{"id":13820,"date":"2020-02-12T11:34:55","date_gmt":"2020-02-12T10:34:55","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=13820"},"modified":"2020-02-12T11:36:19","modified_gmt":"2020-02-12T10:36:19","slug":"al-final-%c2%a1me-saldre-con-la-mia-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/02\/12\/al-final-%c2%a1me-saldre-con-la-mia-2\/","title":{"rendered":"Al final&#8230; \u00a1Me saldr\u00e9 con la m\u00eda!"},"content":{"rendered":"<div id=\"subwrapper\">\n<div id=\"articulo\">\n<div>\n<h3 style=\"text-align: justify;\">En el apartado de Ciencia de ABC, pude leer hace alg\u00fan tiempo que el Planeta enano UX25 podr\u00eda se la primera prueba de un nuevo modelo de Universo. El modelo pone en duda la existencia de la materia y energ\u00eda oscuras e incluye, entre las dem\u00e1s fuerzas de la naturaleza, a la antigravedad.<\/h3>\n<div>\n<div>\n<div style=\"text-align: justify;\">\n<p>&nbsp;<\/p>\n<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.abc.es\/Media\/201407\/01\/kuiper-rocas-2--644x362.jpg\" alt=\"\" width=\"495\" height=\"278\" \/><\/div>\n<div style=\"text-align: justify;\">\n<div>\n<div>\n<div>DETLEV VAN RAVENSWAAY<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div style=\"text-align: justify;\"><a href=\"http:\/\/www.abc.es\/fotonoticias\/fotos-ciencia\/20140701\/cinturon-kuiper-1612895761945.html\">El cintur\u00f3n de Kuiper<\/a><\/div>\n<div>\n<p style=\"text-align: justify;\">UX25 es un planeta enano que orbita las regiones externas del Sistema Solar y que cuenta, adem\u00e1s, con un peque\u00f1o sat\u00e9lite. Este peque\u00f1o mundo no tendr\u00eda el menor inter\u00e9s para nosotros si no fuera por el hecho de que podr\u00eda contener la primera prueba que existe de un nuevo modelo cosmol\u00f3gico que incluye, entre las dem\u00e1s fuerzas de la naturaleza, tambi\u00e9n a la antigravedad. El trabajo se publica en arXiv.<\/p>\n<p style=\"text-align: justify;\">La nueva teor\u00eda, seg\u00fan afirman Alberto Vecchiato y Mario Gai, del Observatorio Astrof\u00edsico de Tur\u00edn, prescinde de conceptos tan de moda como <a title=\"&quot;materia oscura&quot;\" href=\"\/ciencia\/20140410\/abci-materia-oscura-201404091751.html\">&#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;<\/a>, <a title=\"&quot;energ\u00eda oscura&quot;\" href=\"\/20120912\/ciencia\/abci-confirman-energia-oscura-real-201209121355.html\">&#8220;energ\u00eda oscura&#8221;<\/a> o <a title=\"&quot;inflaci\u00f3n c\u00f3smica&quot;\" href=\"\/ciencia\/20140317\/abci-dectectado-primer-temblor-bang-201403171713.html\">&#8220;inflaci\u00f3n c\u00f3smica&#8221;<\/a>. Y sus defensores afirman que podr\u00eda ser probada observando el movimiento de <a title=\"UX25\" href=\"\/ciencia\/20131114\/abci-descubren-gigantesca-roca-espacial-201311141303.html\">UX25<\/a> y su sat\u00e9lite mientras se desplazan a trav\u00e9s de su lejana \u00f3rbita, m\u00e1s all\u00e1 de Neptuno, en los confines mismos de nuestro Sistema Solar.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/4.bp.blogspot.com\/-eLNSua-DtfY\/Ujhe1xJDmjI\/AAAAAAAAON4\/ZY6x5OZ6D5U\/s1600\/sistema+solar.jpg\" alt=\"\" width=\"495\" height=\"257\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En 1915, la teor\u00eda general de la Relatividad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> recibi\u00f3 su mayor impulso cuando se utiliz\u00f3 para explicar una discrepancia en la \u00f3rbita de Mercurio que no pod\u00eda ser aclarada por la f\u00edsica de <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>. Y ahora, casi un siglo despu\u00e9s, Vecchiato y Gai han calculado que UX25 y su peque\u00f1a luna, que orbitan al Sol desde el<a title=\"cintur\u00f3n de Kuiper\" href=\"\/ciencia\/20140617\/abci-proximo-destino-despues-pluton-201406171231.html\"> cintur\u00f3n de Kuiper<\/a>, pueden ser usados como un &#8220;laboratorio natural&#8221; en el que testear un nuevo y ambicioso modelo de Universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRkrc-Ser68VSFTAzls-RXEIS1Va5Xxdzn2xJ5cf98foh_Klqig\" alt=\"Resultado de imagen de El vac\u00edo cu\u00e1ntico est\u00e1 lleno\" data-noaft=\"1\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSqn4g2vGqKLhiYStJbCFiCwHpsgmLFuBer49a-AJos-Ufe2sM4\" alt=\"Resultado de imagen de El vac\u00edo cu\u00e1ntico est\u00e1 lleno\" data-noaft=\"1\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El vac\u00edo cu\u00e1ntico est\u00e1 