{width:100% !important;order : 0;}.fusion-builder-column-0 > .fusion-column-wrapper {margin-right : 1.92%;margin-left : 1.92%;}}@media only screen and (max-width:640px) {.fusion-body .fusion-builder-column-0{width:100% !important;order : 0;}.fusion-builder-column-0 > .fusion-column-wrapper {margin-right : 1.92%;margin-left : 1.92%;}}<\/style><\/div><\/div><style type=\"text\/css\">.fusion-body .fusion-flex-container.fusion-builder-row-1{ padding-top : 0px;margin-top : 0px;padding-right : 0px;padding-bottom : 0px;margin-bottom : 0px;padding-left : 0px;}<\/style><\/div>\n","protected":false},"excerpt":{"rendered":"","protected":false},"author":1,"featured_media":0,"parent":44,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v19.0 - 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