{"id":24412,"date":"2019-09-07T06:58:28","date_gmt":"2019-09-07T05:58:28","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=24412"},"modified":"2019-09-07T06:58:28","modified_gmt":"2019-09-07T05:58:28","slug":"%c2%bfdebemos-nuestra-existencia-a-los-neutrinos-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2019\/09\/07\/%c2%bfdebemos-nuestra-existencia-a-los-neutrinos-3\/","title":{"rendered":"\u00bfDebemos nuestra existencia a los Neutrinos?"},"content":{"rendered":"<div>\n<h1 id=\"titulo_noticia\" style=\"text-align: justify;\">Publicado: El Pa\u00eds<\/h1>\n<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" title=\"\" src=\"http:\/\/ep01.epimg.net\/elpais\/imagenes\/2015\/10\/23\/ciencia\/1445615891_620511_1446031668_noticia_normal.jpg\" alt=\"\" width=\"560\" height=\"339\" \/><\/div>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Detector de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> de Daya Bay.<\/div>\n<div>\n<div id=\"cuerpo_noticia\" style=\"text-align: justify;\">\n<p>Con solo tres tipos de part\u00edculas diferentes: el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y los dos tipos de <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> que forman los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, tenemos los ladrillos necesarios para construir y describir toda la materia que nos rodea, desde las estrellas hasta los animales y plantas de la Tierra. Sin embargo, hay un cuarto tipo de part\u00edcula elemental con propiedades muy diferentes a las anteriores:\u00a0<a href=\"http:\/\/elpais.com\/elpais\/2015\/10\/06\/ciencia\/1444150721_022586.html\">el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>.<\/a><\/p>\n<p>Su nombre viene del italiano &#8220;neutron bambino&#8221; y ya nos da idea de qu\u00e9 le distingue de las otras part\u00edculas elementales. Es neutro, sin carga el\u00e9ctrica y con interacciones extremadamente d\u00e9biles con el resto de la materia. Tambi\u00e9n es incre\u00edblemente ligero. De hecho, la masa de los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> es tan peque\u00f1a que no ha podido medirse directamente a\u00fan. S\u00f3lo sabemos que debe ser menor que una millon\u00e9sima parte de la masa del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, la siguiente part\u00edcula m\u00e1s ligera que conocemos. Estas dos propiedades hacen que los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> sean m\u00e1s de mil millones de veces m\u00e1s numerosos que todos los \u00e1tomos del Universo pero que, al mismo tiempo, apenas podamos detectar su presencia.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Resultado de imagen de El premio Nobel de f\u00edsica 2015 ha sido concedido a Takaaki Kajita y Arthur McDonald\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><a href=\"http:\/\/elpais.com\/elpais\/2015\/10\/06\/ciencia\/1444125814_641821.html\">El premio Nobel de f\u00edsica 2015<\/a>\u00a0ha sido concedido a Takaaki Kajita y Arthur McDonald por &#8220;el descubrimiento de las oscilaciones de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> que demuestran que los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> tienen masa&#8221;.<\/p>\n<p>&nbsp;<\/p>\n<p>Los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> existen en tres &#8220;sabores&#8221; o especies que determinan sus interacciones con el resto de part\u00edculas. La &#8220;oscilaci\u00f3n de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>&#8221; es un fen\u00f3meno mediante el cual estos tres &#8220;sabores&#8221; de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> se transforman unos en otros simplemente en vuelo, &#8220;oscilando&#8221; entre los tres tipos. Los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>, como el resto de las part\u00edculas en el contexto de la f\u00edsica cu\u00e1ntica, son descritos como ondas. Y como las ondas en el agua, se pueden superponer unas con otras, dando lugar a nuevas combinaciones. Pues bien, estos tres &#8220;sabores&#8221; de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> corresponden a tres superposiciones diferentes de ondas.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Los neutrinos de Fermi\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Los neutrinos de Fermi\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Los neutrinos de Fermi\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Los neutrinos de Fermi\" \/><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/03\/ALEPH.png\/220px-ALEPH.png\" alt=\"Resultado de imagen de el detector ALEPH\" \/><\/p>\n<p>&nbsp;<\/p>\n<div id=\"sumario_1|html\"><a name=\"sumario_1\"><\/a><\/div>\n<blockquote><p>En el detector ALEPH se observ\u00f3 la existencia de tres generaciones de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> ligeros.