{"id":27885,"date":"2025-07-26T06:54:33","date_gmt":"2025-07-26T05:54:33","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27885"},"modified":"2025-07-26T06:54:21","modified_gmt":"2025-07-26T05:54:21","slug":"%c2%a1la-fisica-siempre-a-vueltas-con-sus-teorias-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/07\/26\/%c2%a1la-fisica-siempre-a-vueltas-con-sus-teorias-2\/","title":{"rendered":"\u00a1La F\u00edsica!  Siempre a vueltas con sus teor\u00edas"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Teor\u00eda cu\u00e1ntica | Radiaci\u00f3n del cuerpo negro - YouTube\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">&#8220;La ley de\u00a0<strong>Planck<\/strong>\u00a0describe la radiaci\u00f3n electromagn\u00e9tica emitida por un\u00a0<strong>cuerpo negro<\/strong>\u00a0en equilibrio t\u00e9rmico en una temperatura definida. Se trata de un resultado pionero de la f\u00edsica moderna y\u00a0<strong>la teor\u00eda<\/strong>\u00a0cu\u00e1ntica.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/images.ecestaticos.com\/y6h7KBUPbiocAC6miwsYeca4PjY=\/0x0:1920x960\/1200x675\/filters:fill(white):format(jpg)\/f.elconfidencial.com%2Foriginal%2Fdd9%2F7af%2F724%2Fdd97af724d3beb0d79794af2f42d5d52.jpg\" alt=\"Las cuatro claves fundamentales que necesitas para comprender la f\u00edsica cu\u00e1ntica\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Cuando pienso en la teor\u00eda cu\u00e1ntica, que seg\u00fan los datos que tenemos, fue iniciada por Max Planck en 1900, cuando escribi\u00f3 un art\u00edculo de ocho p\u00e1ginas sobre el cuanto de acci\u00f3n, h, diciendo que la energ\u00eda se emit\u00eda en paquetes que llam\u00f3 cuantos. Desarrollada m\u00e1s tarde por otros muchos como <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, Heisenberg, Schr\u00f6dinger, Feynman, Dirac\u2026) para explicar la emisi\u00f3n de radiaci\u00f3n de cuerpo negro de cuerpos calientes. Todos sabemos que de acuerdo con esa teor\u00eda la energ\u00eda se emite en cuantos, cada uno de los cuales tiene una energ\u00eda igual a h\u0475, donde h es la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> y \u0475 es la frecuencia de radiaci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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dt3I9eHjkwudvXU+6bF9IdU2H0VQKCgX7S5WeoGpuPx02Gh4jceOMT0etPDYipT\/AMqp1GXUMUYPdqbEbkBgQ2zKQeYHCqVjUUA6tSUKt9LouY20tqCSfI+EtYWsEQ03ZlVwhK3vazZlJXiBdjrqMxtxvv1eXK87Z6BS4xFhYezvqdu\/TnR\/hvEL16KCWt1l9ABpTc6+7YTj1KtVGZc2UFSjcVyMVOhN73spuNTIqWOZGDISMuYBtC3aBUk33uCdP7xlj7SxvDPXL1vSnShqYcOFFkdg9vwh1QU2I5HK635p4i\/k6j9YwVUzMdAFBJPkBqZtga1ZH\/lFg1iOzsVNr5r6FDpcNpzl5ulSgILpdgVYYenRpaaXVqyICVPELcHnMYeP16dPJ9Rc+2\/R+FVMK7tVSk+JORM\/W60lINQrkRt3CLrwVxzktPo7rMI1NKqVXpMatIIta5UgCsoLooOgVrAk9htNZzH6TqPlVQq9WMiWUFlUEkAMdRqxNxa5YkzC496bip1jM63sScwGYEEHNfMCCQRtqZ0srlJbz8Iv8JrblLebKPmZOnRTjXLmPJWS3wYn4TnPVLb7DYDYek0TeXVNydL9alXUf5bIvgpA\/wCX9ZzzJaOIdDdGZfIkfKWf8SY\/5ipU\/eozf8xZr+ZMSaZuVvahE6Ap0X7rGm3Ju0vo41HqPWV8ThXpmzLa+x3BHMEaESorxEQpERAREQERAEDMtYfCltToJqqBdW1PL7zJxTTN3enXCYznJ1aQp0xsCfGWKWPubcOQnnjUJ1JlrD1Mq5zxNh9T\/wC85zy8cvb2YfXXDjHiPWpjzlYA91QfcR95zsRiyTeUKeK+IImj1Jxx8Wq+hn9dcsZy3xFRT3heQtSCoQp7VQX7RscgOw8yPcPGV3fMQo4kD3m016Se9RrbKco8lGX6fGejHHT5Xm8syvMViGU8QRJxXzb2v47H7GaJW0sdR4\/Q8Jq9Piuo+Im\/3efrps6eFr+4+R2M1YWFuJ38uAmEqkaDY8DqPcZI7qSbgjU7ajTwP3hOKgEs4ajmJa+VVsSeXIDmeQm1DChrnMAq2LEg6Dy2J5C+slclyFUDKpuFzLc8yddWPOLfgmOpus4ysGAKiwXTJwBPE2tcnieek2wjM6tT0JAzIbCwYbrcbZgBbxCyGgqqe24bNcMASdDuSQDc8dOW83DsjA3N0YWAACgg8L7jTe1446ZttvJSAUgqOKgnXsm47oI521PhMvSuesOlzd11uCb304Ai+\/lrx6C4bJUZRlQG5FiGJV1OlwdDlZfdxisTSLFLkPcPa1mB1y7abfC99IZlnxyrU8StRBSIC2vkc3st+DE7KTfXgTfnK3sQS5qkrYkZR3mINiBfhcattyudJKyBFFQ6q18i2tmI0ObwHH82w4kAxxIs2tVBoR+NB+G211G3MC3ASSHSHEYq6qoXKpF8oJsbEgFjux03PpaRJTUjMQVHO+\/gARrMsoFi21hlHMczyEgquSdf6AcgOAldJxOUznSybcQO8f3c\/TSVDM3kwOb93\/l\/WOkt2gm42vz0+8wB\/WGPu4SstRERAS3hsayDLoyndW1XzHI+IlSIHQq4VWUvRuQNWQ95fHxXxnPklGqyMGU2I2MvVqYqqaiABl1dB\/5r4eHCE6c2IiFIiICTjs\/u+X9ZGhA1901JhZdBN5iIhGZYxRtlX8qj3nU\/SQLuJJiHzOSNidPKE+WFqETY1TIIk037VbwBvVT9y\/OV6p7R8z85th6mV1b8rKfcbxiCC7FdizEeROkfKIpur2mkmQLxYjwAufmBKm9MHXUbyxTwxck91dyx7oHnz8OJmiVVuAFA\/U3aI8bbfCS4nEhgACQqnQHUnxbhf4C9vOVqa7qV8psiaqNlBAufzMTqzeQ02BnTw3QdSohKqRlGY2FgLcTz9ZwEqKpvkDfuJ+QtPXdE\/wAZ9RSemth1igHKgAHhrqfOYz9pP0tY2W7rzbYTKbkEnfKovbwJIPwB9JaxFSoyq3VG9gO4b6E+HK3vkWP6WNRr3a3gzL8L2+EqnFXW2ZtSb89hrfjqPiZqTerXO29R0XORlLUwbrRFiGGmRcwJG29rTSgwJY3IWnZje1mJbuBtu0TpcaBb8DKj4yz9hmCgKBqeCgXt5iSVcYpRadriwZyAFJc+FrEAWHjYm4vLEu\/luMRnch0AzFVKi4AtsFF+zbh5+MYqg1A3OhuCoGmo1DHjpykC4lRxuVHZNrX8DyA+ltjobHZj2+0Dvz8CL7EfGZu9\/h6MfSePnv4bY4B0FZeJs4\/K5HD9LWuOViJSqjY8wD9D8QZcwWIRWZX1RwVawOo4EDgQQCJDVdLKBrlzDiNMxIPxmnnm+lSSBeenz9BBflYeQ+sjvKqeobjMPI+fP3fWQSQNoRzt7wf7yOFoIgRCEREBJqFdkYMp1Hx5g8xIYgXsfRUgVU7rbj8rcRKMu4OuoDI98rjzsw2YD4evhKRhIREQpERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQP\/9k=\" alt=\"La