{"id":4264,"date":"2021-09-29T05:30:12","date_gmt":"2021-09-29T04:30:12","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4264"},"modified":"2020-12-25T11:13:46","modified_gmt":"2020-12-25T10:13:46","slug":"el-universo-y-sus-maravillas","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/09\/29\/el-universo-y-sus-maravillas\/","title":{"rendered":"El Universo y sus maravillas"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La Implosi\u00f3n de las estrellas : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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alt=\"La Implosi\u00f3n de una estrella - Ciencia y educaci\u00f3n en Taringa!\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"La Implosi\u00f3n de las estrellas : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"La Implosi\u00f3n de una estrella - Ciencia y educaci\u00f3n en Taringa!\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>final<\/strong>\u00a0de la evoluci\u00f3n es catastr\u00f3fico con una gran explosi\u00f3n, explosi\u00f3n supernova, en la que las capas externas de la\u00a0<strong>estrella<\/strong>\u00a0son eyectadas con una energ\u00eda similar a la que producir\u00e1 el Sol durante toda su\u00a0<strong>vida<\/strong>\u00a0(aproximadamente 10.000 millones de a\u00f1os).&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuando llega ese momento final de una estrella por falta de contrapresi\u00f3n, la gravedad, cada vez m\u00e1s libre para hacer su trabajo, produce finalmente la implosi\u00f3n de la estrella y se produce tanto calor que, como he dicho antes, las capas exteriores explotan por la presi\u00f3n de la radiaci\u00f3n, y la implosi\u00f3n queda interrumpida quedando una esfera extremadamente compacta de material nuclear o estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> proveniente de\u00a0 una explosi\u00f3n supernova de tipo II.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son las estrellas de neutrones?\" \/><img decoding=\"async\" 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\" alt=\"Descubrieron una de las estrellas de neutrones m\u00e1s densas jam\u00e1s detectada -  Infobae\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El colapso bajo la propia gravedad la lleva a tener una densidad de unos 10<sup>17<\/sup> Kg\/m<sup>3<\/sup>; los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> est\u00e1n tan apretados que se funden y forman <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. En este punto conviene aclarar que el objeto en el cual se convierte una estrella finalmente, est\u00e1 directamente conectado a la masa de la estrella.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"File:Karl schwarzschild.jpg - Wikimedia Commons\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fermat's Library on Twitter: &quot;Here's a funny coincidence: the Schwarzschild  radius is the radius defining the event horizon of a black hole. It is also  the last name of the astronomer who\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El astr\u00f3nomo Kart Schwarzschild hizo un estudio que se conoce como \u201cradio de Schwarzschild\u201d: para las estrellas como nuestro Sol, el final estar\u00e1 en una estrella <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>; para estrellas con dos veces y media la masa solar, su destino corresponde a una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>; y si la masa de la estrella es mayor que cinco veces la masa del Sol, la estrella se convertir\u00e1 en un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/es-static.z-dn.net\/files\/dc8\/06ac0ad406b4382bc6bba8a25d6b1b2c.png\" alt=\"Cu\u00e1l es el destino final de una estrella cuya masa es menor a la del sol? Y  si su masa es como la del - Brainly.lat\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Cuanto m\u00e1s masivo es un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, mayor es el radio de Schwarzschild. Para un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> que venga de un cuerpo de masa <em>M<\/em>, este radio es igual a <em>2GM\/c<sup>2<\/sup><\/em>, donde <em>G<\/em> es la constante gravitacional y <em>c<\/em> la velocidad de la luz. Fue calculado por primera vez por este astr\u00f3nomo a partir de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Relatividad general I: conceptos \u2013 S\u00f3lo es Ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Estos objetos cosmol\u00f3gicos que pueblan el universo tienen propiedades asombrosas. Las estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, a menudo rotan con impresionante velocidad (m\u00e1s de 500 revoluciones por segundo). Debido a irregularidades en la superficie emiten una se\u00f1al de radio que pulsa con esa velocidad. Estos objetos fueron descubiertos por la observaci\u00f3n de esa se\u00f1al de radio y por eso se les llam\u00f3 \u201c<a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a>\u201d. En las tablas astron\u00f3micas se indican por las letras LGM, que es una reliquia de los tiempos en los que se consider\u00f3 la posibilidad de que fueran se\u00f1ales de otras civilizaciones extraterrestres.