{"id":2679,"date":"2020-06-14T07:33:01","date_gmt":"2020-06-14T06:33:01","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2679"},"modified":"2020-06-14T06:25:06","modified_gmt":"2020-06-14T05:25:06","slug":"la-era-cuantica","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/06\/14\/la-era-cuantica\/","title":{"rendered":"La era cu\u00e1ntica"},"content":{"rendered":"<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" loading=\"lazy\" title=\"gran-muralla-galaxias\" src=\"http:\/\/www.blogodisea.com\/wp-content\/uploads\/2010\/12\/gran-muralla-galaxias.jpg\" alt=\"gran-muralla-galaxias\" width=\"576\" height=\"389\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Los cient\u00edficos para lograr conocer la estructura del universo a su escala m\u00e1s grande, deben retroceder en el tiempo, centrando sus teor\u00edas en el momento en que todo comenz\u00f3. Para ello, como\u00a0 todos sab\u00e9is, se han formulado distintas teor\u00edas unificadoras de las cuatro fuerzas de la naturaleza, con las cuales se han modelado acontecimiento y condiciones en el universo primitivo casi a todo lo largo del camino hasta el principio.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/estaticos.muyinteresante.es\/media\/cache\/760x570_thumb\/uploads\/images\/article\/55365e44066de9087b6a622f\/big-bang.jpg\" alt=\"Adi\u00f3s big bang, hola big silence?\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Pero c\u00f3mo se supone que debi\u00f3 haber habido un \u00abantes\u00bb, aparece una barrera que impide ir m\u00e1s all\u00e1 de una frontera que se halla fijada a los 10<sup>-43<\/sup>\u00a0segundos despu\u00e9s del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, un instante conocido como \u00abmomento de Planck\u00bb, en homenaje al f\u00edsico alem\u00e1n Max Planck.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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4tr9ojd58tc2xn1h9B1Acm5KlJSsxDhpQq5jXwdcwIV9CFSLWniVyVzGvhKSeGmtCWIrGZ68HxHniwlWt8pBOBwOh8PhcDgcDofD4XA4HA7ndfgPLh\/nB4pfOxwAAAAASUVORK5CYII=\" alt=\"Big Bang models back to Planck time\" \/><img decoding=\"async\" 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\" alt=\"El tiempo podr\u00eda tener la estructura de un cristal\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Esta barrera existe debido a que antes del momento de Planck, durante el per\u00edodo llamado la \u00abera de Planck o cu\u00e1ntica\u00bb, se supone que las cuatro fuerza fundamentales conocidas de la naturaleza eran indistinguibles o se hallaban unificadas , que era una sola fuerza.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"Relatividad General y F\u00edsica Cu\u00e1ntica - una uni\u00f3n imposible\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSn3WDxr0xYAbhScX4Fa_vkTetNENbTBug0ct4WNkr9Zc8jqMz9&amp;usqp=CAU\" alt=\"La Teor\u00eda Cu\u00e1ntica, una aproximaci\u00f3n al universo probable\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Aquella \u00fanica fuerza unificada se desgajo en las cuatro ahora conocidas y la Gravedad camin\u00f3 sola<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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alt=\"La bella teoria: Gravedad cu\u00e1ntica, continuando la revoluci\u00f3n de ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRzYg74SDqIILh7xaLqhzbQ2m2On2fQMHlBs05PjEKeRHZgKa5N&amp;usqp=CAU\" alt=\"Teor\u00eda de cuerdas VS gravedad cu\u00e1ntica de bucles \u2013 Universo Cu\u00e1ntico\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTtAUCShg1JqN9K5o31GOrt5E4nRIL4tavErLXrYDnIoYiMbQxF&amp;usqp=CAU\" alt=\"Gravedad cu\u00e1ntica, pesando lo muy peque\u00f1o (Segunda parte) - Naukas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT3KVAYmcvhxA7QvhJ7x214jQr_yy3s-6d8xsfj-C8fLLhff1UT&amp;usqp=CAU\" alt=\"Gravedad cu\u00e1ntica | \u2022Ciencia\u2022 Amino\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">La cu\u00e1ntica y la Gravedad se muestran irreconciliables, est\u00e1n en &#8220;universos&#8221; diferentes<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Aunque los f\u00edsicos han dise\u00f1ado teor\u00edas cu\u00e1nticas que unen tres de las fuerzas, una por una, a trav\u00e9s de eras que se remontan al momento de Planck, hasta ahora les ha sido pr\u00e1cticamente imposible armonizar las leyes de la teor\u00eda cu\u00e1ntica con la gravedad de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en un s\u00f3lo modelo te\u00f3rico ampliamente convincente y con posibilidades claras de ser contrastado en experimentos de laboratorio y, mucho menos, con observaciones.