mec\u00e1nica cu\u00e1ntica - YouTube\" width=\"305\" height=\"171\" \/><img decoding=\"async\" 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tfJMzvIO8pZpaiZORJ3lZaImQJlpENjLSBMRMiTGRYEwuIwVqNyhFiL+n36D99JofgtNFmUAgEWQXKkWCUW66bGpHNxDOBbAgDl+U0FJIAAF0N\/rO2\/YQC63y929JLUz6xQ06QdIO\/Jm3rYGZSnxq3RtGFp0rOHjZVYEW1EHoBt5by1shJFmk3I6bnckbizy38hNGVFUdxdK9Hf3j5otD9B6mZPZsTe\/qfeP+JUZrsmmtF3FcUXCOTdWrDbkTq5dNy0oVayDw1dOVSwLo5i7+E8mHLl4ef0k8QQn3tPgHBKr6MOnqJ1RfKXIxapcT1X4oT\/y+GuXsx9ec8VZ5z6Jw+NOJ4JVJGtBpNbkbWvOuhE8VxSJicqELGzRfkPDuj\/ednkQupLo4\/HTinF9lXD4bGtjpTx6t6SeTiNXdApByH9zM2V2Y2TctwLvuCR4DrMoyrUTo4+rNfDIWaz7o3J6UOX+PnPdfhzLo4dgq996rxAohAfDmzemmeR4HA2RwlBUHQch\/q852+P4zQvsse5ohz4E9L8fH6bTrirQNWqXb\/pHM\/EXHa8ukElUUKvM34tv48\/nIcYEXQlWcaAOT8WRjqI8diWHoolvZ3Z5UPxeQfw8Z2v\/AJmc7onn+Y+Q85ws2ZtRazqJJJ6knnMMjls2pRil+0bV4hCSAWQXtVEH5dB6Azr8Dgd1Kp7LLfMUVyVR20gFvDcoBPLrlQinFea1fzHI\/aalyHGFdciuDdIQ1gcjqFArz6ee887Mm9Ls1xy3fobu07ULrQY0JYoUbW1AgaAwYrtd8h19Jwgthm1AaQDRPeayBS+JF36AyfE8Uz3kdiWJG5vfatj8h9PKZC0MacVvsnLPlL7FhaLVKwYXLsxLA0kGlNx3CwLg0kGlNyQMpMRaGlimUAyxTLixMvuEhcJqTZNnlTPIM0gTPOo7HImWkC0gWkSZVENkiZC4iYiYUTY7iJiuImMVgTEBCEANPCHvqLrvA2elbn9+U9LwBfiG12uTMV5sp04ApN6Qo0gt+VQAAOYnlsmQu1s1mgL\/AJVFD7AT13ZXG4sWNdDtTKquFdvaO\/dJVVoBUUDdt2uqJAqYZ0+NpbOrBTbT6Olk7BZjqbSz2bYWw1HoN7Y9AB4bkk78ztVExE4kAfNyI2ZUPg5GzP8AyjYb3O7xPbl4vZ8MGXHoCNk\/5m4pUwoCOYU9\/wBT3Qs5PC9mocQyFSMWnruc73RVK3bHqoXzdthQsryYuS3P8GuR+iPOtwxPfO5bcE\/HubP+nY79aNbAmQOHulx7oIHmX3s\/\/UmvMec6PFnXkK3pAXU7bEY8YrYVsfhG2xbSBsFlONFdvd0gDYWCAgOy+pJFnqb5T1MdurOVreizsftQ4X1AcxTD4WFCgQBsee\/mPDfscXk4biVvUEyeD90368j9Zw8vCgciDQs8hvyHlz\/tKkwWwXfcgf5noYptR4vaMJ4k3fTNfE9khAdxq6d9AteO8oXEqe86+iHUx+YoD6w\/4UEk3z35SCYCTsI0l6IOLNqceQDjQBEIo9XYeZ\/x4meh\/CnBK2S8lDCovIxPdVfX8x6DnPPhEWi9ClA0pZdyOpv3T+6lvE9pO4CIujEu6oCdPhqYn3j5zWMmXwUVX+no\/wAYcTjYriw1\/wAOi90DqT7zN4sT+gnheJ6zRm4skabsfa5gyuTIyOKjxQk36lDRs9AD777i77t8htfIczGT9efmJU73z\/fnOCSsOi\/ieLZwNVEi+9Q1tyA1EcyAKF9JluERkJJaQm23bC4SIjiEO47kYXACdxhpC447EWqZYrTOGkg0tSE0adUJTqil8xUBaRJiiJnLRvYXAmKImMmwJiJiJigAXCEQgIYjiuFxgSU7zSnEUoXbSCCw5FjZ6g3VekywuFWNSa6O52X2mBlXUqaG0qwIK4whK6ixTvVtvVki\/Seh7Z7aOVy+NgMIQoihe8WKUTpF6O7YFe6tgblp4ZX8Nr57ncXdemw+k7HYHEMcmnwQsGsKMOjvjJy30nvaRWpqmGTGl830OnHk5UpHTzcJpx6AbAIfK+wLZQBaAdVx6tPm7HwFULhKkfCRpdj+RmFoP6U7x9aPKdPFkwqEVwmk4i5QvbFF3w4rBosxa2v8zGrW5zsXEOwdARkLs2+of+ozKpZd6BZtqPwsJMMki3BJojn4hnRSwFu5PIa\/Zp4nmd9X\/wAcz8BxDe0Xf4gTsOQNmbe0+HCM6ArpxouBTRIJsozbc7K8SZzuzLDFipK6GTbo+TUiEnpvv51OnH5FRdGc4uTVlg447ggbaunh5\/WRy8SNNC9wN7rkzDkPFdPzEwI9uw82+5r+8kuQKqOGGsO21Hu6SGB5bg6j9J0\/HM91ou0nmdh5+gP6EGJ+IPKyefPfc8zv6faY2ysRuTsAPkBQghN7jkLo7Ajbz8xG8xHsacjXbgaVuh132tbob0b5SpthZq7I58qrcV\/mVA2dKjUd+QNkVfLy3PylWvpf\/eZudgybN0MhciWkbkORJImRJhUBFYBCEUkBwihABxyMcBErjBkIR2BO4SNwjsVEjFcWqRuQXZImRhFAQ4oQgAQhCABCEIAOAMUAYwGTL+CCnIuvVou20gFtI3NAmuVzPcLie0NOnZp4ji2fIXut+6ByReij0AA+U39icYEzIz6iqBiigX\/EolO74Fwl1vQ+U49yStFKKaoqM2pWel7X44Lq4XT38ZVQ2+o5EVUII5imOc8+bjpMvZ\/FIMy67GIvjtzYC6CpZiACWF2a50fPbkJkAskBiVI3vuk\/EKO5HntvK9R5X5+VyFjSVGjytuzfw+VEyFnLGh4b6wynT12IBHlflvmTNS7cw1g9SCKI8K2v+8puKWkZObLTl\/W76+npG+XUBYAI6ja\/Ucr9K5CUxRitkg0IrhcdiHCK4XAAhFcLgA4ExAwgAXC4QiAdwihGA4RQuADuEVwgIcKgYQGEKhCABCERgAQjkYgCOEIAKOEUACOBhAAgYQgAozEY4AECYQgAQgYQAIQiEAGTCOKABCBgIAKOOIQAIQigA4RRwAUIRiADuEUIAf\/Z\" alt=\"La verdad sobre la realidad, seg\u00fan la Mec\u00e1nica Cu\u00e1ntica: Las desigualdades de Bell, el determinismo, el realismo y la localidad. | by Marcos Allende Lopez | Medium\" \/><\/p>\n<p style=\"text-align: justify;\">Esta teor\u00eda condujo a la teor\u00eda moderna de la interacci\u00f3n entre materia y radiaci\u00f3n conocida como mec\u00e1nica cu\u00e1ntica, que generaliza y reemplaza a la mec\u00e1nica cl\u00e1sica y a la teor\u00eda electromagn\u00e9tica de Maxwell.<\/p>\n<p style=\"text-align: justify;\">En la teor\u00eda cu\u00e1ntica no relativista se supone que las part\u00edculas no son creadas ni destruidas, que se mueven despacio en relaci\u00f3n a la velocidad de la luz y que tienen una masa que no cambia en relaci\u00f3n a la velocidad. Estas suposiciones se aplican a los fen\u00f3menos at\u00f3micos y moleculares y a algunos aspectos de la f\u00edsica nuclear. La teor\u00eda cu\u00e1ntica relativista se aplica a la velocidad de la luz o cerca de ella.