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/sedaliada.files.wordpress.com\/2017\/12\/pc3balsar-1.gif\" alt=\"Los p\u00falsares cumplen 50 a\u00f1os \u00ab SEDA \/ LIADA - RedLIADA - Cursos LIADA -  Cielo del Mes - Fen\u00f3menos Astron\u00f3micos - RELEA\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 Son como faros c\u00f3smicos en la inmensidad espacial<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los primeros c\u00e1lculos realizados por el astr\u00f3nomo de origen indio Subrahmanyan Chandrasekhar demostraron que un objeto fr\u00edo y compacto tiene una masa s\u00f3lo unas pocas veces superior a la del Sol. No importa de qu\u00e9 tipo de materia est\u00e9 formado, no podr\u00e1 resistir la presi\u00f3n. La fuerza gravitatoria se hace tan intensa que \u00fanicamente la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> puede decirnos lo que suceder\u00e1. Como la fuerza gravitatoria act\u00faa colectivamente sobre todas las part\u00edculas de la estrella, sigue siendo d\u00e9bil cuando act\u00faa sobre una sola part\u00edcula. Por lo tanto, no hay (a\u00fan) necesidad de la Gravedad Cu\u00e1ntica para calcular exactamente la siguiente cadena de sucesos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRdL3WVKi3STjILsSSk9TbJiI-eYjeRHsHG8w&amp;usqp=CAU\" alt=\"Subrahmanyan Chandrasekhar - Biography, Facts and Pictures\" \/><\/p>\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a title=\"Subrahmanyan Chandrasekhar - Biography, Facts and Pictures\" href=\"https:\/\/www.famousscientists.org\/subrahmanyan-chandrasekhar\/\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCKDj7u_c6O0CFQAAAAAdAAAAABAD\">Subrahmanyan Chandrasekhar<\/a><\/div>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">Seguramente fue el f\u00edsico John Archibald Wheel primero en comprender cu\u00e1l ser\u00eda el resultado de estos sucesos, y no tenemos la m\u00e1s m\u00ednima duda de que llevaba toda la raz\u00f3n. El resultado final de los sucesos es lo que \u00e9l llam\u00f3 un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. \u00c9stos se producen cuando la materia durante la implosi\u00f3n alcanza en un cierto punto la velocidad de la luz.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR-jRMRa7ouFzSRqfMtHwr7-4PAmLx8Ic1FEQ&amp;usqp=CAU\" alt=\"Foundational Questions in Physics and Cosmology\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Primera foto agujero negro: \u00bfQu\u00e9 es el horizonte de sucesos?\" \/><img decoding=\"async\" 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hM0sESxu4YMCvfrcEC2x3HHI4mrxEc7emmt6Xs3a+mdJLNHGFSzyGSR5EVNKsQD9nfcjZhsDtUMuQlZCplGgQfWDIAGPd7CwVWILajbZrc72qKIeRGNRXSZ52bWLW6yoihQY0ZgHk0xxM9gxDXJkJAseBvba727Oo64cRvoMiwLqYMS+IxOsopsbKg0W1Ae5t7FEb0czQDXQr2cV2QJPYOMKg1J\/T4qLvEQ6SbJsfF5jY71HF2aLW0zpe0bSAjSEWTDPigQxNmOiJ+YF7b2JIKJ3owr0taeNyfRG0izJMFcKe7IZVDKrKzkN4b6tO1xdWGq43y6gtGVn1BmuAixUJgmAeNhseYPIg9a+fe2vZCXAS2ILRMfBKOBHQ9DXpPYztUUP1bEHyUnl5Gu2x+EixERilUSxtxB4j06GvIYNXl+H5dsuYv8A60dLUaXjbL9mfLVJXc9ufo\/lwhM0N5YOOoe0nkw\/fXDV63BqMeeG\/G7RxsuKWN1IKKKKcKCiiigAooooAKKKKACiiigDt\/omzURYz6tKfssUvcsDwEnGFvXV4fz1udqMhaKRlt5g8mFeYQSsjK6HSykMrDiCDcEe+vpzHYVcZhIsQB+liSVSOILqGI+JNa9JKNuEumZdQ5Qqcf3PC9UkZLRu8bWsSjFWIuDYkeYG3lWdisRKw0tK7ACwBZiALhrWvwuqn8o6CuwzrL9LEEWPXkfOubxWH8qtnwbWPw5lJWZs2PmZtTTSM11IYuxa6ElDe\/EFmIPK5qXXi9YlviO8AsJPtNYG+wbiBudvOnSJ3f6\/+T\/3+Xrwo92OlY3E07kWMRicQAVkeYBzdlcvZyABchuJsF+AqOHMJkvomkW6hTpdhdRey7HgLnbzNRaaS1RRKZYjzOddlnlXwhNnYeAXIXY+yLmw8zUceMlU6lldSNNiGYEaFKJuD91SVHQEio6LVFEk8uOlcFXldlLaipZipb8RF9zUFqKUGjaWUqPRcdhe+G1knUeiyDqPOr3Zntc8J7qe+22\/H0NZ\/wBfWZbt9nIvE8w34h5HmPfUMgWfwS2jmHsyfdfpfr615x4lOOzIuPx9PY9W4qSPW8Ji0mTVGQwI3Q7jz2rgO2H0Zxz3mwNo5OJgOyMf7PQ+Vc\/lmdTYSTSSRblyI\/eK9MyPtDFigLEJJ061zni1Ggn4mJ+X7fuYM2mTXzR88Zjl0sDmOaNo2HJhb\/eqlfTWb5bDiV7rFxBxyb7w8w1eY9pfoqkS8mCfvl492fbHp1rt6T41hy+XJ5X9jkZtDJcwPM6KsYzBSRMUlRkYcmFqr12U01aMLTTphRRRUkBRRRQAUUUUAFfUP0RT9\/k+GDblRJH\/AHJHCj+7pr5er6V+gwf\/ABKecsx\/xW\/dS8k9tP3CrQ7tb2aVgXUX6jmD1FeW5jgzETtc8m\/D\/wC3y9eH0BjsP3guNv54+lef9ocgvcqLnmvX0rpYdQskakzLKDxu0eP4rDdKzpFtXXZjgtJNh6jmKwcXBVMuOuUPxZLMk02pZEqO1ZWakNvSaqGptULC3ovSUlFknrOOyITJ9Yw\/tgeNBxYdQOvzrj5cRpNnG3I819K7fC4owOJIz4TyHD3VP2h7Px42Mz4cBZLXKjgx6+teaxanw5bcn+L6fy9meok3E40yiZQjnf7r86ppiJIH6EfztVUo0TFHBFjuDsQfKrzv3ihX3\/DJz9DXS2pe6ZKk39Tu+zvbYMBHPvy1cxXXwYgEao21Dy4ivBmBQ77efKujyTPnhVTqJuSPQC3D41zNT8JjN7sYmUYv2Z6pj8ogxa6Z4lfzt4h764DP\/okU3bBy2\/5b8Pc1dPlPaWOSwY6G68jW2cxtubMOopMVqtIvI69vQwzxKbpqz55znsxisKbTwMo\/GBdD+YbVjkV9SRYqOQWuGB4o3D9tYOc9gcDiLkw9yx+\/HsPW3CteD4+v8c8a90Y8mgX+rr6nzxRXqWa\/Q9KLnCzrIPwt4Wrk8w7B4+G+rCuR1Uah+yuvi1+nyLyzX4MktLkXSv6HM0VaxGXSx+3C6eqkfuqvpPQ1rUk+mJcJLtDa+rfo0yo4fLMLE2xMfeMDxvKTIQfTVb3V4F9H\/YmfHYhC0TLArBpJGBClQb6RfjfhX09qA0ovAbVg1ueKqKZaEWSPsaycxgHGtOaQVn4pwbi\/mKMeaqaIlC+zie0mQCQF0FmrzPM8CVYgix\/Ya9nlxIBs1cp2oytZASOPWu1hz740zJKDgzybEwVQkWujx+FKmzD31lzQVWeP5GiGT5mWRTSKsyRWqIrSXEapENqdpp9qSq7S1nd5fjLeFt1PKukybEaW+zb8vP3VwGExVtjWxhMYRYg1wNRp9yaPXJqSOr7S5ImJHeRgCS17fi\/1rz5lMTFWW3Iqa7zCZlrAN7MP2+nnS5nl8WKTXazDiw9oeZHMVl0+aWDyZOY\/grVHA4hLi43H7RUJYqifrP8A9lauLyl4tjuOTDgaozpdFFrHU+3uSu3gkpK0ZNUnw0LBjbcDatTA9ppY9r3HQ\/urntNtqkMR\/wBablhGapoThm+2d9gc9SXg2hq38NnMqdHHn\/EbV5HGxHlWzlvaCSPbVcdDXLy\/C4S6NEssX2eq4ftLHwkRoz14j9la2HzhG9iQN5X3rz\/Ls7ilHjWx6j+Fa8eXxybxyW+FYJfCqfFoRNY\/U7H68h9pFb1ANOSLCtuYI7\/qL\/CuPOXTp7L3Hr+41JGZuBJBqy0Ooh00xDhil0zukmQCyiw6AWFVsbmioOIHlzrlScQRYO3oONXMuyWRzqlF+nU+tMhps3cqFPHjj2zUwmPLISduJH7D++ocRiLrrB3HypubRGFQPJiT5n\/S1YuX4rUmk8wfnW5QcaM+1S5Q\/NZLjUOfH1rDbG\/dY7cjWi73BQ+lczjWsSDXT007VmTLCuGR5phQ38eVctjMJpO1dEuKv4W\/nzFVsUoP8a6EZWY2nFnKyx3qnLHW1jMNbes6QVWaHQdmeRTDVmRKgaktD0y4j1fwuItWaRUkbVglFNHosWRxdM6TD4m24Na+EzM6tS7Nz6H3VykE1Wo5vcaxZMKfDNqlZ1kzhhrSxU+1EeR6rWRmeAVkDx8i1xzHs1Hh8Yetj161ew84ccNJDaTf2GZ1JUeRIjb4UrEp4nwRkjFrk5eWPkfjT8O7JxF16fwrUzXLWU3C2uRxtpBLMoBbgN0Yb24VlRz6ePw+ddFZN0ejH4UbtM01wUcoup0N\/h\/0rNxeDaM2dbefL41p4NoX+\/3TefsmtHuW9hgrgkAbgqbgWseXGk+O4uvyMljj6nMQahuhrTwmcSRnZiDST5SdX2Rs17d3cark2AHXfpVXveUi36Eca0LJfIrZHqzqMH24kXZ7H51tYPtwh4gfL5V5y+GB3RvOx2P87VHLhnTiCLWO\/mAR8QQffVt0X6GeWBWe2Zb2tifiPg37q1ZO18SDwgg+fGvCYkkVnVvC0erWLjw6X0Nz38RttWnhs7dRbXq8j\/A0icZX5UV\/SYpc2dvnPaNsRdUBF+JNUosZpZUB4Wrm5M5dtqny0l3AG5vc1aa247kR4cU6R0ksnj9fmP8AesTPBY36\/PnT82xeiWNL7i9\/eKizh7qD\/O9K0mR\/yI1OLhMxJXoMlxVeY1Gstq6sJnOyYvUfI\/I1QxWH5irsjA7j4VX1cq0p3wzOlXKMqRagZa050qlJGPSlyjQ6MrGqaDtTVNPBrnnoU7Q9Hq3FLfj8aoU9WqjjY6GRrs1kkq7gsYgBSQNbXG4KkA3jEgsb8iJG35WHGsWGfrUxN+FJ20zQ6mqOswvaDcd4pHjjc2PhJSWWSx8rS7dCopUxunQNTaVOHOkMQjLCjIy24WfVuPLe9ctFiSNm3FXY5QRYG46HiPSqS3p2mUWDE+0X8R7MAjj19w4fQxvq8MQK9bExk\/mtbahe0DIAgEhIK3eRgZWAkZyrHpZrD3nnYZf1lkPUdaux4xJBaQA+fBh76PEmu+UH6bHx7GkvaXxBtDtZg2osNf6ZJNIIHsgIQPNibcqpYnNY2iEJVz4lYyHc3USi9uRIkF7fhPG9QPhgN0OodOdRaEblY1KyWR+mguUa0mZo7EgkqVcd17Js5QlA97hQY1tbhbhub18TmllkDLIWeIRklrr\/APX7ngeQbxjnvbbic9YF62qTSQPxCrrLKyktLjo1Hz9WZmMbPqd3tIwIXXJG+gbex9nY9dum9PGzJK4YlthpBIGq2pmsTz3Y7\/KqoCfqnzpxBHCxp2618jJ4Ci7RZQQjiWqxDnSRD7Jd\/wAR41llr8Vp6YfnYD50ucIyXmYxYx0cpeQu+5J2q\/jJPDaqsUVjq4WpmJxAPDrVoQV8FMivsik41UbpVuQ\/KqMh4GnqVMyvGmmhglsaWXcXH8iqsrU2CextWlSOdPHTJy16ryLU0vUVCWpl2LSKaU8UlFc9neiOpt6KKCzHqatQtRRVJGjEyUiotVuFFFUQ+RJHMTzpuqlooa5KRbotRYhhuDViXddXA+VJRS2uRjIGckb0sUzKdjRRTEuCjfJaZr8QPXnVbvSpsDRRVoCcqJFxTdB8Kn+tNbl8KKKJJCMcm3yQPMW4n3cqjiNzRRVoDZFkcKpx8KSirGeXZSxHGqt6KKeujm5Oy1G1xVdjvRRTBB\/\/2Q==\" alt=\"Un