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p><!--more--><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/francisthemulenews.wordpress.com\/files\/2009\/09\/dibujo20090929_solving_fernando_question_on_vacuum_polarization.jpg\" alt=\"\" width=\"457\" height=\"193\" \/><\/p>\n<p>&nbsp;<\/p>\n<p>Si hablamos de <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>es en <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, debemos dejar la R.G. y acudir a la M.C.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQCWQMmXgUnZwW4kkGuiMCL2sbd9p-jNYb-iDz2W6gpb-iN_pjT&amp;usqp=CAU\" alt=\"Intrincada b\u00fasqueda: \u00a1La Gravedad cu\u00e1ntica! : Blog de Emilio ...\" \/><img decoding=\"async\" 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\" alt=\"Gravedad Cu\u00e1ntica, pesando lo muy peque\u00f1o (Primera parte) - Naukas\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Si ahora queremos cuantizar, es decir encontrar la versi\u00f3n cu\u00e1ntica, la gravedad escrita como RG lo que tenemos que hacer es encontrar la teor\u00eda cu\u00e1ntica para la m\u00e9trica.\u00a0 Sin embargo, esto no conduce a una teor\u00eda apropiada, surgen muchos problemas para dar sentido a esta teor\u00eda, aparecen infinitos y peor que eso, muchos c\u00e1lculos no tienen ni tan siquiera un sentido claro.\u00a0 As\u00ed que hay que buscar otra forma de intentar llegar a la teor\u00eda cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"El universo podr\u00eda estar compuesto de varias dimensiones diminutas\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda de supercuerdas - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la teor\u00eda de cuerdas? \u2013 Ciencia de Sof\u00e1\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRstpCHNUF_9gp2_QgY9v_2CPVTzxq_CkpnaRBODpLvB3JgXAUP&amp;usqp=CAU\" alt=\"LA MADRE DE LAS SUPERCUERDAS - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Es posible, como postulan algunas teor\u00edas, qie existan dimensiones diminutas compactadas en el l\u00edmite de Planck. Esas dimensiones extras, posibilitan teor\u00edas que, con 11 dimensiones se llegue a unificar la cu\u00e1ntica con la Gravedad, Es decir, en la Teor\u00eda de Cuerdad subyace una teor\u00eda cu\u00e1ntica de la Gravedad.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Como tantas veces hemos comentado, los trabajos que se han realizado sobre poder construir una teor\u00eda cu\u00e1ntica de la gravedad nos llevan a un n\u00famero sorprendente de implicaciones. Por un lado, s\u00f3lo se ha podido conceptuar a la gravedad cu\u00e1ntica, siempre y cuando, el universo tenga m\u00e1s de cuatro dimensiones. Adem\u00e1s, se llega a considerar que en la era de Planck, tanto el universo como la gravedad pudieron ser una sola cosa compacta estructurada por objetos cu\u00e1nticos infinitamente diminutos, como los que suponemos que conforman las supercuerdas. A esta escala, el mism\u00edsimo espaciotiempo estar\u00eda sometido a imprescindibles fluctuaciones muy semejantes a las que causan las part\u00edculas al nacer y desaparecer de la existencia en el espaciotiempo ordinario. Esta noci\u00f3n ha conducido a los te\u00f3ricos a describir el universo de la era cu\u00e1ntica como una especie de extremadamente densa y agitada espuma que pudo haber contenido las vibrantes cuerdecillas que propugnan los cosm\u00f3logos cuerdistas.