<\/p>\n<p 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 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"QU\u00c9 SON LAS ECUACIONES DE MAXWELL?... - Lokos por la F\u00edsica | Facebook\" \/><\/p>\n<p style=\"text-align: justify;\">Muchas veces hemos o\u00eddo hablar de la teor\u00eda cl\u00e1sica de campos cuando los f\u00edsicos describen un campo mediante la f\u00edsica cl\u00e1sica en vez de por la mec\u00e1nica cu\u00e1ntica. Algunos ejemplos de teor\u00eda cl\u00e1sica de campos son la electrodin\u00e1mica cl\u00e1sica, descrita por las ecuaciones de Maxwell, y la teor\u00eda general de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a>, que describe la gravitaci\u00f3n cl\u00e1sica.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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ke5kA8NdgX+8chEuxbEnd5RfY+gyJL8T6q2cObSaBB5RfljcOObPmKKSLq67CsqOf6EVLmN62OrA37qPETmxttkCkjnazV3yDqAu5tptbO09rF8fyzpNH1CZeoKpLWupC+HtWyBK6lSTwDTMOT69+MpZusTsNrSEiwew7jt6ZUeYoy0LkDiNgxO7sG8ppfWyF59KyFl3pOsaho5rex4IHO0cCaKq455Pb7+2QJ+pyuAGawpseVfp7D6DAiZjJMmvkYUSK\/wr737e+ev2+Stvlr\/AOml\/rtvA0w3fYm+K974zVkmCZiy0BdiqVQe996\/rmqRrJPHPPAofkB2wNeMYwGMYwGMYwPaIWNAWT7Z1Xwz8Ms53OAEHzEkA\/YC8gfCmjVpNzenp6UeOTRrPrXwt0rThRtSQhe3cr\/NRgSfhn4f3KA0Voo4WqUm\/XtfYfQZ3Gl0rKB2UV2A\/qci6Nqo8AVwPX9MlTaih\/ngepV573kWfRRv8yjtmU1F83eeU1HNdsCt6t8NaeVakjDCyR7i+9f79c4LrH9mUJYMhIBU2AoHIPBocfpwaz6k5sZjw4+55PbA+DfEH9njaeLxN4si9vp61z75wxz9PfEvT0nTZQAI\/Mfauc+FfHXw02lkHaiL47H1v71zgc7pp2RldTTKwZTQNEGxweDyPXN3U+pyzvvkIZgKsKq+pY8IALsk335yFm+EKXUfh3DvxxY7+3GBK6rqS3hxgqUiQIu3gWfO57kE72I3eoA7dstNPFcmkgUEFYmm4uzI6tKDwD+FYx2\/DlV16QtqZ2Ju5pD9fnb24yZqdUVk086oKWKI1yFbwv3Tc\/isqQa9zgd50TWDQ1AgcLF4Z1O1Wfd4sZLudrGtpUEivlQj1rL5uvxNpo4ZpoZHmRBw4aPgbnYjk+E5FHeB8zWRxnz3rMbeIrJKIWliDwyEkRSRud4UyfgeNvLbE2RyVI5zDAixoZEEcO1n2tq49rX9IU8aQbW+S7+vfM41q16lqY5oYWkLNE\/jhwdxcwxzkREMPl2I++yPwD0dt3z3WQeHI8ZIbYzKSLo7SRYvmjWdd+1vq2ZYzS1+zacBNgkeZkWQ7VNIqxDtZCqsYPJs8t1l1aeVlIKmRypAoEbjRA9OMsSuu08kE\/Thp2jCypC2pSTeNrNG5hYOrG7KIigA1zdcWdqyx\/si64BC8CL4YFEiWUJCC60a2NBJKLrmRKyj6Zr5dNq9KGABhKqVsHiRi7gkdmqQivQj6Zb\/AA5pCP27RqWkhBUh6reFlMW1d4oSuH8o9XjA7WcLHNa0rJDHIP7xLjm7c2S8bHiySCykm+UF9xmdHqA+0KRFMhAibdtj20bVi3yksbskL52uhVa9ajQSuAVdW3AEAiORCe4HBA47d1IrgjPWp6Yrgvp2MiBSzKf72MAqDvX8Q8w8y2O\/ajlZdEnVUV6lUQThlBV1pKPkNMySIyAXW+MkXw5HGetVrYNmwTLueQEbW8UqCm0+Hp44o4hISa3E2BwOc5aDqU8Pk3Hy2NjqGUGip8kgIHBPpk\/S9Y6hJaw3YXzfs8KIwUA8kwoCBRPP+mRdTNVql08fhlFFbjFA3Miu6geNqPTeFPkXmvYd2gxaZklhgao3Vw8jPYCk7WG8jmlQWefxHMS6aPTcyOks\/P7tSskSHj+9blZCQTwpNECz6ZhS8EBkLETagEAEW3hMGDsSTY33Q45Fm+2VGvRySTTTaglQyiTUOW7WTxV9yXdQPv65UZb62JtMgiJqWQbpVoWi\/gQ3yH7sR6eT1HEPp2gmnfZFG0jUSQo7Adyx7Ko9zwMCRoXVdPNuBJcxovauG3vyeQaUdvfKw50fxP0wacCBWZzBQnOxQizSruYI48zAbNnPrGSODWc5gMYzIOBv0cO5q9gzH7KpY9vtmgnJkEK+E7td2ioK4JNlvNVCgO3e2H1yEcBjGMBjGMBjGbNOm5gPrgdd8HaXjc17R3qj\/L1z610N5SiseFqhYoL+Q7ZxPwZpERVZwSALC9h+udimtJBYE0B2UUPpgXUWoQN5uW+vH9c19T6mijv39BznMhtS0l0aq755HehR5POVPxbrSgB3GwfQ+p9zzzgdUOuKPl\/3+WbIetM1jjOC6drCavv\/AL7\/AJ50\/TZRfJH6\/wCWB0Eesc1zX2xJO38WaYe3dfcX3\/rm4JfHB+3\/APcAeqBR5hY9f9+2U\/xT0WHVRsaBarG4bvT0B7flRzf1IbRxnnRkPGRuIYducD4T1vQmGZoyu2j2FkV6UT6HK\/Pp\/wDaP0NXTxuN6+ViPUclSfr3\/TPmTCuMC9+IJoQHCwgvMyTrMXJIR03MgTte8m2JJ8tZq6WBPH+zFgrqS8BNAFmoPGWPbdQIJ4DCvxWGkT9og8IC5odzRj1dG8zoB6sptx6kFhzQymOB2vwHoW1DvpNRG7wxncUAqWNtwB2OxUR8BrDEA88bqzz1f4a0mnBJcizIE8Z2Rv3YQOskUcLHdvaxteiPXNHwv\/aBqdI4cqkxCeEGfiUJYJUSDkjjjcG28VWR\/ibr8etcSSvMCKCx0rRoDt3hDuFC7Pb2\/KdXjbP8U+AynSNUiLsWYIEVF53LDEb27u5kYl2s9rN1\/TNOIturnTfHuOxGNGVwGN0eWjDAbj9a7njWms00Y8kJkelppWtFYctUSgBge3mJ+ozxro98SzmZWdnZGiqnUCmVgO2w2e3AI+uVG3oatPrIy7G2l8R2AtuCZJCBVXQJqsveqzRp\/wDDzLskRvFkm3eX9qsnYzWAsSbim4fK+5uxOVmgkm0CR6hSFmmAaMfiWMMrbmWvlkIocjhWPYjIes00cjeNGSsLNT3btEW5Ic92Xk03dgD6g5FXWl1cM1w6xWSfcS3iERhmb8Qdh+5l5shrjk7ttamyr1fw5MswiiDO5sqm0pNSk0WjPqQt+UsO3OeI+pJMqx6i7WlSdRciqOArr\/xU7AWQVA4JA2n0P2mFBJSywEkKzL4kBpuQNwuMnaDXlaqsZUYm6j1BVKSNNRskSAk8jk24J7Zu8HqeoAQico5oBrSG6J5LUg4Umz7HMxfE4CbPDkTvfhaiVFIPpsYsAO\/6551nXoJB5oJJWogGfUyOAfQgKE7c8X64GuHSRRFfMuomv+6UFohVHzyAjeKvhTQrk9xknU6lIGEzOJ9UyggMd6wsAlM7VUjjkBPlShd1WVmq6xI42gJGnm8kShBTEkhiPM45rzE8CsjabTPIdqIztRNKCTQFk0OaAF4GuVyxLEkkmyTySTyST6nO5+DfihulaZ2OnQyTtvhYkrIVAAtxVmHuRyLa\/axzZ08WlZWkMU8g58JTuiU1Y8SRTTEH8C2PcjtkDX6ySVzJIxZm7k\/yAA4CgcADgAUMCV1rrkupYtIEFszkIgQFm+ZmrlmPuScq8yTmMBntlI7\/AHyVMi1CDtAK2zKbajIw8w9GAHb2rJ\/WYkaNXV3fYEQWtLt82314NBfzP1rArdY60qKbCiyfQs3Lfpwv\/TkXGMBjN2mi3MFJ2gkAk9gPUn6DvnrVw7GK2DXqDYIIsdvoe3pgR8YxgMn9Di3SgZAyw6FKFlW\/U4H0\/pSAIFHvdn1+2dR0yZAPO3k\/38vqBlH0SEbVYrxV16nv3s85q1msZLPPmo8cUCfT24wLDW9SVZQIm8p9wR9\/U5QfGNkAGvX736f1zRJ1MtIntuB\/K+fvxm34yko7a73z9OO