gran esfuerzo global persigue la primera imagen de un agujero negro |  Ciencia Home | EL MUNDO\" \/><img decoding=\"async\" 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Tvkm6SeUYSXHcVJQOxp9zJZF64x8a44s44y4PTL3BzXFEbOjINzncr9RWiFuGXQ9yj4iivs2QfiBn89jXqaeU4cZX59C2xzV5wo\/hOfyr2KepT5HPJXPZMOuB9R\/StCqJkHTRpEI7eY\/DpUrkPLRs5WPifyFcvcsjDqQ7uTG1TSuZNTUa9JFqw8ubfQY7muX6I5Gko+uZDuJ8nA\/wDFWRjY8\/UV\/MljgiSPnYdKmZG7mFCIoBQCgFAKAUAoBQHoOKAsLa5yN+tVyiejp9U0rMlK3pVbR6EKilmLLjhPGSnlbdT2rNW06nnqelQ1KliXJ0VhxVozqiOpe653Hy\/SvPr6SNVWms9zXZNHQWvHo5Rvse\/Yj5ivIq+H1KTxlEdluCYHBHlINZtrTyjtsmInwK7suScUzS1yR0qyNLcdsjD2wHvg1PyJLoLIj3D56jNXUo2eGCquLZT6j616NOpNHCvksk9Ca1RqyOEeZQo7L\/OrIts6VtxdDGFH171covqVTq24K9k7k1YmYJQbzJmmSZVqai2YqmppUuMsgz3JPwH5mrYxSPKramdR5IxapGe5jQ4KAUAoBQCgFAKAUAoBQHoNAbo7kiuNFsK0osmR3QNQcTbDV35JdveEdDVcoHo0PELYbLGPiOeu59eh+9U+Xbg9SnqoSRY2XGmXbVkfHt9az1dJCfQuU0+GWkfH2+f51kfh8CWQ\/H17ikdA1wwaH4zGfUVatLJHLo1NxkDox+1T\/S90Ny7miTjh9amtLFEXOK6kGfizH8VXRoxXQg68EQZLrPxq5RM1TWQRoac\/KpbDHPWvoiJPcY71OMTza+qk+pBeX0+\/erDz3I1mukTygFAKAUAoBQCgFAKAUAoBQCgFAKAyDH1oduzYlyw71xxTLI1px4ZITiB7ioOmjXDxGpHkkx8THrUXSNlPxa3JvHEQe9Q8tmuPitOXLPfaQfSm1kv1tN9TEy02shLVQ7mBf411QKJamJraZR3FTUTNPUruanu1qW0zy1PYjyXRPSuqJnnWciOTUik8oBQCgFAKAUAoBQCgFAbvZX0c3Q3L1aNek6NZGrTq6asAnHXFAeXFu8baXRkbAOGBU4YBlOD2III+BFAaqA2x27srOEYqmNbBSVTUcLqPQZOwzQGqgFATeH8IuJwxhgllC+8URmA+eB1+FU1dTRpNKpNK\/dpEowlLhEMjFXET2OMsQqgsSQAAMkk7AAdzXG0ld8A2T2zoSHRlKsUbIIww6qfiPSoxqRkk4u98\/LudaaNNTOG6S1dUWQowR9QRiCFbTgNpPfGRUFUi5OKeVyu1+Dtna5pqZwkvZSjRmOQcwao\/K3nHqm3mHyqtVabvaSxznj49jtmaZEKkhgQR1BGCPmDU001dHDCugUAoBQCgFAKAUAoBQCgFAT+AXCR3UEknuJNE77Z8qupbbvsDtQFv4\/4xZXVyZLK09lTfO+OadvNyh5Yu+y9evWgLLw14hht+GtBMBKkt5ieEY1mAwgcyPPuurhSp9RjoTQF9eXVnJPOYZrKSQPZrzLtQY3tY7WNH5YcEK+tTqA8\/TSetARrfiXDIzGkcVq8LniRYzR6pAqB2slLt51yQgG4JBwTQG6w4pbtBLymsIp57WzLJIkaQG4jnn15jI5atyxGcEacnPU0BD4pfcMQMI47Zw98iylEJZbfkQG4Ntq3SMyibQeoHTFAe+Lnsv\/jrY50XRD600mEoOWojhjXTMPwF8vnOonGaAg+BrxBBypprdYeeZGV5ZYJ4zpRebC8fv7AjSe6\/GvC8TpS83fTjJy22TSUovLxJPj4+5opNWs2rfcmQR8ONm6c2B2aKco8gRJxMJGaMMQmv3QNy2k5xiqpS1i1KltkknG6V3HbZXtm3PS11zckvL22uv8lpd2dssLyiG3jhVrHknkPHMgMsZl5ruo1MQGOxJxnt1yQq15VFDdJyfmbvUnF+l2sk8Zt0Wfcm1G17K2OhXXHE7aWGSIyWqIOJsxygLm3eVCJYx+M4yCf4BitMNPXp1YztNvykucbknh9vb\/5ZIOUWmsc\/Y33r8OEkcn7mxSO7R0Ggq7aNVuSI0RT0xkAEEgZJGarprWuEoevLg083WfVy2\/r8bEn5d08df9Ffw7iNnIlsZRbLLpviFZMQRzu8Zg5qDYR4DYG46Voq0dTCVRQ3ON6eU\/U4pPdZ9+CEZQaV7dfh7FR4ghtpbyBEeCMMkS3MkXlgWXJ5jRjGAAunoMZzWzSSr09POUlJ2b2p5lbon8785sQmouSS+fY6LjPiq2dOZauUls5Va2WVECmEqsLRRAHcAKr74PX1287T+H14S2VleNReqzd919ybx7tYxwWyqxavHlcHz\/ivEXuJXmkILuctgYGcAbD6V9BQoxo01ThwjNKTk7siVaRFAKAUAoBQCgFAKAUAoBQCgFAb\/Y5OXztB5evl68eXXjVpz643oDfe8InhUtLC8YDBCWUgB2QSBfmUIb5GgNM1lIiRyMhCSauWx6PoOlsfI7UBHoDba27SusaKWd2VEUdWZiAoHxJIFAbU4fKVkYIdMWOYegQs2kA57k5GPgaAi0AoCTcX8siqjyyOq+6rOzBe3lBOBVcKNODcoxSb5suTrk3yyOqkkADJOwA6k1Nu2WcPZEKkqwIIJBBGCCNiCOxommroGNdBvtLR5W0xoXYKzYAydKgsx+QAJqFSpCmrzdlx9TqTfBoqZw3z2joEZ0KiRdSEjAZckZHqMgj6VCNSEm1F3th+zOtNCys5JnEcSGR2zhVGScAk4HyBpUqQpxc5uyXUJNuyNlpw2aUao42ca0jyBka5DhFz6k9qjUr06btKSTs38ly\/kFFvg0XELIzIwwykqRscEbEbVOMlKKkuGGrYM2tHEYlKHlligbHlLAAlQfXBH3riqQc9l82vb2Fna49jflc7SeXr5ertrxq0j1OCD9aebDf5d82vb2Fna5riiZjhVLHBOACTgDJOB6AVKUlFXbsctcwroFAKAUAoBQEzg0ypcQu\/uLLGzbZ8quC23fYHagL3\/EPi1hc3JewtTbpk6jnAlO3mEQ2iHXYHfPQGgMuDGK4sGtGuIraRboXAMxdY3QxctgGRWwwIU4I3B26YoDsG8R20\/N5dxaoPbY3\/AHqHWJLaK1jgdlVo206tB22bBxkb0BWRXvDsryDbxOVvhA00WtIna6RrYzgg5\/YcwKWDBSVJ6UBJ8PSWAVxdXFo5llmScBI0QFowkLQ6bYuV1HVqV4wpGfXIEC2urUf5eRLZC2SSz9oiaEe0cxXX2l3Yxksh8x97TpwMZGKAys72xFuuWtRAIbgTxNFm7kuiZuS8L6MhRqh0kMAo15HqBldcYtH50SiyVUXh7WxaBVXnAwC5MjKmp1wZdYOchdhQFJ4YuYVmutbW6TMD7PI8Za2VuZl8KVOkFc6SV2\/KvN8RhVkobU3G\/qUXaTVsW468q5bSaV789Llst9ZexSL+7PLi4Ev\/ALZeVmYxSQYtyxA20gMgHQjvWF0tV+qi\/Uo+m3WytlS9aXxxJvoyzdDZ0vn8WDffeILMPNoW3CxTWT25WBNTbD2k+75tvX0GOlV0tHqXGG5yvJTUryf\/AOeuPl8zrqQu7W6W\/wAmnxFxqEC9dXtJpZJkMLLErEQuJcnzIP2gDLknO56k7iek0tVujFqcYqL3Jv8AqVvfjshOa9Txc0+Jr2ya2kEZtyp5PsaRxFZ4cY53PfSM536ltR3FT0VLVRrRc1K+d7bvGX\/Xar\/4VuDlRw2u1vbv8yZ4d4tax28emW3iAtrhJUaMm4a5dZAGEgU+QgqBuB269KtZptROtK8ZP1RaafpUU1i1+b36e52EoqKyuH8bkHxJe2TWSrAsOdMIQatM0TqBzcqIMtq82S0pB2I9Ku0dLVR1TdVvmV\/+rXTO7p0tBPlMjNw2Y\/Pt\/kk8LvrVls2aeNWis5YwrhdphNqAcvFIEBRyQQpzpI27116NdSqqMHaU07r\/AK7elpRbs1lXXzOxlHGen50ZReI7+KLiHtNkyaAYpo9AKqrBVLKVIXHmDZGOh+lb9HRqVNH5OoTvlO\/zs+X0K5ySnuidLLxyxF1aRxMvszTveXGpcqJJQQIyMfgG31rzFpNW6FWU161FQjbsuvzLnOG5JccshtNYnhpi5sLSezq6ZULIs6sDIvlhBG2QC0h1emOl23VLW79r27mn2cWsPMre7tFWI3h5dr9Pv9P8lbZJFPw6OA3UEEiXMshEpkGVaONQRoRu4NaKjqUtbKqqcpJxS9NuU33aIK0qdr2yXEk\/D\/YRE0sUhWOB18oWXUrqblBphBVmGpRqdtWx261kUNZ+q3qLV3JPqrNPa8yd0nl2irFl4bLX\/OvQ32\/G4Y79GWey9neO4SLRAFMKOn7IT5jyDq0g7t+POxquekqVNI4uE96cW7yvuaedue3w6WyjqmlPlWyRXvrL2F1\/d2l0zrL+AtMXblywAQEsBtpAdFA2IHWrlS1X6pS9Sj6bdfTbMZeuy93tk75TObobOn52wa\/Gc1k9rphlheSOVChVVV2gZCpGEhQA6sEqSxHr2PfDo6qNe9SMkmnfqlK\/vKXTqrX7HKrg44\/PscDXvmYUAoBQCgFAXHB\/C93do0lvA0qK2gkFR5sZ0gEgk47CgIU3DZkV3eNkEcixPqGkrIwchSp3BxG\/btQGiOFmDFVJCDUxAJCqWCgsew1Moye5HrQGugFASFsnMRmC\/s1dYy2Rs7BmUY69Fb7UBHoCztvD9zJA1wkDtCucuBthfeIHUgdyNhWaesoQqqlKaUn0JqEmtyWDyTgVysAuTCwhOMOcAHJwCB1xnbOMUWrour5Kkt3YbJW3Wwe2nh66lhaeOB3iXOXA28vvY7sB3x0pU1tCnUVKU0pPoFTk1dLAh8P3LwG5WBzCucvjbA2JHcqO5Gw39KS1lCNVUXNbn0\/P7BU5NbrYPR4euuR7TyH5PXXjbGcasddOe\/SufraHm+TvW7t+dfYeXK262CrrUQJ8PB52hadYyYlzl8gAYxnYnPUgfPbrVEtTSjUVJy9T6ElB2v0IFXkTOKMswVRksQAPUk4ArkpKKuwZXds0TtG66XRirA9QynBFRpzjUipxd08o6007M1VM4SLGzkmcRxqXc5IA6nSpY9fgCfpVdWrClHfN2X4jqTbsiPVhwkT2UiJHIykJKGMZ2wwRtLY+RGKrjVhKUoJ5Vr+18o600rmfDOHS3EgihQyOQSFGMkAZPX4CuVq9OjDfUdkIxcnZFhe+Er2HPMt2TCPIclfcj0622PbWv3rPS8R0tX9k08pfN3t\/Ym6U1yikraVigFAKAl8ImVJ4nb3VljZts+VWBO3fYUB0P+IvHrK8uTJZ2gtlydTZwZifxGIeVO\/Tc53oBwmW2l4cbaW7jtnF4JvPHO+Y+To8vKjYZyehIoC4k8SWbzmTMblbmw0tcxO3OitbWeKSSXlqxAd+USNzupw2k0BKufE0Ky3Sw3kQE1nGA726vGLhLhHaMMtqrOOWr4YxjcjO6qwA2f5xwz2WKIzRPyzZPHqicyDQye0q+i3ABwXGNbhguSc4yBpj8UWUr5m5AZLu69nb2UBIoHhYW7vGkY5iLLpOk5bvg9CBBsuJWhf97uYZH9ttpDNDbkKYo4JwcBoB5dZhDDQc9QGxmgPfF3FLWXDwzW3MNrJFNiGRtbrOGj0M0EYDlGAEmAcRsCehYCD4XntYbeSQ3ix3TpJEitHOywxtkMRoUhnYE43wNXc14+tjqKtaMFSvTTTbTjlrjl4S+rL6bio3vkseM8ZsbmDDPErGK1ijAgk51uyFFlZpQMNGFDEKCc56A5NZ9PpdVQq4TtebfqW2Sd7JLo72y+O9iUpwlH6fIy4ZxqzjNpKbkg2KzRiIRSfvALSaHjOMLrDDIbGK5W0upmqtNU\/\/ACuLvdeni6fV2tix2M4Kzvx9zXw\/j1qBbXLXBV7eze2Ntoc8x9MighwNGhtYY56ae+1Sq6Ou3UoqGJzUt91hXT45urWXxOKccSvwrWPIeO2oRbjnnmLw\/wBi9m0PlnEZjzrxo5Z9\/rn4ZpLSahydLZh1N++64vfjm\/QKcbXv0tY1eAOK2cETC5kUFpsSI8esNDoABXETljqJyNS7DI3qXiun1NWa8lPCw07eq\/8A9l062ZyjKCXq\/PsZW\/HLRIUt9UTJ7NdpIeQSzSl5DbnWU19CpB7Z3x25PSamVR1bO+6DXq6WW7F7d79+h1Tglb2fT6Eq945YtHgPC0eq1MEJtiGtijoZzM4X9opAcEBmLaqrp6TVqeVK9p7pbv3XT27VfD4thWOucLfS2OO5WeLuLW8lzbSxSB9JDSBEwiYkBCoxijZxj1G3TJrToNPWhRqQnG1+LvLx19Ukvk89iFSUXJNfn9i6j4tw5rjmPcR4TiElxkwStzoZVUhR5M+U5BDehxnvien1saOyMHmmo\/uStJdeevsWbqd7t9blTe8Vt\/8ALBCtxC0pwWU27K6qCNMUcgiAJ7l2bfGBWunp63651JQko9Huw+8mt30SRByj5dr5+BO8J8ftYYLcGeOHQtwJ0NuzySSPrEbrKqHAClR1GMEb5qjX6PUVak7RcruO17kkkrXTV++eCVOcUlnvfBE41xiyfh6xRCMPy4QEKsJI5lI5rBhFhtXmyxffPQVbptNqo6xzne15ZvhxfC\/d0xjbjuRlODhZfn2\/yZ8B4taLFZ8ydUeCK7XSUYgSSS649R5TgKVJ3UEggVzVabUOpV2wupOGbrhKzt6o5v0bSOwnGyu+LlD44ubeW6MlsVKOkZbSjIBJpAfylV3JGdhjf51v8NhWp0NlblN8u+L46v7lVVxcrxLbiHGrV7ziEusMktqyQkoxzLphAwCuVPlbc4+dZKWlrw01CFrOM05ZXF5e+eVgslOLlJ+xe3PiPhplt2UQ8pJVYAxvrhj5ThkZBCAV1afxPk71ghotcqdRO+5rurN3WU93a\/SPYsdSnddvz2Odh8RxtbBZDGskt1+2K26akteXEmI\/JpUeQjA32+Jz6MtFONZuF3GMPTeTzO7ec36lSqLbnv26G\/x7xKznij5MkbypK4yqMpaBgCmTyo12K9MbFtsioeF0NTSqS8xNRaXLT9XX+qT+fW2TtaUZLHP57I4ivbM4oBQFzwfwvdXSGSCIOgflkmSNPPjVpAdgWOOwoCHc8KmjEhkjKcuRYnDYV1kYOwUoTq6RtvjG3xFAa7+xeF9EgAbCsQGVsBgGAOknBwRkHcd8UBGoDZBAzkhFZyFZiFBYhUUszEDsFBJPYA0BroBQE3hnCprgsIYzIUQu2MYVF6kk7VTW1FKik6krXdl8SUYuXB5a8LmkikmSMtHFp5j7YXUcDr1PwFJ6inCcacn6pcLvYKLabRDq4iSLOyeXXoXVy0aR9wMIuATud+o2G9V1KsKdtz5dl8WdSb4JN7wO4hDtJGVEbIj7qdLSLrUbHfI32qunq6NRpQle6bXwTs\/udcJLkrq0ERQCgN1pbNK6RoNTuyoo2GWYgKN9tyRUKk404ucnZJXfwR1K7sjCaIqxVhgqSpHoQcEVKMlJJrhnHg3NYyCJZiv7NnaMNkbuoBIx16EfeoKtB1HTv6kr29ju12uSH4JOIzIY\/II0mJ1KcRyMURiAc7sCMdarWqpOWy+btdeUrv7HdkrXI0tk6xpKwASQsE8y5Ok4J051AZ2yRirI1Yym4Llc4fX34OWdrkerDhlHGWIVQWJIAAGSSdgAB1NcbSV3wD2WJkYqylWUlWBBBUg4IIPQg9qRkpJNO6YeDCugUAoBQEjh8oSWNz0V0Y\/IMCaA6b\/EjxLa39yZLazW2GTqfo82fxOinQp69Mk9z2oDzg01rLw42s12LZxdicZilk1JydG3LBGcnoSKAuF8SWMs2ZHkVFueH6XKapXitLWeEyvswyXMJI3ODtkigJ3FfFtoHM8UsZuPYZodSwuw9o58bwsDLGNXk1AMwyNHyyBpuPGdpKzicLNCG4dKqC3RdUiGM3x2Ubt+1B1HDZ+VAS5fGsC3cbR3Magw3cTzrFISObGRb81WiBIV8EBQcZI3G1AVNn4rgU2cckiyIntLXDi3U5nea4NvMwZQZFXmJJo+e2dqAi+I+MwyxgC6jlnFvIs03suPadUyNFEupAVZVUnmkKe2SKA88GeKra3jEMkLIMTtJIsh\/as0boiugQnADaRvgElsZrxPEfD69afmQkn+2ya4Sabs7+13i74NFKrGKs0Z2niy19iltjbvEORoRRMSJZDIjM7Yj2byg5J6LgYqNTw7UfqY1lNP1XbtwrNJc8Z4XV3Cqx2ONjDwX4kgtoYo5GUZvC0wMWvNs0SqRkqdiw6DepeI6GrXqSlFf0Wjm3qu337ClUUUk+\/2Nr+JreSHMrKZzZ3cJIh0+ZpUNuvlUDZA2D2qC0FaFW0F6d8Jc9Enu5d+fqd8yLWebP8A0TOIeI7F3mZn5qPc2U\/LMbjWkacuWPcYyOu+x6ZqmlodXGMElZqM43usNu6f5lHXUg7\/ABTNh8U2iyIzzrcupuisns2gJG8JWKErp83nIPQgetR\/9P1Dg1GDivTjde7UruV74x82d82N8u\/PQw4d4stS6ySsonazhRpeUQFmSWQyA6Fz5kMY1KD7uKlW8O1Ci4QXp3ye2\/8AS0rcvo74b9xGrG93zY1z+IrM211GHSPW07RrFE6lmfZQ2tCpQ49VZQdqlHRalV6U2m7bU22nZLm1mnf6p9TjqQ2tfEjeCeP28EUQacWzpciSbMHONxENBVQ2Do04b0xnI3FWeJaOtWqSajuTjaPqttebu3W\/+ngjSnGKWbZ7cki48R2TWUsS6AzCcFGjcl5HkZo5VYLjVgruxGnGKrhodUtTGbvZbcprCSSceeOeE78knUhsa+JE8NcftY7H2eR+XMXnKS8svyNccYDYwc6tLLkeZc7VdrNHXnqvNirxtG6vbdZvHyunnDIwqRULPnJ6eOWhtzEXwTY20ZGhwHlhuHlePIGxZSBq6b9dq5+k1Crb7f8AuSfKwpRST+T6DfHbb2X9y1bxPY82NmlWSMXMMkKC25fscChtaEhfPkFVwMjy5rKtBqvLklGz2tSe6++T4fOOrvjmxPzIX569uCKnjGF0jWVkIaG8jn\/YKC2dfsi5VM4GdsdM71a\/DKsZSlBPDg4+p+2\/r19+TnmprPvfH0N154utFjgMOleW9uwTlNrhCbTaTp0HILZOTnIOxGahT8N1DnNVL5Us3xK\/F83x8MHXVjZW9iH4g8UxmO85U6yyTTqUbkaSLdklVkBZfKwDBdXU5NXaTw+anS3wsoxyt39V1Z4eeL24Izqqzs+X9ibd+J7IkESRunOt3t4mtcLZpHu4cgDWD7uFJ9app6DVLlNO0lJqf72+Ldu+bdiTqQ\/tbHBzPj3iUNxOjwyGT9mA+2FVtTHShZVZhv8AiGd+uK9LwuhVo0nGpG2cd+Fzlr6FNaSk7o5mvTKhQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgPqXDePxW9vCjRFiLVZiQB7urRj559dvjXz9XSzq1ZSUv6rf5MkoOUm\/cy8T8TWS3uYhDpZYo5CcrsshUjGO9c0tFxqQm5Yba+hynG0k7nyuvoTYKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUB9E4L43tYoIo3ilZkjCMQkZBx1AJbOK8Sv4dWnUlKLVm78v+DNKjJttGvj\/jS1mt5Io4pVZ1CglIwNiCASGJxtUtP4fWp1Yzk1Ze7\/gQoyUk2fP69k0igFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoBQCgFAKAUAoD\/\/Z\" alt=\"Estamos a punto de ver la primera fotograf\u00eda de un agujero negro - RT\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Entonces se pasa un borde matem\u00e1tico, un punto de no retorno, ni a la velocidad de la luz podr\u00eda escapar de all\u00ed una nave espacial que, sin darse cuenta, traspasara ese punto o borde matem\u00e1tico que llamamos \u201chorizonte de sucesos\u201d. Incluso las se\u00f1ales que intentara emitir ser\u00edan atrapadas por la fuerza descomunal de atracci\u00f3n del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, que genera la fuerza de gravedad en su estado puro y de m\u00e1xima dimensi\u00f3n all\u00ed, en el interior del agujero, en lo que se conoce como una \u201c<a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>\u201d. All\u00ed dejan de existir el espacio y el tiempo. La estrella original, a medida que se va contrayendo sobre s\u00ed misma para convertirse en un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, de forma efectiva y real se vuelve negra, hasta desaparecer de la vista de un posible observador que s\u00f3lo sabe de su presencia. Por la enorme fuerza de gravedad que genera, hasta la luz es engullida por el monstruo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static3.abc.es\/media\/ciencia\/2019\/04\/10\/gvzxcd-kySB--1024x512@abc.jpg\" alt=\"Primera foto agujero negro: \u00bfQu\u00e9 es el horizonte de sucesos?