{"id":23099,"date":"2019-03-09T09:39:52","date_gmt":"2019-03-09T08:39:52","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=23099"},"modified":"2019-03-09T09:39:52","modified_gmt":"2019-03-09T08:39:52","slug":"siempre-queriendo-saber-sobre-%c2%bfnuestra-casa","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2019\/03\/09\/siempre-queriendo-saber-sobre-%c2%bfnuestra-casa\/","title":{"rendered":"Siempre queriendo saber sobre&#8230; \u00bfNuestra casa?"},"content":{"rendered":"<p style=\"text-align: justify;\"><a title=\"Noticias de Ciencia\" href=\"https:\/\/www.abc.es\/ciencia\/\">CIENCIA<\/a>-ABC<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.abc.es\/media\/ciencia\/2019\/03\/09\/Milky_Way_Arch-kRp--620x349@abc.jpg\" alt=\"Plano de la V\u00eda L\u00e1ctea visto desde la Tierra\" \/><\/p>\n<p style=\"text-align: justify;\">Plano de la V\u00eda L\u00e1ctea visto desde la Tierra &#8211;\u00a0Bruno Gilli\/ESO<\/p>\n<p style=\"text-align: justify;\"><strong>Cient\u00edficos logran, por primera vez, pesar la V\u00eda L\u00e1ctea con precisi\u00f3n. Los datos del Telescopia Espacial <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> y del Observatorio Gaia, de la Agencia Europea (ESA), han permitido estimar que toda la Galaxia pesa 1,5 billones de soles. El 90 por ciento est\u00e1 formado de <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>.<\/strong><\/p>\n<h1 style=\"text-align: justify;\"><\/h1>\n<h2 style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/circuitoaleph.files.wordpress.com\/2012\/04\/eso1217b.jpg\" alt=\"Resultado de imagen de a materia oscura en la V\u00c3\u00ada L\u00c3\u00a1ctea\" \/><\/h2>\n<p style=\"text-align: justify;\">\n<footer><\/footer>\n<footer>\n<aside><label for=\"capa_compartir\"><\/label><\/aside>\n<aside>\n<h4>NOTICIAS RELACIONADAS<\/h4>\n<p>&nbsp;<\/p>\n<ul>\n<li><a title=\"Ocho cosas ins\u00f3litas que quiz\u00e1s no sepa sobre el Big Bang\" href=\"https:\/\/www.abc.es\/ciencia\/abci-ocho-cosas-insolitas-quizas-no-sepa-sobre-bang-201902272256_noticia.html#vca=mod-sugeridos-p1&amp;vmc=relacionados&amp;vso=ocho-cosas-insolitas-que-quizas-no-sepa-sobre-el-big-bang&amp;vli=noticia.foto.ciencia\" data-voc-vtm-id=\"contenidorelacionado\">Ocho cosas ins\u00f3litas que quiz\u00e1s no sepa sobre el <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a><\/a><\/li>\n<li><a title=\"C\u00f3mo de grande es el Universo y por qu\u00e9 podr\u00eda estar hecho de p\u00edxeles\" href=\"https:\/\/www.abc.es\/ciencia\/abci-como-grande-universo-y-podria-estar-hecho-pixeles-201901200257_noticia.html#vca=mod-sugeridos-p2&amp;vmc=relacionados&amp;vso=como-de-grande-es-el-universo-y-por-que-podria-estar-hecho-de-pixeles&amp;vli=noticia.foto.ciencia\" data-voc-vtm-id=\"contenidorelacionado\">C\u00f3mo de grande es el Universo y por qu\u00e9 podr\u00eda estar hecho de p\u00edxeles<\/a><\/li>\n<li><a title=\"El Sistema Solar, la maravillosa h\u00e9lice que viaja a 828.000 km por hora\" href=\"https:\/\/www.abc.es\/ciencia\/abci-sistema-solar-maravillosa-helice-viaja-828000-kilometros-hora-201804172159_noticia.html#vca=mod-sugeridos-p3&amp;vmc=relacionados&amp;vso=el-sistema-solar-la-maravillosa-helice-que-viaja-a-828000-km-por-hora&amp;vli=noticia.foto.ciencia\" data-voc-vtm-id=\"contenidorelacionado\">El Sistema Solar, la maravillosa h\u00e9lice que viaja a 828.000 km por hora<\/a><\/li>\n<\/ul>\n<\/aside>\n<\/footer>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.astropampa.com\/common\/novedades_imgs\/nov_2743.jpg\" alt=\"Imagen relacionada\" \/><\/p>\n<p style=\"text-align: justify;\">A pesar de d\u00e9cadas de enormes esfuerzo, hasta ahora los astr\u00f3nomos no hab\u00edan sido capaces de estimar una de las cosas m\u00e1s b\u00e1sicas sobre el lugar donde vivimos: la V\u00eda L\u00e1ctea. \u00bfCu\u00e1nto pesa este gigantesco disco, compuesto por cien mil millones de estrellas, un n\u00famero comparable de mundos y una extensi\u00f3n de 130.000 a\u00f1os luz?