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Los f\u00edsicos especulan que el cosmos ha crecido a desde una \u00abnada\u00bb primigenia que al nacer comenz\u00f3 el principio del tiempo y que, en ese parto, conten\u00eda toda la materia y toda la energ\u00eda.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRwe2yX5PXfRGzltCCdviKJxmD1Bh_4l73WWEf32FsOyguAW9MZ&amp;usqp=CAU\" alt=\"Qu\u00e9 es Espacio-Tiempo? \u00bb Su Definici\u00f3n y Significado [2020]\" \/><\/p>\n<p>\u00a1Si pudi\u00e9ramos viajar al momento inicial para ver lo que pas\u00f3!<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Seg\u00fan los primeros trabajos sobre la teor\u00eda cu\u00e1ntica de la gravedad, el propio espaciotiempo vari\u00f3 en su topograf\u00eda, dependiendo de las dimensiones del universo ni\u00f1o. Cuando el universo era del tama\u00f1o de un n\u00facleo at\u00f3mico (ver imagen de abajo), las condiciones eran relativamente lisas y uniformes; a los 10<sup>-30<\/sup> cm (centro) es evidente una cierta granulidad; y a la llamada <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>, todav\u00eda unas 1.000 veces m\u00e1s peque\u00f1o (abajo), el espacio tiempo fluct\u00faa violentamente.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/00Nt5GMOMSxis3GOVMvpObJHY2RwocE1YDhRvqbibcJtBPrRuyOJJ7yTy56BGJJ618nLpMu3M1MmjugLJhMZvoo0J71ycnHeUvX6gH4JTurBWfVR\" alt=\"Algo diferente :Teoria Cu\u00e1ntica de Campos : 243 Sydney\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Se han xonseguidos teor\u00edas cu\u00e1nticas de campo pero&#8230; De la Gravedad se resiste<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"http:\/\/t2.gstatic.com\/images?q=tbn:ANd9GcTgl3FnUBggqN9vtQARFC4iV-VMFprfPU1moDYKDX-0yRy3DiJHCMsaU3U\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Los f\u00edsicos han intentado con denuedo elaborar una teor\u00eda completa de la gravedad que incluya la mec\u00e1nica cu\u00e1ntica. Los c\u00e1lculos de la mayor\u00eda de las teor\u00edas propuesta de la \u00abgravedad cu\u00e1ntica\u00bb arrojan numerosos infinitos. Los f\u00edsicos no est\u00e1n seguros si el problema es t\u00e9cnico o conceptual. No obstante, incluso prescindiendo de una teor\u00eda completa de gravedad cu\u00e1ntica, se puede deducir que los efectos de la teor\u00eda cu\u00e1ntica, habr\u00edan sido cruciales durante los primeros 10<sup>-43<\/sup> segundos del inicio del universo, cuando \u00e9ste ten\u00eda una densidad de 10<sup>93<\/sup> gramos por cent\u00edmetro c\u00fabico y mayor.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/antwrp.gsfc.nasa.gov\/apod\/image\/0201\/quantumgravity_npac.jpg\" alt=\"Afirman Detecci\u00f3n de Gravedad Cu\u00e1ntica en la Tierra |\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">(El plomo s\u00f3lido tiene una densidad de aproximadamente diez gramos por cent\u00edmetro c\u00fabico.) Este per\u00edodo, que es el que corresponde a la era de Planck, y a su estudio se le llama cosmolog\u00eda cu\u00e1ntica. Como el universo en su totalidad habr\u00eda estado sujeto a grandes incertidumbres y fluctuaciones durante la era de Planck o era cu\u00e1ntica, con la materia y la energ\u00eda apareciendo y desapareciendo de un vac\u00edo en grandes cantidades, el concepto de un principio del universo podr\u00eda no tener un significado bien definido. En todo caso, la densidad del universo durante este per\u00edodo es de tal magnitud que escapa a nuestra comprensi\u00f3n. Para prop\u00f3sitos pr\u00e1cticos, la era cu\u00e1ntica podr\u00eda considerarse el estado inicial, o principio, del universo. En consecuencia, los procesos cu\u00e1nticos ocurridos durante este per\u00edodo, cualquiera sea su naturaleza, determinaron las condiciones iniciales del universo.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"Big Bang, imagen conceptual. Ilustraci\u00f3n del equipo que representa ...\" \/><img decoding=\"async\" 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\" alt=\"Cuaderno de bit\u00e1cora: EL ORIGEN DEL UNIVERSO: Apuntes en el ...