\/69vvgU\/SNXQN9h3\/AF9ff7Z1XS9UF\/FGo9r5v6gDvnB9Mk8+0n14r39P9\/TNjdHk3M0KSSbOS1rVjuQjG2++B9h0sxZN6m+DxfHA+ozZuuhtF\/X\/APQz5v8ADfxPNA6xSgjd8p9CD7X2P0zr+vdYaOMMODy1evAv\/LAstfH5bIH3B\/y4yDoICQxBqvX65w\/S\/irWs4DJJskJCkoQD69zQPHtnbdO1FxsewNN+uBA6yA8UnFmuR719PXPjXUodkjL7HPtGumAHP4gaP2758h+InBmYgVz6du\/pgQYpWUhlJVgQQQaII7EEdjlo5i1IB3CLUMzb921YHuyCCKELfhojabu15ymxgTdf0ueGjJGyg\/KxHkb18rjysPsTmuCdVSRSisXACsbtKYMSoBqzVc+hObNF1bURDbHLIi3ZUMdhP1T5T+Yze\/X5ztJ8K1og+BDfB3cnZZ598CJo9HJK22NGc8cAXVkKL9hZAs++WKwQ6Y3IY5pRyI1O6JSNpHisOJPxeRTVgWSLGReo9b1M3EkjMO226Qcg8ItKOQPT0GV+Bu1OoaR2dzbMSSfcn+mbdJr3jYstc8Mp+R1sEqyirU1\/pWRMYFtrNDHIviwHgk7oSSZUoFie37yMAHzjtXmA7mFpddJGGCO6hgQwViAQRRsdjmuCZkYMjFWBsEGiPsRlqdbppwfGUxyk\/30YG1rYljLFxZ5+ZCO3ynA39T+INNMQW0MKHw1QmJmTzKCNwVfLXy8EH5e5snIx1egJFwamh6DUpX5EwcZh+gzqDJFUyD\/AIkJLgcX5lA3p\/1KMqDgW8fUdKhYrpA9\/L40rsF97Efh7s16zrkzrsBEaebyRKESm7ghQC3\/AFE5WZ6Uf79fywNk0JWrINqGFEHgixdHg\/TuM04OMBjJ+m6VK4DECND2kk8sfqeGPft2F56MkCKVVfEc8b2sIvN2ifiJHHm7eg9QEXUdo\/8AB\/5vlp0RfERkYqBRU7mUcMCwI3EXtK3+Sj1yr1Pyx\/4P\/N89aGXa4PoeD+f+ho\/lga54ijMrd1JU+vINHn1zVl71DSIf3zttWtrAUWLrtAABPJKkEn\/lb3GaF00ULb5CJBwY1Ur5wRYLd9gHFqRd2OKOB4ZPCQIOZZR5gL3Ip7L\/AIn4Jr0oepGal0W01K2zykheC1gAhSL8hN9z+mep+rSHcFqMMdzbfnY8\/NIfMfmPF19Mr8DJxmMYDNkTlSCPQ5rxgfYPgvqsDwBWIuvf1\/1zHxnq\/CgeRR5qAX8zV\/oc4z4F1hD7ODf+RzrPi6nh2k\/ML++0X\/WsDktJ1OmBf05+\/rkrrPXllcC7G0C85lBbEm+3HtmuVsDq4NGPDBRqkINEg8FjQIJX0\/3ebvhno6xzXOJGXaQVYKBZ9RLuugeRXN9vrn4PnDx7W+g9jx2\/mc67R6aMAeVRx3CgcfcDtgcr1jp8cLxkFmG5bL+p3biQvZeB\/PO3690qPVQBwzITGAGT2vmwO\/YZ88+NOpgz7CTd8D+Een5n+mfSvhuQ\/s0ZH4OD9iOcDkY+gTQxkRzSsRuaiF8NgKZKUOacEEhu5Jo51SOBCCO\/BqiOKN8EA+vtnrUaJFO9QAG712P3rgj75T9U1JVyPwhRX3NE1\/LA3a91bTOfZtw+l1f5XX658g6v\/ev\/AIj+lms+mSam4W558351V\/1\/lnzHqjgyEg3gRcyBmMYDGMYDGMYDGMYDGMYEjRat4nWSNirKQQR7j+o+mWR+JJWJMscE1lmPiRLduWZvOm1wLcmrocVlLjAtDrdMVAbTkMKtklYXwAfKytVkE\/nnoarTeHs26irDFfFTZupwTXh96Kj\/ALvcVU4wJzzQbaET79wO5pLFDuNioO\/vebpOsmqjihi4ItU3Ob\/55CzA\/UVlXjA36rVSStukdnY9yxLH9TmjGMDdP8sf+E\/+98k9I0TyMSqswQbjQJruRdfYn8jkabtH\/h\/83yz6cojjMh9Bu59+0Y\/Ug\/YtgaOrzMsgTsYuCPZwbfuPQ+X7KMi67VtI5dqs+wAH5AcD8s0E5jAYxjAYxjAHGMYErp2saJwwNZ1HUOrvNHGVpgvzWQKHb3HoTnG5N6TqGWRaPrgTNc673C8i7GV8hyf8QlVYIvcAFqruftlWTwMDouizmFVa\/mPH17D\/ADzuk1TLBa8uRx6ge5\/K8+YLqTtRT2XOh\/8A9AFirdfpXpXPO3\/P64FF1pZAzFwTvYtuJ83tnZ\/AvxJqXTwRGWHYsSAgv+In6A9r7ZzzdZgZk3Dizu4uge\/3Jqry30XxJCgqMhST2A7XVfT1P+7wO60kzKHif8J8h9Ch+X9O35ZyvW+pBpjFYsE9u4O3cCfU83\/LOi0vUY5ozyLC9\/Y8WM+W9c60WmLoFBs8geY\/Un1wLb4g6sscYVOG\/wBfm5zjXayT75s1OpZzbHNOAzIzGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMBjGMDaknK2AwWuD2Iu6\/mctdZqQIR+5RRJv2ENZH7wHkH2A2j6X7nKXGAxjGAxjGAxjGAxjGAy06fCEAkfgE0vHHuTnvo3QnlIZiET3Pr9h65M+IU8u1eFiO3mgbqwa70VN3gUE77mJ9zmu8yRmMD2ZDhQSc8ZkGsC56d8OSzfLz+Y\/wA86zpXwc6AM6juKorxX2zk+kdfeI8n8+\/8svdN8buAbN88DtgWGsgaBZlgRmO26UWQW4s\/bk\/lnzuRCDRBBHoe+fSum9U2X4nqd1+lmgbP8gPTNPWdJBKLlC2SKfsKq+G9f59jgfOMZ0Os+GRZ8N+3v2P2OU+p0MicsvHuO2BGxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAxjGAy2+GNOjzAOAR7HGMD6bFCqRqygA139uD29vyz5n1PUP45N8tYb6+nOZxgV2tFMfuc0YxgMYxgel7j75Y9VQARAceQf8AuOZxgdDp+Ykv3I9vw\/TMrqG8I89rA4HHCf8A5H9cxjA3aviWNfQotj0PmPpkbW\/Kn1PP14GMYHNdTiAPArIWMYDJXTogzUwsc4xgWJ6fF\/D\/ADP+uY\/9Pi\/h\/mf9cYwB0EVHy\/zP+uUpxjAYxjAYxjAYxjAYxjAYxjAYxjAYxjAYxjAYxjA\/\/9k=\" alt=\"Comprender la teor\u00eda de la relatividad es m\u00e1s f\u00e1cil con estas herramientas interactivas | Noticias de uso did\u00e1ctico\" width=\"404\" height=\"213\" \/><img decoding=\"async\" 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\" alt=\"Ens\u00e9\u00f1ame de Ciencia - En f\u00edsica, las ecuaciones de campo de Einstein son un conjunto de diez ecuaciones de la teor\u00eda de la relatividad general de Albert Einstein, que describen la interacci\u00f3n\" \/><\/p>\n<p style=\"text-align: justify;\">Una teor\u00eda cl\u00e1sica de campos emerge como l\u00edmite de la correspondiente teor\u00eda cu\u00e1ntica de campos. Para que una teor\u00eda cl\u00e1sica de campos pueda ser aplicada a escala macrosc\u00f3pica es necesario que la interacci\u00f3n sea de largo alcance, como son en electrodin\u00e1mica y en gravitaci\u00f3n, en lugar de ser de corto alcance, como las fuerzas nucleares. La teor\u00eda cl\u00e1sica de campos tambi\u00e9n se utiliza por conveniencia matem\u00e1tica para describir la f\u00edsica de los medios continuos, como los fluidos.