<\/p>\n<p style=\"text-align: justify;\">Una investigaci\u00f3n que se acaba de publicar en\u00a0<a href=\"https:\/\/ui.adsabs.harvard.edu\/#abs\/2018arXiv180411348W\" target=\"_blank\">arXiv<\/a>\u00a0y que ha sido elaborada gracias a las medidas hechas con el telescopio espacial <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> y el observatorio espacial Gaia, de la Agencia Espacial Europea (ESA), ha permitido a los cient\u00edficos hacer una\u00a0<strong>estimaci\u00f3n precisa de la masa de toda la galaxia: 1,5 billones de masas solares\u00a0<\/strong>(el Sol pesa 1,99 \u00d7 10^30 kilogramos, mientras que la Tierra solo llega a las 5,97 \u00d7 10^24 kilogramos).<\/p>\n<p style=\"text-align: justify;\">Lo cierto es que hasta ahora se estimaba que la masa de la V\u00eda L\u00e1ctea estaba situada entre los 500.000 millones y los tres billones de masas solares. El origen de esta discrepancia se debe a lo dif\u00edcil que es medir la distribuci\u00f3n de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, un tipo de\u00a0<strong>materia invisible que mantiene cohesionada la galaxia<\/strong>\u00a0y cuya masa constituye el 90 por ciento de toda la masa de la V\u00eda L\u00e1ctea.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/img.elcomercio.pe\/files\/ec_article_videogalleria\/uploads\/2018\/11\/13\/5beb07789cb45.jpeg\" alt=\"Resultado de imagen de a materia oscura en la V\u00c3\u00ada L\u00c3\u00a1ctea\" \/><\/p>\n<p style=\"text-align: justify;\">\u00abSencillamente, no podemos detectar la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> directamente\u00bb, ha explicado en un comunicado\u00a0<strong>Laura Watkins<\/strong>, directora del estudio e investigadora en el Observatorio Europeo Austral (ESO). \u00abEsto lleva a la presente incertidumbre con la masa de la V\u00eda L\u00e1ctea. \u00a1No puedes medir con precisi\u00f3n lo que no puedes ver!\u00bb.<\/p>\n<h3 style=\"text-align: justify;\">\u00bfC\u00f3mo saber cu\u00e1nto pesa lo invisible?<\/h3>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/77\/Appearances_can_be_deceptive.jpg\/220px-Appearances_can_be_deceptive.jpg\" alt=\"Resultado de imagen de C\u00c3\u00bamulos globulares\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de C\u00c3\u00bamulos globulares\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de C\u00c3\u00bamulos globulares\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de C\u00c3\u00bamulos globulares\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Por ello, los investigadores recurrieron a una triqui\u00f1uela:\u00a0<strong>medir la velocidad de los c\u00famulos globulares<\/strong>, densas acumulaciones de estrellas que orbitan la espiral de la galaxia. \u00bfPor qu\u00e9? Porque cuanto m\u00e1s masiva es una galaxia, m\u00e1s r\u00e1pido se mueven estos c\u00famulos por efecto de su gravedad. En concreto, el estudio ha sido posible gracias a que Gaia ha medido las velocidades de 34 c\u00famulos globulares y que el <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> ha seguido a otros 12.<\/p>\n<p style=\"text-align: justify;\">Adem\u00e1s, en esta ocasi\u00f3n hubo una diferencia fundamental, tal como ha explicado\u00a0<strong>N. Wyn Evans<\/strong>, coautor del estudio e investigador en la Universidad de Cambridge. Mientras que en las mediciones hechas hasta ahora se hab\u00eda medido la velocidad de los c\u00famulos alej\u00e1ndose o acerc\u00e1ndose a la Tierra, en este caso pudieron medir la velocidad lateral de estos objetos. Por eso, pudieron calcular su velocidad total y, en consecuencia, hallar la masa de la galaxia.