\" \/><img decoding=\"async\" src=\"https:\/\/www.investigacionyciencia.es\/images\/33391\/articleImage-full.jpg\" alt=\"Los 10 mayores misterios de la f\u00edsica de nuestro tiempo ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Cuando nos situados en un Tiempo inicial del Universo, cuando comenz\u00f3<span style=\"text-indent: 24pt;\">\u00a0el Tiempo,\u00a0 cuando se supone que comenz\u00f3 todo lo que nos llev\u00f3 al Tiempo presente&#8230; S\u00f3lo podemos imaginar lo que pudo pasar y, construir teor\u00edas que (m\u00e1s o menos) se p\u00f9edan acercar a lo que realmente pido ocurrir.<\/span><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"Ocho cosas ins\u00f3litas que quiz\u00e1s no sepa sobre el Big Bang\" \/><img decoding=\"async\" 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\" alt=\"La gran explosi\u00f3n inicial Icarito\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">De aquella fluctuaci\u00f3n cu\u00e1ntica que llamamos <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a>, surgi\u00f3 una inimaginable cantidad de material que estaba concentrado en una <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> a muy alta temperatura que, al expandirse se fuye enfriando y permiti\u00f3 la liberaci\u00f3n de las part\u00edculas, el desconfinamiento de los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> y que el Universo opaco se transformara en transparente con la aparici\u00f3n de la luz.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/img.blogs.es\/bloglenovo\/wp-content\/uploads\/2016\/09\/Error-del-Big-Bang.jpg\" alt=\"Los 200 millones de a\u00f1os de la oscuridad m\u00e1s sorprendente del Universo\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">En realidad el Universo estuvo unos doscientos a\u00f1os en la m\u00e1s completa oscuridad, y, la liberaci\u00f3n de los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a> lo hizo de opaco a transparente ayudado de la expansi\u00f3n, se formaron las primeras estrellas, el Espacio-Tiempo se creo con la expansi\u00f3n de la materia y, el Universo camin\u00f3 hacia lo que hoy podemos contemplar.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">El universo estaba a 3.000\u00b0 K hace doce mil quinientos millones de a\u00f1os; a 10 mil millones de grados (10<sup>10<\/sup>\u00b0 K) un mill\u00f3n de a\u00f1os antes, y, tal vez, a 10<sup>28<\/sup>\u00b0 K un par de millones m\u00e1s temprano. Pero, y antes de ese tiempo \u00bfqu\u00e9 pasaba? Los f\u00f3siles no faltan, pero no sabemos interpretarlos. Mientras m\u00e1s elevada se va haciendo la temperatura del universo primigenio, la situaci\u00f3n se va complicando para los cient\u00edficos. En la barrera fat\u00eddica de los 10<sup>33<\/sup>\u00b0 K \u2013la temperatura de Planck\u2013, nada funciona. Nuestros actuales conocimientos de la f\u00edsica dejan de ser \u00fatiles. El comportamiento de la materia en estas condiciones tan extremas deja de estar a nuestro alcance de juicio. Peor a\u00fan, hasta nuestras nociones tradicionales pierden su valor. Es una barrera infranqueable para el saber de la f\u00edsica contempor\u00e1nea. Por eso, lo que se suele decir c\u00f3mo era el universo inicial en esos tempranos per\u00edodos, no deja de tener visos de especulaci\u00f3n.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Los progresos que se han obtenido en f\u00edsica te\u00f3rica se manifiestan a menudo en t\u00e9rminos de s\u00edntesis de campos diferentes. Varios\u00a0 son los ejemplos que de ello encontramos en diversos estudios especializados, que hablan de la unificaci\u00f3n de las fuerzas fundamentales de la naturaleza.