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS6_Ss91yaGWTwGkVrcUqct6USUN_5eGNTeqL9V1VwLsnu0fRAKEOkN7rVWecHW0ETsNHM&amp;usqp=CAU\" alt=\"41 - TEOR\u00cdA CU\u00c1NTICA de CAMPOS [Funci\u00f3n de onda del electr\u00f3n a partir del Grupo de Lorentz] - YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRtBHufzgV0q5SGbLNufBBERXGnufWGulC-t_C0cybD2HlNHapKz3kr2xD_6l7gipiEHdM&amp;usqp=CAU\" alt=\"28 - TEOR\u00cdA CU\u00c1NTICA de CAMPOS [Oscilador Cu\u00e1ntico] - YouTube\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQlCKQLHgjATyMk-CvtrJw1wDpY-auktVfdvoP4GPbNbR_yQnER3EH9pJNA2vipG6x3ff4&amp;usqp=CAU\" alt=\"19 - Curso TEOR\u00cdA CU\u00c1NTICA de CAMPOS [Funcionales] - YouTube\" width=\"348\" height=\"195\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSyLm8hkTCjhyzRokJW_bDDYkz0QaRBsojAOeeew0lqSf1L_P2o6OB4Wl-QZxSBwcr4muI&amp;usqp=CAU\" alt=\"GAE UNAM: Gravitaci\u00f3n y Altas Energ\u00edas - Nuestro universo est\u00e1 hecho de campos (ver nuestra publicaci\u00f3n del 03\/03\/17). Para describirlo a nivel microsc\u00f3pico, usamos el lenguaje de teor\u00eda cu\u00e1ntica de campos. Un\" \/><\/p>\n<p style=\"text-align: justify;\">La teor\u00eda cu\u00e1ntica de campos es una teor\u00eda mecano-cu\u00e1ntica aplicada a sistemas que tienen en n\u00famero infinito de grados de libertad. En las teor\u00edas cu\u00e1nticas de campos, las part\u00edculas se representan por campos que tienen modos normales de oscilaci\u00f3n cuantizados. Por ejemplo, la electrodin\u00e1mica cu\u00e1ntica es una teor\u00eda cu\u00e1ntica de campos en la que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> es emitido o absorbido por part\u00edculas; el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> es el cuanto de campo electromagn\u00e9tico. Las teor\u00edas cu\u00e1nticas de campos relativistas son usadas para describir las interacciones fundamentales entre part\u00edculas fundamentales. Predice la existencia de anti-part\u00edculas y tambi\u00e9n muestra la conexi\u00f3n entre el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> y la estad\u00edstica que da lugar al Principio de exclusi\u00f3n de Pauli.<\/p>\n<p style=\"text-align: justify;\">A pesar de su \u00e9xito, no est\u00e1 claro si una teor\u00eda cu\u00e1ntica de campos puede dar una descripci\u00f3n unificada de todas las interacciones (incluyendo la interacci\u00f3n gravitacional).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" 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alt=\"Soluci\u00f3n a la Teor\u00eda del Campo Unificado (Explicaci\u00f3n de la Gravedad) - YouTube\" width=\"323\" height=\"181\" \/><img decoding=\"async\" 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\" alt=\"En qu\u00e9 consiste la 'teor\u00eda del todo'? | Tec Review\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 La aspiraci\u00f3n de la F\u00edsica de unir todos los fen\u00f3menos conocidos en una sola teor\u00eda.<\/p>\n<p style=\"text-align: justify;\">Con esta \u00faltima observaci\u00f3n nos metemos de lleno en lo que entendemos como una teor\u00eda de conjunto o, campo unificado, que relacionar\u00edan las interacciones electromagn\u00e9ticas, gravitaciones, fuertes y d\u00e9biles en un \u00fanico conjunto de ecuaciones.<\/p>\n<p style=\"text-align: justify;\">En su contexto original la expresi\u00f3n se refer\u00eda s\u00f3lo a la unificaci\u00f3n de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> y la teor\u00eda electromagn\u00e9tica cl\u00e1sica. Hasta el momento, no se ha encontrado ninguna teor\u00eda de ese tipo, pero se han realizado algunos progresos en la unificaci\u00f3n de las interacciones electromagn\u00e9ticas y d\u00e9biles en la llamada teor\u00eda electrod\u00e9bil.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"LA TEOR\u00cdA DE UNIFICACI\u00d3N ELECTROD\u00c9BIL - Curso en nueve lecciones\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ2gCS2uXldakC0-PRfnuLK7BFUgptebcx1A7RyJR_VAQge4dylWKszFu1UQ3G0ZEu5UBw&amp;usqp=CAU\" alt=\"La belleza de la ciencia: La mejor ilustraci\u00f3n de la unificaci\u00f3n electrod\u00e9bil - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> intent\u00f3 derivar la mec\u00e1nica cu\u00e1ntica a partir de una teor\u00eda de campo unificado, pero ahora se piensa que cualquier teor\u00eda unificada decampo debe comenzar con la mec\u00e1nica cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">Intentos de construir teor\u00edas unificadas de campos como la super-gravedad y la teor\u00eda de <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a>, han desembocado en grandes dificultades. En el presente no est\u00e1 claro si el marco de una teor\u00eda cu\u00e1ntica de campos relativista es adecuado para una teor\u00eda unificada de todas las interacciones fundamentales conocidas y las part\u00edculas fundamentales, o si uno debe recurrir a objetos extensos, como supercuerdas o super membranas. Las teor\u00edas de campos unificados y otras teor\u00edas fundamentales, como la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> o la teor\u00eda de super-membranas, son de gran importancia para entender la cosmolog\u00eda, particularmente, el universo primitivo. A su vez, la cosmolog\u00eda impone restricciones sobre la teor\u00edas decampo unificado.