<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<\/div>\n<p style=\"text-align: justify;\">Si estas ondas viajaran todas igual, simult\u00e1neamente, la superposici\u00f3n nunca cambiar\u00eda y no habr\u00eda oscilaciones. Pero si los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> asociados a estas ondas tienen masa, y sus masas son diferentes, cada onda se propaga con velocidad diferente y la superposici\u00f3n entre ellas, el &#8220;sabor&#8221;, cambia con el vuelo del <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a>. Por eso, la observaci\u00f3n de la oscilaci\u00f3n de los sabores de <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> implica que \u00e9stos deben tener masa, aunque sea tan peque\u00f1a que a\u00fan no la hemos podido determinar de forma directa.<\/p>\n<p style=\"text-align: justify;\">El simple hecho de que estas part\u00edculas tengan masa nos obliga a replantear nuestro entendimiento de la f\u00edsica con la que explicamos y describimos la materia, que solo predec\u00eda <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> sin masa. Aunque el resto de part\u00edculas tambi\u00e9n son masivas, y con masas mucho mayores, el car\u00e1cter especial de los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> de nuevo podr\u00eda esconder sorpresas. Por ejemplo, su car\u00e1cter neutro, hace que la l\u00ednea que distingue part\u00edculas de antipart\u00edculas, materia de antimateria, se desdibuje para los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a>.<\/p>\n<p style=\"text-align: justify;\">Las antipart\u00edculas son part\u00edculas producidas en laboratorios y de forma natural en la atm\u00f3sfera terrestre, id\u00e9nticas en todo a su part\u00edcula asociada, excepto en su carga, que es opuesta. As\u00ed el positr\u00f3n, la antipart\u00edcula del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, es id\u00e9ntica a \u00e9ste pero con carga positiva en vez de negativa.<\/p>\n<div id=\"sumario_2|html\" style=\"text-align: justify;\"><a name=\"sumario_2\"><\/a><\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/masscience.com\/wp-content\/uploads\/2015\/07\/sk_e_event.gif\" alt=\"Resultado de imagen de La abundancia de los neutrinos\" \/><\/div>\n<div style=\"text-align: justify;\"><a name=\"sumario_2\"><\/a><\/div>\n<div id=\"sumario_2|html\" style=\"text-align: justify;\">\n<blockquote><p>&nbsp;<\/p>\n<p>Los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> son m\u00e1s de mil millones de veces m\u00e1s numerosos que todos los \u00e1tomos del Universo pero, al mismo tiempo, apenas podemos detectar su presencia<\/p>\n<p>&nbsp;<\/p><\/blockquote>\n<\/div>\n<p style=\"text-align: justify;\">A\u00fan es un misterio el por qu\u00e9 nuestro Universo est\u00e1 formado por materia si part\u00edculas y antipart\u00edculas se producen y destruyen juntas en la mayor\u00eda de procesos conocidos. En alg\u00fan momento se debi\u00f3 crear un exceso de materia sobre antimateria para poder crear galaxias, estrellas, planetas y personas. Pero quiz\u00e1 los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> tengan la respuesta. Al no tener carga, ser\u00eda posible que, igual que los <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> oscilan entre &#8220;sabores&#8221;, su masa tambi\u00e9n permitiera a <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrinos<\/a> oscilar en antineutrinos, rompiendo la barrera entre part\u00edculas y antipart\u00edculas y plantando la semilla del exceso de materia en el Universo al que, a la postre, debemos nuestra existencia. \u00bfQuiz\u00e1 un futuro premio Nobel nos de la respuesta?<\/p>\n<p style=\"text-align: justify;\"><strong>Enrique Fern\u00e1ndez<\/strong>\u00a0es investigador Ram\u00f3n y Cajal del departamento de F\u00edsica Te\u00f3rica de la UAM y miembro del Instituto de F\u00edsica Te\u00f3rica UAM-C<a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a>C.<\/p>\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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2019%2F09%2F07%2F%25c2%25bfdebemos-nuestra-existencia-a-los-neutrinos-3%2F&amp;title=%C2%BFDebemos+nuestra+existencia+a+los+Neutrinos%3F' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/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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Con solo tres tipos de part\u00edculas diferentes: el electr\u00f3n y los dos tipos de quarks que forman los protones y neutrones, tenemos [&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":[6],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/24412"}],"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=24412"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/24412\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=24412"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=24412"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=24412"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}