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">En f\u00edsica se cuentan con dos grandes teor\u00edas de \u00e9xito: la cu\u00e1ntica y la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/www.foroswebgratis.com\/imagenes_foros\/1\/8\/1\/2\/9\/650928mecanica.jpg\" alt=\"\" \/><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/miradamaga.cl\/wp-content\/uploads\/2018\/08\/jan19-2018-QUB-quantum-mechanics.jpg\" alt=\"Qu\u00e9 es la Teor\u00eda Cu\u00e1ntica? \u2013 Revista Mirada Maga\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;En 1900 el f\u00edsico Max Planck present\u00f3 un trabajo que, \u00e9l mismo confes\u00f3,\u00a0<em>en alguna parte deber\u00eda haber un error\u00a0<\/em>en sus hallazgos. Ocurre que se puso a estudiar la luz y averiguar cu\u00e1les ser\u00edan las longitudes de onda cuando la luz cambiaba de color. Sus resultados demostraban que estos cambios se daban a saltos, y estos pasos de una frecuencia a otra no eran continuos, como corresponder\u00eda si fuera una onda, sino que hab\u00eda \u201ccortes\u201d, y a esos los denomin\u00f3 \u201cpaquetes discretos\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/d\/d4\/GraficaHh.png\/300px-GraficaHh.png\" alt=\"Constante de Planck - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">En 1900 el f\u00edsico Max Planck present\u00f3 un trabajo que, \u00e9l mismo confes\u00f3,\u00a0<em>en alguna parte deber\u00eda haber un error\u00a0<\/em>en sus hallazgos. Ocurre que se puso a estudiar la luz y averiguar cu\u00e1les ser\u00edan las longitudes de onda cuando la luz cambiaba de color. Sus resultados demostraban que estos cambios se daban a saltos, y estos pasos de una frecuencia a otra no eran continuos, como corresponder\u00eda si fuera una onda, sino que hab\u00eda \u201ccortes\u201d, y a esos los denomin\u00f3 \u201cpaquetes discretos\u201d.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Introducci\u00f3n a la relatividad general - Wikipedia, la enciclopedia ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify; text-indent: 24pt;\">Cada una de ellas ha demostrado ser muy eficiente en aplicaciones dentro de los l\u00edmites de su \u00e1mbito propio. La teor\u00eda cu\u00e1ntica ha otorgado resultados m\u00e1s que satisfactorios en el estudio de las radiaciones, de los \u00e1tomos y de sus interacciones. La ciencia contempor\u00e1nea se presenta como un conjunto de teor\u00edas de campos, aplicables a tres de las grandes interacciones: electromagn\u00e9tica, nuclear fuerte, nuclear d\u00e9bil. Su poder predictivo es bastante elocuente, pero no universal. Esta teor\u00eda es, por ahora, incapaz de describir el comportamiento de part\u00edculas inmersas en un campo de gravedad intensa. Ahora, no sabemos si esos fallos se deben a un problema conceptual de fondo o falta de capacidad matem\u00e1tica para encontrar las ecuaciones precisas que permitan la estimaci\u00f3n del comportamiento de las part\u00edculas en esos ambientes.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">La teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general, a la inversa, describe con gran precisi\u00f3n el efecto de los campos de gravedad sobre el comportamiento de la materia, pero no sabe explicar el \u00e1mbito de la mec\u00e1nica cu\u00e1ntica. Ignora todo acerca de los campos y de la dualidad onda-part\u00edcula, y en ella el \u00abvac\u00edo\u00bb es verdaderamente vac\u00edo, mientras que para la f\u00edsica cu\u00e1ntica hasta la \u00abnada\u00bb es \u00abalgo\u00bb\u2026<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/2.bp.blogspot.com\/-XGRTey-c0HQ\/T1AR953kRHI\/AAAAAAAABfI\/kTlbK-kGBl4\/s1600\/VERDAD.jpg\" alt=\"\" width=\"502\" height=\"509\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Nada est\u00e1 vac\u00edo, ya que,si surgi\u00f3 es porque hab\u00eda<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Claro est\u00e1, que esas limitaciones representativas de ambas teor\u00edas no suelen tener mucha importancia pr\u00e1ctica. Sin embargo, en algunos casos, esas limitantes se hacen sentir con agresividad frustrando a los f\u00edsicos. Los primeros instantes del universo son el ejemplo m\u00e1s elocuente.