\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Si pudi\u00e9ramos verlo, as\u00ed ser\u00eda el <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. Estas son las primeras fotos obtenidas<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El agujero acaba siendo solamente una gran bola de gravedad pura. De hecho, se han detectado y fotografiado estrellas vecinas a un gran <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> que, cuando las atrapa y engulle, acaban siendo literalmente desgarradas. Su materia es atra\u00edda, pasa el horizonte de sucesos y desaparece en el interior: la negra e invisible <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a>.<\/p>\n<p style=\"text-align: justify;\">Podemos calcular c\u00f3mo se comportan los chorros de part\u00edculas elementales cuando se aventuran cerca de un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>. Stephen Hawking, estudiando este problema, tropez\u00f3 con una dificultad que al principio consider\u00f3 simplemente una formalidad: exactamente, \u00bfCu\u00e1ndo se considera que algo es una part\u00edcula y cu\u00e1ndo puede ser vista como parte del espacio vac\u00edo?<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.makeagif.com\/media\/10-25-2015\/PpV1aj.gif\" alt=\"NASA | Massive Black Hole Shreds Passing Star on Make a GIF\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"2017 octubre 16 : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si algo ocupa un nivel positivo de energ\u00eda, se considera generalmente una part\u00edcula, pero cuando el nivel de energ\u00eda est\u00e1 bajo cero, tiene que ser ocupado y es la ausencia de un objeto en tal nivel lo que se observa como una part\u00edcula. Consecuentemente, nos encontramos con que mientras que un astronauta, al caer en un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>, ve el espacio-tiempo a su alrededor vac\u00edo, para un observador exterior parece que hay part\u00edculas que escapan de ser capturadas por el agujero. \u00bfEs esto una impresi\u00f3n de la teor\u00eda?, fue lo primero que pens\u00f3 Hawking; y no importa el grado de refinamiento de sus c\u00e1lculos, siempre parec\u00eda obtener un flujo d\u00e9bil de part\u00edculas que escapaban del agujero. En ese punto hizo el descubrimiento m\u00e1s importante: \u00a1esas part\u00edculas son reales! Cada <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> est\u00e1 emitiendo un flujo constante de part\u00edculas de todas las especies concebibles. La intensidad del chorro de part\u00edculas es inversamente proporcional al cuadrado de la masa del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/invdes.com.mx\/wp-content\/uploads\/2017\/10\/14-10-17-agujero.jpg\" alt=\"La radiaci\u00f3n de Hawking permitir\u00e1 'mirar' dentro de un agujero negro -  INVDES\" \/><\/p>\n<p style=\"text-align: justify;\">\n<div>\n<div>\n<div data-sms=\"\" data-fbm=\"\" data-show-cr=\"1\" data-ct=\"1\"><\/div>\n<\/div>\n<\/div>\n<div><a title=\"La radiaci\u00f3n de Hawking permitir\u00e1 'mirar' dentro de un agujero negro -  INVDES\" href=\"https:\/\/invdes.com.mx\/ciencia-ms\/la-radiacion-hawking-permitira-mirar-dentro-agujero-negro\/\" rel=\"noopener\" target=\"_blank\" data-ved=\"0CAkQjhxqFwoTCLiF-4fg6O0CFQAAAAAdAAAAABAo\">La radiaci\u00f3n de Hawking permitir\u00e1 &#8216;mirar&#8217; dentro de un agujero n<\/a>egro<\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los aspectos que implican la radiaci\u00f3n de Hawking son que antes de llegar a los estadios finales el tama\u00f1o del <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> se har\u00e1 comparable a la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> y toda la masa llegar\u00e1 a ser tan s\u00f3lo un poco mayor que la <a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a>. Las energ\u00edas de las part\u00edculas emitidas tambi\u00e9n corresponder\u00e1n a la de la <a href=\"#\" onclick=\"referencia('planck masa de',event); return false;\">masa de Planck<\/a>. Solamente una teor\u00eda completa de la gravedad cu\u00e1ntica podr\u00e1 predecir y describir exactamente lo que sucede al <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> en ese momento.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"La Teor\u00eda de la Relatividad: Las escalas de Planck\" \/><img decoding=\"async\" src=\"https:\/\/wikimedia.org\/api\/rest_v1\/media\/math\/render\/svg\/543949f6ee81a934d7c17560821e69931bd54e20\" alt=\"{\\displaystyle \\ell _{P}={\\sqrt {\\frac {\\hbar G}{c^{3}}}}\\approx 1.616199(97)\\times 10^{-35}{\\mbox{ metros}}}\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a> es la distancia o escala de longitud por debajo de la cual se espera que el espacio deje de tener una geometr\u00eda cl\u00e1sica. Una medida inferior previsiblemente no puede ser tratada adecuadamente en los modelos de f\u00edsica actuales debido a la aparici\u00f3n de efectos de gravedad cu\u00e1ntica.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta es la importancia de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> para la teor\u00eda de part\u00edculas elementales en la <a href=\"#\" onclick=\"referencia('planck longitud de',event); return false;\">longitud de Planck<\/a>; ser\u00eda un buen laboratorio ya que todas alcanzar\u00e1n, por s\u00ed mismas, el r\u00e9gimen de energ\u00eda de los n\u00fameros de Planck, y una buena teor\u00eda debe ser capaz de decirnos c\u00f3mo calcular ese caso. En la <a href=\"#\" onclick=\"referencia('supercuerdas teoria',event); return false;\">teor\u00eda de supercuerdas<\/a> se puede objetar que no nos dice nada de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a>, y mucho menos de c\u00f3mo uno de ellos puede comenzar su vida como un agujero de tama\u00f1o astron\u00f3mico y acabar explosivamente.