<\/p>\n<h3 style=\"text-align: justify;\">La alianza entre Gaia y el <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a><\/h3>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/www.eluniversal.com.co\/sites\/default\/files\/201609\/gaia.jpg\" alt=\"Resultado de imagen de Telescopio Gaia\" \/><\/p>\n<p><img decoding=\"async\" src=\"http:\/\/www.nasa.gov\/images\/content\/552554main_straggler430.jpg\" alt=\"Resultado de imagen de El hubble y la V\u00c3\u00ada L\u00c3\u00a1ctea\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSsRy77It1o6O6gNJZ_ROebxWHStXsTK9nkTLuSYfRPYLkmULzC\" alt=\"Resultado de imagen de El hubble y la V\u00c3\u00ada L\u00c3\u00a1ctea\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Adem\u00e1s, ahora los cient\u00edficos han tenido a su alcance las medidas de Gaia de c\u00famulos globulares situados a distancias de hasta 65.000 a\u00f1os luz. Conviene recordar que este instrumento est\u00e1 dise\u00f1ado para crear un\u00a0<strong>mapa tridimensional de los objetos astron\u00f3micos de toda la V\u00eda L\u00e1ctea\u00a0<\/strong>y poder seguir su movimiento.<\/p>\n<p style=\"text-align: justify;\">Al mismo tiempo, el <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> permiti\u00f3 incorporar al estudio los c\u00famulos que se encuentran en un rango de 130.000 a\u00f1os luz. Dado que el <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> ha estado observando algunos de estos objetos durante una d\u00e9cada, ha podido encontrar las diferencias de posici\u00f3n y, por tanto, las velocidades de estos c\u00famulos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La mejor imagen de la V\u00c3\u00ada L\u00c3\u00a1ctea\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La mejor imagen de la V\u00c3\u00ada L\u00c3\u00a1ctea\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La mejor imagen de la V\u00c3\u00ada L\u00c3\u00a1ctea\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La mejor imagen de la V\u00c3\u00ada L\u00c3\u00a1ctea\" \/><\/p>\n<p style=\"text-align: justify;\">\u00abHemos tenido la suerte de poder hacer esta gran combinaci\u00f3n de datos\u00bb, ha explicado\u00a0<strong>P. van de Marel<\/strong>, coautor del estudio y cient\u00edfico en el Space Telescope Science Institute. \u00abAl combinar las medidas de Gaia con las del <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a>, pudimos precisar la masa de la V\u00eda L\u00e1ctea de una forma que habr\u00eda sido imposible sin estos dos telescopios espaciales\u00bb.<\/p>\n<p style=\"text-align: justify;\">Lograrlo es fundamental. No saberlo es un problema a la hora de estudiar el contenido y distribuci\u00f3n de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, puesto que esta es fundamental para comprender la evoluci\u00f3n del Universo y el nacimiento de las galaxias. 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Los datos del Telescopia Espacial Hubble y del Observatorio Gaia, de la Agencia Europea (ESA), han permitido estimar que toda la Galaxia pesa 1,5 billones de soles. El 90 por ciento est\u00e1 [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[9],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/23099"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=23099"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/23099\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=23099"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=23099"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=23099"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}