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">El cient\u00edfico investigador, al requerir estudiar la temperatura de Planck, se encuentra con un cuadro de densidades y gravedades extraordinariamente elevadas. \u00bfC\u00f3mo se comporta la materia en esas condiciones? Ambas teor\u00edas, no dicen mucho al respecto, y entran en serias contradicciones e incompatibilidades. De ah\u00ed la resistencia de estas dos teor\u00edas a unirse en una s\u00f3lo teor\u00eda de Gravedad-Cuant\u00edca, ya que, cada una de ellas reina en un universo diferente, el de lo muy grande y el de lo muy peque\u00f1o.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"El Principio de Incertidumbre\" \/><img decoding=\"async\" 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alt=\"Relaci\u00f3n de indeterminaci\u00f3n de Heisenberg - Wikipedia, la ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Todo se desenvuelve alrededor de la noci\u00f3n de localizaci\u00f3n. La teor\u00eda cu\u00e1ntica limita nuestra aptitud para asignar a los objetos una posici\u00f3n exacta. A cada part\u00edcula le impone un volumen m\u00ednimo de localizaci\u00f3n. La localizaci\u00f3n de un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, por ejemplo, s\u00f3lo puede definirse alrededor de trescientos fermis (m\u00e1s o menos un cent\u00e9simo de radio del \u00e1tomo de hidr\u00f3geno). Ahora, si el objeto en cuesti\u00f3n es de una mayor contextura m\u00e1sica, m\u00e1s d\u00e9biles son la dimensi\u00f3n de este volumen m\u00ednimo. Se puede localizar un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> en una esfera de un d\u00e9cimo de fermi, pero no mejor que eso. Para una pelota de ping-pong, la longitud correspondiente ser\u00eda de unos 10<sup>-15<\/sup> cm, o sea, bastante insignificante.La f\u00edsica cu\u00e1ntica, a toda part\u00edcula de masa m le asigna una longitud de onda Compton: lc = h \/ 2p mc<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/-e1rJSd8IC9k\/TYpRVERwhmI\/AAAAAAAABhU\/NJp-HaSVh14\/s1600\/Schiff3.gif\" alt=\"\" width=\"640\" height=\"480\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Por su parte, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general igualmente se focaliza en la problem\u00e1tica del lugar que ocupan los objetos. La gravedad que ejerce un cuerpo sobre s\u00ed mismo tiende a confinarlo en un espacio restringido. El caso l\u00edmite es aquel del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, que posee un campo de gravedad tan intenso que, salvo la radiaci\u00f3n t\u00e9rmica, nada, ni siquiera la luz, puede escap\u00e1rsele. La masa que lo constituye est\u00e1, seg\u00fan esta teor\u00eda, irremediablemente confinada en su interior.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">En lo que hemos inmediatamente descrito, es donde se visualizan las diferencias entre esos dos campos del conocimiento. Uno alocaliza, el otro localiza. En general, esta diferencia no presenta problemas: la f\u00edsica cu\u00e1ntica se interesa sobre todo en los micro-objetos y la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> en los macroobjetos. Cada cual en su terreno.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" 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\" alt=\"La bella teoria: Sobre lo cl\u00e1sico y lo cu\u00e1ntico\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ1-sBwJPjS2jXhtQBjmq1gvj92SttBddLKhnAbLvcElPs6WUY3&amp;usqp=CAU\" alt=\"El Peladillo Cu\u00e1ntico: Breve Gu\u00eda de Cosmolog\u00eda F\u00edsica moderna (I ...\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Sin embargo, ambas teor\u00edas tienen una frontera com\u00fan para entrar en dificultades. Se encuentran objetos te\u00f3ricos de masa intermedia entre aquella de los micro-objetos como los \u00e1tomos y aquella de los macro-objetos como los astros: las part\u00edculas de Planck. Su masa es m\u00e1s o menos la de un grano de sal: 20 microgramos. Equivale a una energ\u00eda de 10<sup>28<\/sup> eV o, m\u00e1s a\u00fan, a una temperatura de 10<sup>33<\/sup>\u00b0 K. Es la \u00abtemperatura de Planck\u00bb.