lleno\" data-iurl=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTJvzlhbQbzt-neLdKah_QqtVzg-8q7FNY_RbCutZta_DiY9gYF\" data-atf=\"false\" data-iml=\"932\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Desarrollado por el f\u00edsico del CERN Dragan Hajdukovic, el modelo se basa en el concepto de que el espacio vac\u00edo (tambi\u00e9n llamado <a title=\"&quot;vac\u00edo cu\u00e1ntico&quot;\" href=\"\/20110607\/ciencia\/abci-cientificos-crean-nada-201106070939.html\">&#8220;vac\u00edo cu\u00e1ntico&#8221;<\/a>) no est\u00e1 vac\u00edo en absoluto. Al contrario, lo que nosotros llamamos vac\u00edo est\u00e1 hecho, en realidad, de &#8220;part\u00edculas virtuales&#8221; de materia y antimateria que &#8220;parpadean&#8221; continuamente dentro y fuera de la existencia. La idea de Hajdukovic es que esas part\u00edculas poseen cargas gravitatorias opuestas, de forma similar a la existencia de cargas el\u00e9ctricas positivas y negativas.<\/p>\n<p style=\"text-align: justify;\">Adem\u00e1s, Hajdukovic predijo que en presencia de un campo gravitatorio, las part\u00edculas virtuales del vac\u00edo cu\u00e1ntico generar\u00edan un segundo campo gravitatorio que tendr\u00eda un efecto amplificador. El resultado final de este proceso ser\u00eda que las galaxias y otros objetos del Universo parecer\u00edan tener campos gravitatorios mayores de los que pueden predecirse a partir de la suma de las masas de sus estrellas, una discrepancia que los astr\u00f3nomos explican hoy con la existencia de una hipot\u00e9tica y misteriosa sustancia invisible para nosotros llamada &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221;.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static.vix.com\/es\/sites\/default\/files\/styles\/large\/public\/btg\/curiosidades.batanga.com\/files\/106512647.jpg?itok=tvuZDvvl\" alt=\"106512647\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero en el modelo de Universo de Hajdukovic <a title=\"la materia oscura no es necesaria\" href=\"\/20110902\/ciencia\/abci-materia-oscura-fuera-solo-201109020752.html\">la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> no es necesaria<\/a>. Ni tampoco la energ\u00eda oscura, la enigm\u00e1tica fuerza que los cient\u00edficos creen que es la causa de que el <a title=\"Universo\" href=\"\/ciencia\/20140624\/abci-universo-deberia-haber-durado-201406231805.html\">Universo<\/a> se expanda cada vez m\u00e1s deprisa <a title=\"(expansi\u00f3n acelerada)\" href=\"\/ciencia\/20140319\/abci-ondas-gravitacionales-descubrimiento-linde-201403182042.html\">(expansi\u00f3n acelerada)<\/a>. La idea ser\u00eda que si las part\u00edculas virtuales tienen carga gravitatoria, entonces el mism\u00edsimo espaciotiempo puede ejercer una especie de presi\u00f3n que causa que los objetos se repelan unos a otros.<\/p>\n<h4 style=\"text-align: justify;\">Sin inflaci\u00f3n c\u00f3smica<\/h4>\n<p><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Por \u00faltimo, la teor\u00eda de Hajdukovic\" data-iurl=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRMxgZvmAJ6vuq7IIZ77EjTpakrr5Z_XgQB36yuJKPEQrDroGhj\" data-atf=\"true\" data-iml=\"757\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Por \u00faltimo, la teor\u00eda de Hajdukovic tambi\u00e9n niega la necesidad de un breve periodo de inflaci\u00f3n en el origen del Universo durante el cual \u00e9ste se expandi\u00f3 m\u00e1s r\u00e1pido que la luz. &#8220;Mi teor\u00eda proporciona una serie de respuestas iniciales muy esperanzadoras para muchas de las cuestiones fundamentales de la F\u00edsica&#8221;, explica Hajdukovic.<\/p>\n<p style=\"text-align: justify;\">El investigador ya hab\u00eda afirmado en otras ocasiones que sus ideas pod\u00edan ser probadas si encontr\u00e1bamos un planeta enano con un peque\u00f1o sat\u00e9lite y en una \u00f3rbita el\u00edptica alrededor del Sol. El planeta y su sat\u00e9lite, adem\u00e1s, deber\u00edan estar lejos del Sol y de la influencia de otros cuerpos muy masivos.<\/p>\n<div style=\"text-align: justify;\">\n<hr \/>\n<table style=\"width: 270px;\" border=\"0\" cellspacing=\"0\" cellpadding=\"0\" align=\"left\">\n<tbody>\n<tr>\n<td><img decoding=\"async\" src=\"http:\/\/neofronteras.com\/wp-content\/photos\/UX25.jpg\" alt=\"Foto\" border=\"0\" hspace=\"10\" vspace=\"5\" \/><\/td>\n<\/tr>\n<tr>\n<td>\n<table style=\"width: 92%;\" border=\"0\" cellspacing=\"0\" cellpadding=\"2\" align=\"center\">\n<tbody>\n<tr>\n<td align=\"center\">UX25. Fuente: HST.