{"id":262,"date":"2016-05-18T11:44:31","date_gmt":"2016-05-18T10:44:31","guid":{"rendered":"http:\/\/www.madrimasd.org\/blogs\/fisicateorica\/?p=262"},"modified":"2016-05-18T15:59:19","modified_gmt":"2016-05-18T14:59:19","slug":"tras-los-pasos-de-un-sospechoso-se-ha-encontrado-una-nueva-particula-en-el-lhc","status":"publish","type":"post","link":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/2016\/05\/18\/262\/","title":{"rendered":"Tras los pasos de un sospechoso. \u00bfSe ha encontrado una nueva part\u00edcula en el LHC?"},"content":{"rendered":"<p>Por <a href=\"http:\/\/www.ift.uam-csic.es\/es\/members?class=221\">V\u00edctor Mart\u00edn Lozano<\/a>\u00a0 (Investigador Predoctoral en el IFT UAM-CSIC)<\/p>\n<p>La luz est\u00e1 compuesta de fotones. Gracias a ellos podemos ver diferentes objetos a nuestro alrededor. De igual manera los detectores de los aceleradores pueden ver part\u00edculas gracias a dichos fotones. En este caso en lugar de ser los ojos los que ven son los calor\u00edmetros situados en los detectores los que hacen esa funci\u00f3n. Estos son capaces de medir con precisi\u00f3n la energ\u00eda y la direcci\u00f3n de las part\u00edculas resultantes de la colisi\u00f3n. Gracias a ello los f\u00edsicos experimentales son capaces de distinguir todas aquellas part\u00edculas que se desintegran en fotones.<\/p>\n<p>Cuando en 2012 se anunci\u00f3 el descubrimiento del bos\u00f3n de Higgs uno de los canales o modos de desintegraci\u00f3n donde mejor se ve\u00eda a esta part\u00edcula fue la desintegraci\u00f3n emitiendo dos fotones. Esto es debido a que dentro del modelo est\u00e1ndar de las interacciones fundamentales conocemos muy bien las fuentes que pueden dar como resultado final un par fotones. Esto hace que cualquier part\u00edcula que no pertenezca a las ya conocidas y que se desintegre de esta manera podr\u00eda ser identificada con facilidad por los f\u00edsicos experimentales.<\/p>\n<figure style=\"width: 256px\" class=\"wp-caption alignright\"><img decoding=\"async\" class=\" \" style=\"margin: 10px;\" 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alt=\"\" width=\"256\" height=\"249\" \/><figcaption class=\"wp-caption-text\">Gr\u00e1fico con los datos del experimento ATLAS. Los puntos negros representan los datos experimentales, mientras que la l\u00ednea roja es la predicci\u00f3n del modelo est\u00e1ndar. Se puede observar que alrededor de 750 GeV hay un peque\u00f1o exceso comparado con lo predicho por la teor\u00eda.<\/figcaption><\/figure>\n<p>El LHC despu\u00e9s de haber funcionado a una energ\u00eda de 8 Teraelectronvoltios (TeV), una unidad de energ\u00eda que utilizamos en f\u00edsica de part\u00edculas (para dar una idea de su magnitud, 1 TeV equivale aproximadamente a la energ\u00eda acumulada en la masa en reposo de 1000 protones), y tras haber descubierto el bos\u00f3n de Higgs, reanud\u00f3 las colisiones de protones a una energ\u00eda superior, a 13 TeV. Con esta nueva configuraci\u00f3n se espera poder explorar energ\u00edas m\u00e1s altas y de haber nuevas part\u00edculas m\u00e1s pesadas descubrirlas. En Diciembre de 2015, a pesar de haber recogido pocos datos a esta nueva energ\u00eda, los dos experimentos principales del LHC, ATLAS y CMS, presentaron resultados de aquellas colisiones. Todas las b\u00fasquedas hechas llegaban a la misma conclusi\u00f3n, el LHC estaba funcionando muy bien pero habr\u00eda que esperar a tener m\u00e1s colisiones para poder saber si hab\u00eda algo novedoso puesto que todo parec\u00eda concordar con lo que ten\u00edamos anteriormente. Sin embargo, ambos experimentos recibieron especial atenci\u00f3n cuando presentaron los resultados con b\u00fasqueda a dos fotones como estado final. \u00bfLa raz\u00f3n? Parec\u00eda que ambas