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Gran unificaci\u00f3n de las tres familias de part\u00edculas en una teor\u00eda GUT tipo SO(18) - La Ciencia de la Mula Francis\" \/><\/p>\n<p style=\"text-align: justify;\">Unificaci\u00f3n de las tres familias de part\u00edculas en una Teor\u00eda GUT<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Teor\u00eda de la gran unificaci\u00f3n\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">As\u00ed, nos metemos de cabeza en la teor\u00eda de gran unificaci\u00f3n (GUT) que intenta combinar las interacciones fuertes, d\u00e9biles y electromagn\u00e9ticas en una \u00fanica teor\u00eda <a href=\"#\" onclick=\"referencia('gauge',event); return false;\">gauge<\/a> con un \u00fanico grupo de simetr\u00eda. Hay una serie de teor\u00edas diferentes, la mayor\u00eda de las cuales postulan que las interacciones se unifican a altas energ\u00edas en una \u00fanica interacci\u00f3n (el modelo est\u00e1ndar se obtiene de la GUT como resultado de una simetr\u00eda rota).<\/p>\n<p style=\"text-align: justify;\">La energ\u00eda por encima de la cual las interacciones son las mismas es del orden de 10\u00b9\u2075 GeV, que es mucho mayor que las que se pueden alcanzar con los aceleradores existentes incluido el LHC. Otras fuentes postulan que, en realidad, lo que unificar\u00eda a todas las fuerzas fundamentales de la Naturaleza s\u00f3lo ser\u00eda una energ\u00eda como la energ\u00eda de Planck, es decir <strong>10\u00b9\u2079 GeV<\/strong> que, est\u00e1 muy lejos de nuestro alcance.<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/V11gHKZkBX8KIN6vCnc8JbM4TvPZiV_tPg7sXfFO0Ke19yLQzdr30oBqMJLHWX7qmBjACcOcl0tYEPNNLrr82wNzdJG4mKh2W28RiOIZIVSVIJDGlff6lSp4qg\" alt=\"Protons and neutrons\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El patr\u00f3n de\u00a0<a title=\"Isospin d\u00e9bil\" href=\"https:\/\/hmong.es\/wiki\/Weak_isospin\">isospins d\u00e9biles<\/a>\u00a0,\u00a0<a title=\"Hipercarga d\u00e9bil\" href=\"https:\/\/hmong.es\/wiki\/Weak_hypercharge\">hipercargas d\u00e9biles<\/a>\u00a0y\u00a0<a title=\"Carga de color\" href=\"https:\/\/hmong.es\/wiki\/Color_charge\">cargas de color<\/a>\u00a0para part\u00edculas en el\u00a0<a title=\"Modelo de Georgi-Glashow\" href=\"https:\/\/hmong.es\/wiki\/Georgi%E2%80%93Glashow_model\">modelo de Georgi-Glashow<\/a>\u00a0. Aqu\u00ed, un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, que consiste en dos <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> arriba y una abajo, se desintegra en un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>, que consta de un arriba y anti-arriba, y un positr\u00f3n, a trav\u00e9s de un <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> X con carga el\u00e9ctrica &#8211;\u00a04\u00a0<em>\/\u00a0<\/em>3\u00a0.&#8221;<\/p>\n<p style=\"text-align: justify;\">En F\u00edsica de part\u00edculas, la desintegraci\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> es una conjetura o forma hipot\u00e9tica de desintegraci\u00f3n de part\u00edculas en la que el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> se desintegra en part\u00edculas subat\u00f3micas m\u00e1s ligeras, como el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> neutro y el positr\u00f3n. La hip\u00f3tesis de la desintegraci\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> fue formulada por primera vez por Andrei Sakharov en 1967. A pesar de un esfuerzo experimental significativo, nunca se ha podido observar la desintegraci\u00f3n de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>. Si se desintegra a trav\u00e9s de un positr\u00f3n, la vida media del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> est\u00e1 limitada a ser al menos 1,67 \u00d7 10<sup>34<\/sup>\u00a0a\u00f1os.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Una predicci\u00f3n de las GUTs es la existencia de la desintegraci\u00f3n del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Algunas tambi\u00e9n predicen que el <a href=\"#\" onclick=\"referencia('neutrinos',event); return false;\">neutrino<\/a> tiene masa no nula. No tenemos evidencias concluyentes de cualquiera de estas dos predicciones por el momento.