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Ahora bien, si queremos estimar cu\u00e1l deber\u00eda ser el radio en que se debe confinar la masita de sal para que se vuelva un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, con la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general la respuesta que se logra encontrar es de que ser\u00eda de 10<sup>-33 <\/sup>cm, o sea \u00a1una cien mil millon\u00e9sima de mil millon\u00e9sima de la dimensi\u00f3n del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>! Esta dimensi\u00f3n lleva el nombre de \u00abradio de Planck\u00bb. La densidad ser\u00eda de \u00a110<sup>94<\/sup> g\/cm3! De un objeto as\u00ed, comprimido en un radio tan, pero tan diminuto, la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general s\u00f3lo nos se\u00f1ala que tampoco nada puede escapar de ah\u00ed. No es mucha la informaci\u00f3n.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.nrao.edu\/whatisra\/images\/planck.jpg\" alt=\"\" width=\"351\" height=\"509\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">Si recurrimos a la f\u00edsica cu\u00e1ntica para estimar cu\u00e1l ser\u00eda el radio m\u00ednimo de localizaci\u00f3n para un objeto semejante al granito de sal, la respuesta que encontramos es de un radio de 10<sup>-33<\/sup> cm. Seg\u00fan esta teor\u00eda, en una hipot\u00e9tica experiencia se lo encontrar\u00e1 frecuentemente fuera de ese volumen. \u00a1Ambos discursos no son coincidentes! Se trata de discrepancias que necesitan ser conciliadas para poder progresar en el conocimiento del universo. \u00bfSe trata de entrar en procesos de revisi\u00f3n de ambas teor\u00eda, o ser\u00e1 necesaria una absolutamente nueva? Interrogantes que solamente el devenir de la evoluci\u00f3n de la f\u00edsica te\u00f3rica las podr\u00e1 responder en el futuro.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSrJSku-Oq3BabOAekCTwp80otpR387-YtNncriSHUzY3YKbQTN&amp;usqp=CAU\" alt=\"Teor\u00eda de Supercuerdas : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\n<p style=\"text-align: justify; text-indent: 24pt;\">De todas las maneras, en lo que se refiere a una Teor\u00eda cu\u00e1ntica de la Gravedad, tendremos que esperar a que se confirmen las teor\u00edas de supergravedad, <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a>, cuerdas, la cuerda heter\u00f3tica, supercuerdas y, la compendiada por Witten Teor\u00eda M. Aqu\u00ed, en estas teor\u00edas (que dicen ser del futuro), s\u00ed que est\u00e1n apasiblemente unidas las dos irreconcialbles teor\u00edas: la cu\u00e1ntica y la relativista, no s\u00f3lo no se rechazan ni emiten infinitos, sino que, se necesitan y complementan para formar un todo arm\u00f3nico y unificador.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">\u00a1Si pudi\u00e9ramos verificarla!<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">Pero, contar con la energ\u00eda de Planck (10<sup>19<\/sup> GeV), no parece que, al menos de momento, sea de este mundo. Ni todos los aceleradores de part\u00edculas del mundo unidos, podr\u00edan llegar a conformar una energ\u00eda semejante.<\/p>\n<p style=\"text-align: justify; text-indent: 24pt;\">emilio silvera<\/p>\n<p style=\"text-align: right;\"><em><br \/>\n<\/em><\/p>\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%2F06%2F14%2Fla-era-cuantica%2F&amp;title=La+era+cu%C3%A1ntica' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F06%2F14%2Fla-era-cuantica%2F&amp;title=La+era+cu%C3%A1ntica' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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Para ello, como\u00a0 todos sab\u00e9is, se han formulado distintas teor\u00edas unificadoras de las cuatro fuerzas de la naturaleza, con las cuales se han modelado acontecimiento y [&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":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2679"}],"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=2679"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2679\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=2679"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=2679"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=2679"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}