colaboraciones experimentales observaban que a una energ\u00eda de unos 750 GeV (o 0,75 TeV) se med\u00eda un exceso de eventos respecto de la predicci\u00f3n del modelo est\u00e1ndar. Este exceso de eventos se explicar\u00eda postulando la existencia de una part\u00edcula de dicha masa que se desintegra en dos fotones. Sin embargo esto abr\u00eda nuevos interrogantes, \u00bfrealmente se ha descubierto una part\u00edcula?, \u00bfesta part\u00edcula no se ve en otros canales de desintegraci\u00f3n?, \u00bfno se deber\u00eda haber visto esta part\u00edcula cuando el LHC funcionaba a menor energ\u00eda?, si existe tal part\u00edcula \u00bfd\u00f3nde encaja esta part\u00edcula dentro de la f\u00edsica te\u00f3rica?<\/p>\n<p>Para responder a la primera pregunta hay que echar mano de la estad\u00edstica. En f\u00edsica de part\u00edculas se dice que hay un descubrimiento cuando se dan unas condiciones estad\u00edsticas adecuadas. La principal condici\u00f3n es estar seguro con una probabilidad del 99,99994% (esto significa equivocarnos en una sobre 3.500.000) de que lo que hemos visto es algo nuevo y no una fluctuaci\u00f3n estad\u00edstica de los datos. El exceso encontrado en Diciembre solo aseguraba que fuese una part\u00edcula al 99,73%, as\u00ed que estrictamente no se puede decir que se haya encontrado una part\u00edcula, sino que tenemos indicios de ello. Para poder llegar a un nivel de confianza mayor hay que esperar a los datos venideros para acumular m\u00e1s estad\u00edstica.<\/p>\n<p>Uno puede tambi\u00e9n intentar buscar otros canales de desintegraci\u00f3n para tener m\u00e1s pistas sobre ella pero, \u00bfc\u00f3mo podemos inferir nuevos canales de desintegraci\u00f3n si no conocemos nada acerca de esta nueva part\u00edcula? La respuesta est\u00e1 en el canal en el que hemos visto el indicio, los dos fotones. A muy alta energ\u00eda los fotones y los bosones Z de las interacciones d\u00e9biles se comportan de manera muy parecida y son casi indistiguibles, por ello a baja energ\u00eda cualquier part\u00edcula que se desintegre en dos fotones deber\u00e1 desintegrarse tambi\u00e9n en dos bosones Z y en el canal con un bos\u00f3n Z y un fot\u00f3n. As\u00ed pues, lo m\u00e1s indicado en el futuro ser\u00e1 mirar tambi\u00e9n en estos nuevos canales para poder as\u00ed descartar o descubrir esta posible part\u00edcula. Aparte de estos, podr\u00edan existir diferentes canales de desintegraci\u00f3n en los que encontrar la part\u00edcula.<\/p>\n<figure style=\"width: 249px\" class=\"wp-caption alignright\"><img decoding=\"async\" class=\" \" style=\"margin: 10px;\" 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alt=\"\" width=\"249\" height=\"150\" \/><figcaption class=\"wp-caption-text\">Posible diagrama de la producci\u00f3n y posterior desintegraci\u00f3n de la posible part\u00edcula. La producci\u00f3n ser\u00eda a trav\u00e9s de gluones y la desintegraci\u00f3n a dos fotones.<\/figcaption><\/figure>\n<p>&nbsp;<\/p>\n<p>Sabiendo los diferentes canales de desintegraci\u00f3n posibles uno puede ir a los datos del LHC cuando ten\u00eda una energ\u00eda de 8 TeV y mirar si hab\u00eda alg\u00fan exceso para una masa de 750 GeV. Lo que han encontrado los f\u00edsicos es que no hay tal exceso con una seguridad importante estad\u00edsticamente hablando, sin embargo lo que s\u00ed han observado es que los datos encontrados para una energ\u00eda de 8 TeV son compatibles con los de energ\u00edas de 13 TeV siempre que se suponga que la posible part\u00edcula haya sido producida por gluones. Los gluones son algo as\u00ed como los fotones de la fuerza fuerte, los encargados de que los quarks est\u00e9n dentro de un prot\u00f3n sin que se rompa. Otros modos de producci\u00f3n, como a trav\u00e9s de quarks o de fotones son tambi\u00e9n posibles, sin embargo est\u00e1n menos favorecidos por los datos.