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Teor\u00eda de cuerdas - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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alt=\"Supercuerdas: \u00bfVeremos por fin una teor\u00eda unificadora? - NeCLO - Ciencia y  Cultura al M\u00e1ximo\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda de supercuerdas - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"Teor\u00eda de Cuerdas y la Teor\u00eda M\" \/><img decoding=\"async\" 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\" alt=\"Brana - Wikipedia, la enciclopedia libre\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Esta\u00a0<strong>teor\u00eda<\/strong>\u00a0reemplaza la <a href=\"#\" onclick=\"referencia('singularidad',event); return false;\">singularidad<\/a> en el centro de un\u00a0<strong><a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a><\/strong>\u00a0postulando que toda la regi\u00f3n dentro del horizonte de sucesos es en realidad una mara\u00f1a de\u00a0<strong>cuerdas<\/strong>, las que la\u00a0<strong>teor\u00eda de cuerdas<\/strong>\u00a0postula que vibran para formar el espacio-tiempo, todas las part\u00edculas y fuerzas que conocemos, tanto en las tres\u00a0dimensiones f\u00edsicas de espacio como en\u00a0<em>direcciones<\/em>\u00a0compactas (las dimensiones extras est\u00e1n entrelazadas en la espuma cu\u00e1ntica).&#8221;<\/p>\n<div>Variantes de la\u00a0<strong>teor\u00eda<\/strong><\/div>\n<p style=\"text-align: justify;\">&#8220;Las cinco\u00a0<strong>versiones de la teor\u00eda<\/strong>\u00a0actualmente existentes, entre las que pueden establecerse varias relaciones de dualidad, son: La\u00a0<strong>Teor\u00eda de cuerdas<\/strong>\u00a0de Tipo I, donde aparecen tanto &#8220;<strong>cuerdas<\/strong>&#8221; y D-branas abiertas como cerradas, que se mueven sobre un espacio-tiempo de diez dimensiones.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/images-na.ssl-images-amazon.com\/images\/I\/413V4oKNL6L._SY264_BO1,204,203,200_QL40_ML2_.jpg\" alt=\"El peque\u00f1o libro de la teor\u00eda de cuerdas (Drakontos): Amazon.es: Gubser,  Steven S., Sampedro, Javier: Libros\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La Teor\u00eda de Cuerdas : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Los te\u00f3ricos de cuerdas han tratado desenfrenadamente de conseguir el que esta teor\u00eda prediga los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> como cualquier buena teor\u00eda de la gravedad, sin embargo, de momento no ha sido posible. Cuanto m\u00e1s se piensa en ello, m\u00e1s importancia parecen tener los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> en el mundo de lo peque\u00f1o.<\/p>\n<p style=\"text-align: justify;\">C\u00e1lculos realizados en relaci\u00f3n a mini <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> que obedecen tanto a las leyes cu\u00e1nticas como a las relativistas de la gravedad, han dado resultados sorprendentes. Han aparecido las mismas expresiones matem\u00e1ticas que las de la teor\u00eda de cuerdas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Gabriele Veneziano - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El f\u00edsico italiano Gabriele Veneziano public\u00f3 una f\u00f3rmula matem\u00e1tica para dominarlas a todas\u2026 a todas las part\u00edculas regidas por la interacci\u00f3n nuclear fuerte\u2026 las part\u00edculas llamadas <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>\u2026 tanto <a href=\"#\" onclick=\"referencia('barion',event); return false;\">bariones<\/a> como el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, como <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> como el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> y el <a href=\"#\" onclick=\"referencia('kaon',event); return false;\">ka\u00f3n<\/a>.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2018\/12\/Dibujo20181216-slides03-desgranando-ciencia-2018-teoria-de-cuerdas.jpg\" alt=\"\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;La teor\u00eda de cuerdas naci\u00f3 para explicar los resultados experimentales en la f\u00edsica de los <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a>. En la d\u00e9cada de 1960 se descubrieron tantos nuevos <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> que en lugar de part\u00edculas se hablaba de resonancias, como si fueran vibraciones de objetos m\u00e1s fundamentales. Para entenderlos era necesaria una nueva ley f\u00edsica universal.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/francis.naukas.com\/files\/2018\/12\/Dibujo20181216-slides06-desgranando-ciencia-2018-teoria-de-cuerdas.jpg\" alt=\"\" width=\"573\" height=\"427\" \/><\/p>\n<p style=\"text-align: justify;\">&#8220;Leonard Susskind, Yoichiro Nambu y Holger Nielsen encontraron en 1970 que el modelo dual de Veneziano describ\u00eda la interacci\u00f3n entre parejas de cuerdas abiertas y el modelo dual de Virasoro entre parejas de cuerdas cerradas. El misterioso objeto fundamental que vibraba dando lugar a las resonancias en los modelos duales eran cuerdas.&#8221;<\/p>\n<p style=\"text-align: justify;\">Rese\u00f1as del BLOG DE\u00a0 Don FRANCISCO R. VILLATORO<\/p>\n<p style=\"text-align: justify;\">Y a todo esto&#8230;<\/p>\n<p style=\"text-align: justify;\">&#8220;La f\u00f3rmula para la captura y emisi\u00f3n de part\u00edculas por un <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujero negro<\/a> es exactamente igual a la f\u00f3rmula de Veneziano. Esto resulta extra\u00f1o ya que no es un tema de cuerdas. La realidad es que la teor\u00eda no est\u00e1 acabada y que unos y otros dan palos de ciego buscando el camino que nos lleve a la \u201cbuena\u201d teor\u00eda, y all\u00ed, seguramente, estar\u00e1 la explicaci\u00f3n de estas conexiones que hoy aparecen en los n\u00fameros y que no podemos explicar.