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Simetr\u00edas de las fuerzas y la materia | Instituto de F\u00edsica Corpuscular\" \/><\/p>\n<p><strong>\u00a0 \u00a0 \u00a0Simetr\u00edas de las fuerzas y la materia<\/strong><\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n entre teor\u00edas y descubrimientos desde el comienzo del siglo XX nos ha proporcionado un profundo conocimiento de los actores que conforman el universo: unas pocas piezas b\u00e1sicas, las part\u00edculas elementales, cuyo comportamiento est\u00e1 gobernado por cuatro fuerzas fundamentales. Las relaciones entre estos componentes b\u00e1sicos est\u00e1n codificadas en el Modelo Est\u00e1ndar de la f\u00edsica de part\u00edculas.<\/p>\n<\/blockquote>\n<div><\/div>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"\u00bfQu\u00e9 es la Supersimetr\u00eda? - YouTube\" width=\"412\" height=\"231\" \/><\/p>\n<p style=\"text-align: justify;\">Con el paso del tiempo, y merced a un gran n\u00famero de experimentos, el Modelo Est\u00e1ndar se ha asentado como una teor\u00eda con gran soporte experimental. A pesar de ello, sin embargo, el modelo tiene algunas limitaciones, lo que no lo descalifica como una de las obras m\u00e1s complejas hechas por el hombre. Tiene unos 20 par\u00e1metros metidos con calzados, de los que se pudo &#8220;sacar&#8221; el Bos\u00f3n de <a href=\"#\" onclick=\"referencia('higgs',event); return false;\">Higgs<\/a> encontrado en el LHC. Tampoco es compatible con una de las fuerzas fundamentales, la Gravedad. Parece que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> y Planck no quieren juntarse (sin embargo eran amigos).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Introducci\u00f3n a la teor\u00eda de supercuerdas, teor\u00eda M, parte II - Hablando de Ciencia\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/png;base64,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\" alt=\"Los or\u00edgenes de la teor\u00eda de supercuerdas II: la primera revoluci\u00f3n | La f\u00edsica en el tiempo | SciLogs | Investigaci\u00f3n y Ciencia\" width=\"310\" height=\"227\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">As\u00ed hemos llegado a la teor\u00eda de super-cuerdas que unificando a todas las interacciones incorpora <a href=\"#\" onclick=\"referencia('supersimetria',event); return false;\">supersimetr\u00eda<\/a> y en la que los objetos b\u00e1sicos son objetos unidimensionales (supercuerdas). Se piensa que las supercuerdas tienen una escala de longitud del orden de unos 10 \u207b\u00b3\u2075 metros y, como distancias muy cortas est\u00e1n asociadas a energ\u00edas muy altas, tienen una escala de energ\u00eda (lo dec\u00eda antes) del orden de 10\u00b9\u2079 GeV, muy por encima de la energ\u00eda con la cual podr\u00edamos construir el m\u00e1s moderno acelerador, ya que, en la actualidad, no tenemos la capacidad para ello.<\/p>\n<p>&nbsp;<\/p>\n<p 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 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Funci\u00f3n de onda \u03a8 - La teor\u00eda de Kaluza-Klein es una generalizaci\u00f3n de la teor\u00eda de la relatividad general. Fue propuesta por Theodor Kaluza (1919), y refinada por Oskar Klein (1926), y\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">La teor\u00eda de <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a> es una generalizaci\u00f3n de la Relatividad General. Fue propuesta por Theodor Kaluza (1919) y refinada por Oskar Klein (1926) y trata de unificar la gravitaci\u00f3n con el electro-magnetismo en un Modelo geom\u00e9trico con un Espacio-Tiempo de cinco dimensiones.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/png;base64,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\" alt=\"Archivo:Kaluza Klein compactification.svg - Wikipedia, la enciclopedia libre\" width=\"180\" height=\"126\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/png;base64,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\" alt=\"Teor\u00eda de Kaluza-Klein - Wikipedia, la enciclopedia libre\" width=\"173\" height=\"108\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Las cuerdas asociadas a los Bosones s\u00f3lo son consistentes como teor\u00eda cu\u00e1ntica en un espacio de 26 dimensiones; aquella asociada con los <a href=\"#\" onclick=\"referencia('fermion',event); return false;\">fermiones<\/a> s\u00f3lo lo son en un