<\/p>\n<p>Una vez que se unen todos los ingredientes de la posible part\u00edcula: c\u00f3mo se puede crear en el LHC, cu\u00e1les son sus canales de desintegraci\u00f3n, cu\u00e1l es su masa, etc, los f\u00edsicos te\u00f3ricos pueden especular sobre qu\u00e9 modelos te\u00f3ricos podr\u00edan explicar dicha resonancia. Desde el anuncio del exceso en Diciembre se han escrito 379\u00b9 art\u00edculos cient\u00edficos (a fecha de 06\/05\/2016) por lo que parece que existen muchas explicaciones para esta part\u00edcula. Los modelos utilizados para explicar esta part\u00edculas son diversos y diferentes entre s\u00ed, los m\u00e1s utilizados son aquellos de teor\u00edas efectivas, aunque tambi\u00e9n los hay que provienen de nuevas simetr\u00edas, teor\u00eda de cuerdas, supersimetr\u00eda e incluso algunos se atreven a conectar dicha part\u00edcula con el sector de materia oscura.<\/p>\n<p>Todav\u00eda es pronto para poder anunciar el descubrimiento de una nueva part\u00edcula, sin embargo se pueden ir sacando propiedades de dicha resonancia en el caso de que est\u00e9 ah\u00ed. Para poder estar seguros tendremos que esperar a la toma de m\u00e1s datos y a su posterior anuncio en las conferencias de verano. Si de verdad existe tal part\u00edcula podremos conocer m\u00e1s acerca de ella debido a que se habr\u00e1n explorado otros canales de desintegraci\u00f3n que nos har\u00e1n situar mejor su contexto. Si, por el contrario, no existe tal resonancia y se trata de una fluctuaci\u00f3n estad\u00edstica, la ilusi\u00f3n por encontrar nueva f\u00edsica habr\u00e1 sido temporal y no podremos sino sentirnos como Segismundo de Calder\u00f3n en \u00abLa vida es sue\u00f1o\u00bb.<\/p>\n<p>&#8212;&#8212;&#8212;-<br \/>\n\u00b9 Cantidad estimada por @DrAndreDavid a fecha de 06\/05\/2016.<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Por V\u00edctor Mart\u00edn Lozano\u00a0 (Investigador Predoctoral en el IFT UAM-CSIC) La luz est\u00e1 compuesta de fotones. Gracias a ellos podemos ver diferentes objetos a nuestro alrededor. De igual manera los detectores de los aceleradores pueden ver part\u00edculas gracias a dichos fotones. En este caso en lugar de ser los ojos los que ven son los calor\u00edmetros situados en los detectores los que hacen esa funci\u00f3n. Estos son capaces de medir con precisi\u00f3n la energ\u00eda y la direcci\u00f3n de las part\u00edculas resultantes de la colisi\u00f3n. Gracias a ello los f\u00edsicos experimentales son capaces de distinguir todas aquellas part\u00edculas que se desintegran\u2026<\/p>\n","protected":false},"author":201,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"ngg_post_thumbnail":0},"categories":[7197],"tags":[],"blocksy_meta":{"styles_descriptor":{"styles":{"desktop":"","tablet":"","mobile":""},"google_fonts":[],"version":4}},"aioseo_notices":[],"_links":{"self":[{"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/posts\/262"}],"collection":[{"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/users\/201"}],"replies":[{"embeddable":true,"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/comments?post=262"}],"version-history":[{"count":12,"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/posts\/262\/revisions"}],"predecessor-version":[{"id":273,"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/posts\/262\/revisions\/273"}],"wp:attachment":[{"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/media?parent=262"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/categories?post=262"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.madrimasd.org\/blogs\/fisicateorica\/wp-json\/wp\/v2\/tags?post=262"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}