<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>Proponen el planeta enano UX25 como banco de pruebas de la hip\u00f3tesis de Hajdukovic<\/p>\n<\/div>\n<p style=\"text-align: justify;\">Y ahora, Vecchiato y Gai sugieren que el modelo de Hajdukovic puede ser probado observando con telescopios terrestres y orbitales el sistema UX25, 43 veces m\u00e1s lejos del Sol que la Tierra y mucho m\u00e1s all\u00e1 de la influencia de cualquier gran planeta conocido. &#8220;Las propiedades de los vac\u00edos cu\u00e1nticos descritas en la teor\u00eda de Hajdukovic -explica Vecchiato- deber\u00edan a\u00f1adir un suplemento gravitacional a UX25, perturbando la \u00f3rbita del sistema&#8221;.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El modelo de Hajdukovic predice que el bamboleo o &#8220;tasa de precesi\u00f3n&#8221; de la peque\u00f1a luna de UX25 alrededor del planeta enano deber\u00eda de ser mayor de lo que predice la f\u00edsica cl\u00e1sica. As\u00ed, donde la f\u00edsica newtoniana predice una tasa de precesi\u00f3n de 0,0064 segundos de arco (demasiado peque\u00f1a como para ser observada con los instrumentos actuales), la teor\u00eda de Hajdukovic predice que esa tasa &#8220;amplificada&#8221; deber\u00eda de ser de 0,23 segundos de arco por \u00f3rbita, justo lo necesario para ser detectable por los telescopios espaciales <a href=\"#\" onclick=\"referencia('hubble',event); return false;\">Hubble<\/a> o James Webb.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/spacewire.esa.int\/content\/missions\/images\/large_images\/James%20Webb%20Space%20Telescope_ESA.jpg\" alt=\"\" width=\"495\" height=\"413\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Seg\u00fan Vecchiato y Gai, tambi\u00e9n un gran telescopio basado en tierra, como el VLT, podr\u00eda ser capaz de llevar a cabo la necesaria observaci\u00f3n de UX25.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hallar pruebas de la teor\u00eda de Hajdukovic supondr\u00eda un cambio dram\u00e1tico en el rumbo y las perspectivas de la F\u00edsica. Para Gai, &#8220;la mayor\u00eda de los cient\u00edficos actuales creen que la f\u00edsica cu\u00e1ntica solo act\u00faa en el mundo microsc\u00f3pico&#8230; Pero en este caso, el comportamiento microsc\u00f3pico natural del espacio vac\u00edo puede resultar en un efecto acumulativo, capaz de actuar alargas distancias, incluso a escalas c\u00f3smicas&#8221;.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"https:\/\/i.ytimg.com\/vi\/sTwkFYPbg4w\/hqdefault.jpg\" alt=\"\" width=\"480\" height=\"360\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hasta aqu\u00ed lo publicado y, desde luego, las cosas quedan en el aire y nada se afirma de manera rotunda. Es cierto que son muchas las cosas que nos sanemos, a las que no podemos dar una explicaci\u00f3n y, como siempre se ha hecho a lo largo de la Hisotira de la Ciencia, se imagina &#8220;lo que podr\u00eda ser&#8221; y, con eso, el agujero de ignorancia queda oculto. Mientras tanto, se habla de ese nuevo elemento inventado (como la &#8220;<a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>&#8221; para explicar el comportamiento de las Galaxias y las estrellas que se mueven a m\u00e1s velocidad de la que debieran en funci\u00f3n de la materia que vemos. Pero, lo cierto es que, no podemos afirmar nada sobre la existencia de esa <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, no sabemos su origen, no sabemos de que estar\u00e1 conformada, no sabemos, no sabemos nada y, por concederle alguna cosa, le dimos la facultad de generar Gravedad.<\/p>\n<p style=\"text-align: justify;\">\u00a1C\u00f3mo somos!<\/p>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F02%2F12%2Fal-final-%25c2%25a1me-saldre-con-la-mia-2%2F&amp;title=Al+final%26%238230%3B+%C2%A1Me+saldr%C3%A9+con+la+m%C3%ADa%21' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; 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El modelo pone en duda la existencia de la materia y energ\u00eda oscuras e incluye, entre las dem\u00e1s fuerzas de la naturaleza, a la antigravedad. &nbsp; DETLEV [&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":[179],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/13820"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=13820"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/13820\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=13820"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=13820"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=13820"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}