espacio-tiempo de 10 dimensiones. Se piensa que las cuatro dimensiones microsc\u00f3picas surgen por un mecanismo de <a href=\"#\" onclick=\"referencia('kaluza klein',event); return false;\">Kaluza-Klein<\/a>, estando las restantes dimensiones enrolladas para ser muy peque\u00f1as. Una de las caracter\u00edsticas m\u00e1s atractivas de la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> es que dan lugar a part\u00edculas de <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 2, que son identificadas con los <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravitones<\/a>. Por tanto, una <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> autom\u00e1ticamente incorpora y contiene una teor\u00eda cu\u00e1ntica dela interacci\u00f3n gravitacional. Se piensa que las supercuerdas est\u00e1 libre de infinitos que no pueden ser eliminados por renormalizaci\u00f3n, que plagan todos los intentos de construir una teor\u00eda cu\u00e1ntica de campos que incorpore la gravedad. Hay algunas evidencias de que la teor\u00eda de cuerdas est\u00e1 libre de infinitos, pero no hay a\u00fan una prueba definitiva.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/francisthemulenews.files.wordpress.com\/2009\/08\/dibujo20090819_m_theory_dualities.jpg?w=584\" alt=\"teor\u00eda M | Francis (th)E mule Science's News\" width=\"333\" height=\"251\" \/><\/p>\n<p style=\"text-align: justify;\">La \u00faltima versi\u00f3n, la m\u00e1s avanzada, es la llamada <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda M<\/a>, que desarrollada por E.Witten en 11 dimensiones, parece ser (al menos de momento), la m\u00e1s prometedora hacia el futuro. Aunque no hay evidencias directas de las supercuerdas \u00e9stas son compatibles con los hechos experimentales observados en las part\u00edculas elementales, como la posibilidad de que las part\u00edculas no respeten paridad, lo que en efecto ocurre en las interacciones d\u00e9biles.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es la gravedad cu\u00e1ntica de bucles? Definici\u00f3n y principios\" width=\"387\" height=\"203\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ9oFFXVEmQGpwYthSVydCcl_WgL96B6Ek_Mw&amp;usqp=CAU\" alt=\"Gravedad cu\u00e1ntica, pesando lo muy peque\u00f1o (Tercera parte) - Naukas\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Seg\u00fan todos los indicios, en la Teor\u00eda de cuerdas subyace una teor\u00eda cu\u00e1ntica de la Gravedad. Cuando los F\u00edsicos operan con las ecuaciones d3e campo de la teor\u00eda de cuerdas, como por arte de magia, sin que nadie las llame, all\u00ed aparecen las ecuaciones de campo de la Relatividad General \u00bfPor qu\u00e9 ser\u00e1? El viejo <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, all\u00e1 donde est\u00e9, se estar\u00e1 sonriendo al saber que \u00e9l llevaba raz\u00f3n.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Est\u00e1 claro quela F\u00edsica Moderna, no descansar\u00e1 hasta encontrar una respuesta clara, que de manera sencilla y sin controversia explique el motivo por el cual el Modelo Est\u00e1ndar de la F\u00edsica de Part\u00edculas, no incluye a la Gravedad, y, eso, amigos m\u00edos, no podr\u00e1 tener una contestaci\u00f3n autosuficiente hasta que, en un futuro (m\u00e1s o menos lejano) podamos obtener la fuente de energ\u00eda de Planck (10\u00b9\u2079 GeV) para que, de una vez por todas, podamos verificar experimentalmente, la Teor\u00eda M que, como sab\u00e9is, unifica todas las versiones de esas nuevas teor\u00edas.<\/p>\n<p style=\"text-align: justify;\"><strong>Emilio Silvera V.<\/strong><\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F07%2F26%2F%25c2%25a1la-fisica-siempre-a-vueltas-con-sus-teorias-2%2F&amp;title=%C2%A1La+F%C3%ADsica%21++Siempre+a+vueltas+con+sus+teor%C3%ADas' 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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Se trata de un resultado pionero de la f\u00edsica moderna y\u00a0la teor\u00eda\u00a0cu\u00e1ntica.&#8221; &nbsp; Cuando pienso en la teor\u00eda cu\u00e1ntica, que seg\u00fan los [&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":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27885"}],"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=27885"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27885\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27885"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27885"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27885"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}