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><span style=\"text-decoration: underline;\">Agujeros de gusano<\/span><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\"><img decoding=\"async\" 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\" alt=\"Cient\u00edficos presentan un nuevo m\u00e9todo para descubrir agujeros de gusano en  el universo - RTVE.es\" \/><\/p>\n<p style=\"text-align: center;\"><span style=\"text-decoration: underline;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los ex\u00f3ticos &quot;agujeros de gusano&quot; de Einstein y Rosen (y por qu\u00e9  nos podr\u00edan permitir viajar a trav\u00e9s del tiempo y el espacio) - BBC News  Mundo\" \/><\/span><\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" 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\" alt=\"Aumentan las posibilidades de viajar a trav\u00e9s del tiempo \u2022 Tendencias21\" \/><\/p>\n<p style=\"text-align: center;\">\n<p style=\"text-align: center;\">Quiz\u00e1s alg\u00fan d\u00edas nos salven<\/p>\n<p style=\"text-align: center;\"><span style=\"text-decoration: underline;\"><br \/>\n<\/span><\/p>\n<p style=\"text-align: justify;\">Si creemos a Stephen Hawking, los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> son simplemente el principio de una deformaci\u00f3n mucho m\u00e1s seria del espacio-tiempo, por ejemplo, su idea del \u201cespacio-tiempo espumoso\u201d. Pero eso no es todo; \u00e9l y otros, en particular Sidney Coleman de la universidad de Harvard, han especulado con el papel especial que juegan los \u201c<a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a>\u201d, que son conductos en el espacio-tiempo que conectan regiones muy distantes del universo, e incluso, pueden comunicar nuestro universo con otro universo. La formulaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> de la teor\u00eda de la gravedad podr\u00eda admitir tales rarezas.<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/francis.naukas.com\/files\/2009\/12\/dibujo20091208_antigravity_propulsion_illustration_franklin_felber_proposal.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;Por sorprendente que parezca, la antigravedad es un fen\u00f3meno predicho por la teor\u00eda relativista de la gravedad de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>, en el r\u00e9gimen ultrarrelativista. David Hilbert descubri\u00f3\u00a0a finales de\u00a01915, y public\u00f3 en 1917 y 1924, que la soluci\u00f3n de Schwarzschild de las ecuaciones de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> permite que una part\u00edcula que se mueva en un c\u00edrculo alrededor de una masa a una velocidad mayor que c\/\u221a3 puede sufrir una fuerza\u00a0antigravitatoria (una fuerza gravitatoria repulsiva). Dicha fuerza repulsiva podr\u00eda servir para acelerar naves espaciales a velocidades relativistas (idea d Felbel f\u00edsico\u00a0Franklin<\/p>\n<p style=\"text-align: justify;\">r). Se ha\u00a0sugerido que podr\u00eda descubrirse dicha fuerza utilizando los haces de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> del LHC del CERN. Un nuevo art\u00edculo, que analiza en detalle la soluci\u00f3n de Rei\u00dfner-Weyl-Nordstr\u00f6m para una masa cargada, muestra que no es posible verificar esta fuerza con haces de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> movi\u00e9ndose en el anillo del LHC a velocidades utrarrelativistas ya que se requiere una part\u00edcula con gran masa, que cumpla que m\u00b2&gt;q\u00b2, lo que no ocurre ni con un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>\u00a0ni con\u00a0un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. La verificaci\u00f3n experimental de la antigravedad tendr\u00e1 que esperar.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.e-limbo.org\/img\/articulos\/1139960185luz.jpg\" alt=\"\" width=\"300\" \/><\/p>\n<div style=\"text-align: justify;\">\n<p>ALBURQUERQUE (EEUU).- Los t\u00faneles de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> que existen en laboratorios de EEUU y Europa podr\u00edan probar en un par de a\u00f1os la antigravedad, asegura Franklin Felber. Este cient\u00edfico afirma haber resuelto la ecuaci\u00f3n de campo gravitatoria formulada por Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p><\/div>\n<div style=\"text-align: justify;\">&#8220;Mi f\u00f3rmula es la primera soluci\u00f3n en lo que se refiere al movimiento de una masa a la velocidad de la luz&#8221;, declara desde Albuquerque (Nuevo M\u00e9xico)<\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hace alg\u00fan tiempo ya que se pudo leer en la prensa que el f\u00edsico de EE.UU, Franklin Felber, acababa de dar un paso nuevo en el desarrollo de la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general. La clave para viajar a velocidades cercanas a la de la luz podr\u00eda estar en la soluci\u00f3n exacta de una ecuaci\u00f3n que plante\u00f3 Albert <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> hace casi un siglo: aprovechar las particularidades de la fuerza de la gravedad para enviar naves a otros mundos, a velocidades inconcebibles hasta ahora.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"En busca de la antigravedad: 70 a\u00f1os de investigaci\u00f3n militar persiguiendo  una fuerza que quiz\u00e1s no existe\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRH32iZA3u4cMqo-Xd1vjDyXb9aMsKOR_xFnw&amp;usqp=CAU\" alt=\"desarrollo defensa y tecnologia belica: Desencubrimiento parcial flota  operativa antigravedad actual del Gobierno de Estados Unidos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los resultados de Felber nos dicen que cualquier cuerpo que viajara a un 57\u20197% de la velocidad de la luz generar\u00eda un extra\u00f1o campo gravitatorio a su alrededor, conocido como antigravedad, que repeler\u00eda los objetos que se acercaran en lugar de atraerlos. De esta forma, las naves espaciales del futuro podr\u00edan emplear los campos de antigravedad como medio de propulsi\u00f3n. Para ello, bastar\u00eda con acercarse al \u00e1rea de acci\u00f3n de un objeto que viajara a gran velocidad para ser rechazadas por su fuerza gravitatoria. De acuerdo con los nuevos c\u00e1lculos, que acaban de presentarse en el Foro Internacional de Tecnolog\u00eda y Aplicaciones Espaciales de Alburquerque, en Estados Unidos, el impulso provocado por un objeto lo bastante grande podr\u00eda enviar un veh\u00edculo hasta zonas inexploradas del universo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/imagenes.20minutos.es\/files\/article_amp\/uploads\/2014\/12\/03\/200506.jpg\" alt=\"La NASA anuncia que preparasu primera misi\u00f3n tripulada al planeta Marte  para 2030\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La soluci\u00f3n de Felber, la primera que se consigue para masas con velocidades cercanas a la de la luz, tambi\u00e9n establece que los humanos y el equipo que viajaran a bordo de la nave no sufrir\u00edan grandes da\u00f1os durante la inmensa aceleraci\u00f3n provocada por la antigravedad. Adem\u00e1s, estos resultados podr\u00edan servir para poner a prueba en aceleradores de part\u00edculas algunas de las predicciones de la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>.<\/p>\n<p style=\"text-align: justify;\">El hallazgo de Felber, vicepresidente y responsable de la divisi\u00f3n de f\u00edsica de la empresa Starmark, ha provocado ya algunas controversias, aunque su informe ha sido publicado por el Instituto Americano de F\u00edsica en su \u00faltimo bolet\u00edn de conferencias y ha pasado al examen de otros especialistas, pero siempre ha sido igual: cuando surge algo nuevo \u2013 aunque sea bueno \u2013 surgen los esc\u00e9pticos y detractores.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.publico.es\/uploads\/2015\/11\/23\/5652f1f3e2528.jpg\" alt=\"Diez preguntas para entender la teor\u00eda de la relatividad general de  Einstein | P\u00fablico\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfHasta cu\u00e1ndo estar\u00e1n dando r\u00e9ditos las ecuaciones de campo de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> general de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>? \u00a1Qu\u00e9 maravilla!<\/p>\n<p style=\"text-align: justify;\">Volviendo al tema anterior, los investigadores podr\u00edan pensar que, si la teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> admite los <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a>, \u00e9stos tienen que existir. Esto se parece a lo que ocurre en mec\u00e1nica cu\u00e1ntica, en la que todo lo que est\u00e1 permitido sucede obligatoriamente, es decir, si alguna configuraci\u00f3n es posible, \u00e9sta tiene una probabilidad definida de que en realidad ocurra. Seguramente, el lector de este trabajo habr\u00e1 visto alguna vez o habr\u00e1 le\u00eddo alguna historia de ciencia ficci\u00f3n, y sabr\u00e1 c\u00f3mo les gustan a los autores del g\u00e9nero los <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a>. Entran con sus naves en uno situados en nuestra V\u00eda L\u00e1ctea y, en un instante, salen por otro <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false;\">agujero de gusano<\/a> situado en Andr\u00f3meda, una galaxia hermana situada a m\u00e1s de dos billones de kil\u00f3metros de la nuestra.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQJaRLo2Komg_xa-Bxo3bUk3BsvZsF2pPKjnw&amp;usqp=CAU\" alt=\"Stephen Hawking crea su primera app para Ipad | Tecnolog\u00eda - ComputerHoy.com\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hawking y Coleman parece que est\u00e1n a favor de la existencia de dichos <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a>, sin embargo, otros reputados cient\u00edficos no creen en tal posibilidad.<\/p>\n<p style=\"text-align: justify;\">Existe un an\u00e1lisis formal de la gravedad cu\u00e1ntica que se realiz\u00f3 en la universidad de Siracusa, en el estado de Nueva Cork, por Abhay Ashtekar. El trabajo fue desarrollado despu\u00e9s por los investigadores Lee Smolin y Carlo Rovelli, que propusieron que los ingredientes fundamentales del espacio-tiempo no son puntos sino lazos cerrados. Aunque se parece un poco a lo que vimos en la teor\u00eda de cuerdas, \u00e9sta es una aproximaci\u00f3n completamente diferente; de acuerdo con Smolin y Rovelli, lo esencial es que los lazos est\u00e1n atados en nudos y que fuera de esos nudos no hay espacio-tiempo en absoluto. La teor\u00eda de nudos es uno de los temas m\u00e1s dif\u00edciles de las matem\u00e1ticas modernas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Nudos y Teor\u00eda Cu\u00e1ntica\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Nudos y Teor\u00eda Cu\u00e1ntica\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Durante sus excursiones por las matem\u00e1ticas de la teor\u00eda de cuerdas, los especialistas se han encontrado tambi\u00e9n con el problema del nudo. Edward Witten, uno de los mejores, ha descubierto varios teoremas matem\u00e1ticos sobre nudos que le han hecho merecedor de la prestigiosa medalla Field, considerada el premio Nobel de las matem\u00e1ticas, que se otorga cada cuatro a\u00f1os en el Congreso Internacional de matem\u00e1ticas a j\u00f3venes matem\u00e1ticos menores de 40 a\u00f1os.<\/p>\n<p style=\"text-align: justify;\">Si alguna de las cuestiones aqu\u00ed planteadas le parecen asombrosas, no quiero ni pensar lo que pasar\u00eda por su mente si contara algunas cuestiones planteadas en congresos y reuniones cient\u00edficas, que se ha discutido y filosofado sobre saltos cu\u00e1nticos de un universo a otro (generalmente a trav\u00e9s de <a href=\"#\" onclick=\"referencia('agujero de gusano',event); return false; return false;\">agujeros de gusano<\/a>), mundos paralelos en cosmolog\u00eda cu\u00e1ntica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p 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justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<\/blockquote>\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%2F2021%2F09%2F29%2Fel-universo-y-sus-maravillas%2F&amp;title=El+Universo+y+sus+maravillas' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a 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