{"id":4261,"date":"2020-12-02T06:20:13","date_gmt":"2020-12-02T05:20:13","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4261"},"modified":"2020-12-02T06:23:46","modified_gmt":"2020-12-02T05:23:46","slug":"ese-mundo-misterioso","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/12\/02\/ese-mundo-misterioso\/","title":{"rendered":"Ese mundo misterioso"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El antiguo campo magn\u00e9tico de la Tierra, a\u00fan m\u00e1s fuerte de lo que se cre\u00eda\" \/><img decoding=\"async\" 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\" alt=\"Magnetic Field of the Earth\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxMTEhUSEhIVFhUXFxUVFRUVGBcVFRUWFRUXFxUVFRUYHSggGBolHRUVITEhJSkrLi4uFx8zODMtNygtLisBCgoKDg0OFxAQGi0fHSUtLi0tKy0tLS0tLS0tKy0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLy0tLS0tLS0tLf\/AABEIAOEA4QMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAAAAQIDBAUGB\/\/EADwQAAEDAQUECAYBAQgDAAAAAAEAAhEDEiExQVEEYZHRBSJScYGhsfAGExQyksHhQgczU2JygrLxk7PS\/8QAGgEAAwEBAQEAAAAAAAAAAAAAAAECAwQFBv\/EACMRAQEAAgICAwACAwAAAAAAAAABAhEDMRIhBEFRgbEiYXH\/2gAMAwEAAhEDEQA\/APlB2h\/bd+R5pfUP7bvyPNFkQTN8iBuIMnyHFVrQl9PbajZio8SIPWdhIOu5VnaH9t35Hmq04nh6JULTtLrI675kz1jhAj9qH1D+278jzVaEgs+e\/tv\/ACPNL6h\/bd+R5qtCQWfUP7bvyPNTp1ajjAe7P+o5CdVQgICf1D+2\/wDI80fUv7bvydzVaSA00KjiHTVIhpIlzryCBAjO9U\/Uv7b\/AMjzUFFILPqX9t\/5Hml9S\/tv\/I81BWbLStPa2QJIEkgDiUAvqX9t\/wCR5o+pf23\/AJHmqkyUBZ9S\/tv\/ACPNH1L+2\/8AI81WhAW\/Uv7b\/wAnc0vqX9t\/5Hmq0IDS2ubDialS1aZAkxEPm+1uGSjU2t5jrOFwFznZCJxVCEBb9RUxtv8AyPNL6l\/bf+R5o+cbFi6LRdgJvAGMTkoWTE5THigJ\/Uv7b\/yPNH1L+2\/8jzUWEQZF8XbjI\/UqKAt+pf23\/keaFUhAalEqcKJWtBKyhVs2rgZaReJicxvVaRSoIoTSUgFJTqPkk6kndfuSqvkk6km67FIIq6w35cz1rQERlBvlUolABCiVKckkBEqVYAOIBkSYOom5JJIJUhJiQJnHcCVBpgympfKNm1BiQJykgn9ICpNDQTcBPcrm7K7OB348AnJaNqULUNmAxJPlzUrAGDR6+qfiXkxhTsOOR81qtH9Ksp+I2p+UfZCPlHctECzvnwiFWlqGr+XvHmnBiJumYvxU0kBXYRYVxaLIM3yRG6BB8yiybJN0SBlOB8YSCiyhTQgLkimpMZM3gQCe\/ctaaspJlAKkiSTSUgJFNCAU+\/fchCc6JBFCaSASSsqNAiDMgHuOi29HdGF4tvkMyj7n\/wCnQb\/YJNlbJ7rHs7HOljRMwThdE4k4C9bqexw2y5xN4NkSGyARjnjuXTsACy0AN0HqdTvKz1AtJjIyvJb0y2YuAAGgu\/7VZCvcw+GpuCrMaz3XeZT0UqoqMKwu0A9fVVuedUvS4lTpSQCYGpVVnePfckUkKhwNfJK7fw\/lIpKbVHdvSu3ohWbK4B7S4SA5pImJEib0gqJCUpBIlIGhRtoRsNJSUioraqpFJMpKEkUirGRBnS7vkfqVBKgkIQkCQgoSASTQgNvQ+wfOqWT9jRafHZECAdSSB4zkvSVRuAGAAuAAwAGQUfg\/Z5o1akXuqBngxgd61PJa6lICXOwwA7R07tVrhPTm5cv8nPNKb8BqfQanuWWq4D7R4n9DAea2bQ4kyfDQDQDILHUCpMY6sm8qkrYdnccrtTgl9MBiZ8glpcsYSpQbMWc5nwNy0uEYCPeqoelqKmSgs3j19FEga+SscFA0zp7KS4gSN6RcNPNMsOh4JFh0PBTdrDxAGF4nHC8i\/gol271SIUSUthKRu81WXbvVBKSWwJQhCQbnumBGAjvvJnz8lAqRUSuhdIqJUlEqKgJJpKaCVr6YtGDdJicYy7lAJ20qqa+1jaDcyrqezNgi1ExeQboM3QqKVIuzge8AttLoxp\/qd4Ql4ZX7K8mM+mWv0e9otCHNzcwyB3jEeKzAXTl7j0K79LomsOtRqWiMndU9wP8AIWDa6VokWDTrD7qcQHb2jJ27A5bzWU7TMscunsPgZlrYnRlWeONOkf2p9L04dGTerwxPiZR\/ZRUDm16Wj6VUdzgWu\/4N4rr1+jTUqEYDFx3bt5WmN9OXk9ZV5ilsjnzAuzccBzKKmzNbgJOp\/Qy816jadnDRAADRwC4O1vvho8Yk+AyWkRtzajCbzxPu9ZqjQtVUakTxPkstSoN58kKih4Gipd3DgFZUq7uP8LO+qdB78VLSQnOOqpeTqh9Y7uAVRrHQcOSm1pMaTlEqYdIN0RwUSlVxGTqVF94VlokWcpJ8SACfIKDjopNTCFe50gC664eJJUQ1LQVIVt2gTRoNDgolTcoLdpkikVJIBTUIoVllQIUnZokmNkoUqfv34Jfaa1MK3bO9c6mVfRffKuMMo9L0dUEru7R0PS2qnZfc4fY8fcw7jmNy8ds20aFem6I2+yRJPcP2r7YXc9xn+DNnqbH0o2lWEfNa6mSPtefvp1G7nGmRuJK+iVNksg7ySfC79HiuZtXRw2yk35cDaKThV2dxuiowhwY49l1kA+ByXptsFpgeAeu0OANxFq+CMiM+4rHq6aZXykyeJ6YcBj4D9nReW2i26buruubxOPivZ9IbOBJxOp\/QXm9vZqtZWUcN9DePX0Cy1KY14DmVurNWSoELjHUaN\/Ac1VYGZug5ZgXD0WhzMzh7wWeqlWkZHhVhhJuWoUZvwHvBMti4Ye8VOv1p5aUERcP+1XZV725n+SqHunu0RVRFxyH\/AGoK2k0FwBwkT3TekYGHHko7UHnCQLhEeJMnioFCAEAkKVneEJaDXUaqirqpkqohbTp0Zz36RDZVwACiFJZ5nhJEHe\/5VTle5VubCUqcoqIQ3l+03KIVMaupn9+ispH0PoqaZU6R5cVUZ2Nmy1I9eC6vR1a+T3nwXDoO5cVt2Gpl3hOMc4+j\/DfSV4NwwXsumviGnTFFrqbh80gB90AuONnGJOO9fKOg9rjqkxfI78CD7yX1L4fFPaGNFeH\/AC7JZOAINwnODBjDBLOTuow7053SVLHcvK9IUl7zpejE3GNwleO6TgTcT5Ixu0X08vWp34cMVlrkAAXEicN8YnPwW\/aRUdMNIG4QPE8ysL6AGJ8Bf54eqtUrBUknX3kqzRjHhzW92gHDE95zWeo3XgkqVmcFQ8xv9P5V9UqkGJuF4Ik\/rekuMz1WWa3ep7la5wy4n9BVOUtYTjw94qKZTsxjw56JWbUiGoJTcU39Z3VGMADfAHqpNBCt+md2TwKEB1tt2SL75mJyJuWrZughFqobI\/zODfKD5nwXX2raA1xssc9wm8zZavJbZWc9xc8yfdw0Cw4ss+Sal09z5HHxcV8rPK\/n07x+Fw9s0KzXHQwROlpuHBcHatlfTcWVGlrhiD6jUb12vhiq2iKtQuFv5ZcGf5W5nKSSIHNcsMc6i+o4k2ajRJ1eHF1\/+1p8UYZZzLKZXcmvr9c3LjhcccsZq3frf4yToqnBXWkStunLZKzFqirXqsqtsMpoNKsm\/wA1WptvVRFW599\/NaaZz4rKw5ewrqToKbPKO9sFQEicdQY4r6F0BVmk9outMe0Rje0iZ1n0XzfYXDT1he36H2qGk6AnuEXD1VWbjmy9V6jofplu2bJR2m4Go0WxkKjeq9u68GNywbfS7x4rw\/8AZZ01Yc\/Y3nq1WtqUwf8AEDG22jeWiR\/oOq9V0pXqUzcQRlN4jccVngvlx1k5e3bKDiSuLtNEDInvPKFu2npd18sbxK5W07e44NaPAn1K0ZyKHybhwCxVnAYnwxKltFVxxJ7sBwCw1GotaSCrtE4DjyWZ5nFTclYJ55KfdaxUUg2eatIA3+n8qDz70S0uVDDDjy0UFY9pBg4qDrrz\/J7gkZQoOqxhjrkOag+pOFw94qCm38Us+of2jxTVSFOw+k7Y5rSLWffOERcPcLx+3U4cd8kccl6\/psWWtfZtWT4iRiDkZAXm6uxVamFMwAI8TeZK5viZSTdr6L50uV8ZN1y2zgM4HfeIHGF3\/iRjaNOns7MItuPadJBcd9yt6H6CsuFSoQSDIaLwCMC4\/pZfi+oDWaNGCfEk8lpeScnNjjj1N1xX4+XFwZZ5zVupP+OIE1EBSC6co4oi4KpwV5G\/zhVOPd4c1MTnCe+TJ0AuGgA9Ak0qJTCqMauA04cldTes7CtDTqFTPJ09ifoF2tp2\/wCXs1UzfYI\/3O6o9fVcHZnRgobfX+Y5tEG6bT\/AXjwE8U7lqbYzDyy05hqup1A6mS17CwtcMWuYBB4hfVtj6WZtWztrAC+6owG+nUH3AHLUagjw+UVKxtl915ccjjIwWz4f6ZfstS0Osx11RkxaGRGjhfB3kYFZY3Tfkw8o9ft2zX9Ug7sHcDj4SudVoO7DvxPJdKtVZVYKlJwcw55g9lw\/pO4rm1AtnL7jLU2d2Yjv6vqsr6IzcPC\/+FqqBZ6gQqMr4yHG\/wAsFS8zir3hZ6pAxIG7PgL1PtpCIUCM8BqcFVU2rsjxPJUurEgg3yQZOUTcNBeptjSY1bW2mSSLzqf0OazEzeUIUW7WFIsuB1JEZ3RzUUJAIQhAfWax6px7xj4LlVdnYGl9Vz7JxtE914C7PysZXl+k67iXGSIkFpN0YYYQvJ4J5XUfXc2Uxm+3IqVXUXk0iGh2BbeLOUTncsFRxJJJJJvJN5PitFbCMgSR4xyWZy9vCff2+d5rd6+vwSmoEoBTsYeSyPcKJp7\/AHxStJSNFnZrpW5SNO4nIQCd5mPQqtWPOUae\/NVymyqTX6q1tUa+SpCk2NEb0nxlXHbDgyZ1z8ApgfLYZ+92P+Uad5xPcoNqhuAj1WapUJMlZ23K\/wClTHHGeu0UFNpi9Iqkrdl2t9M2qby05xgRo5pucNxXSb8QO\/rptJ1aSzyNocIXHSCctibjL267+mx\/hH\/yD\/4Wer0s44MaO+XH1A8lgKijypTjx\/F1Xa3uxcQNB1R5YrOpJJW2rkkAKCUISAQiEXRv9x+0AKVJ0OBIkAgxrBwUYQUATuHnzQhCA+yEXLwfS9R7num3FogBxJEg5L3DhBXlelKD3VHhrrpNwuOOBj7uS8z4Vkyu30\/y8blhNOFXFwBxAv8AE3TvhZXLVWukaErM4L2MenicqsqKkUirc1IqKkolRUBJNIqaDqPJicgB4BRQUJAkJpApA3C9JCEAkJuP68hCRQCKSZSSBJJpIAjNBy81IPNmzN0zG\/BS+T1Lcj7i2JE4A4Y5oCuUIQgLq7QA0NJMtBcIjrSbsb\/5VKkx0EHMEHdcouMmUAIQhAfZKzV47pjanl72AkAE3DQZnVe4qsXiunI+cW07ifuOpkyPReT8Ky5Pp\/k2+EcXanAmRpedSsrlqr0y0wRB5iVmeF7ePTxeSe\/akqJVjlBW5soikU0FTUIoIQUlJApJpKQJSTSKAEIQkAlCZSQCShWMfE3AyI7sL\/JRa8iYzEHukH9ICCSkkkCROSYMGUMaTcBqeAJPkEAkFClTZM3gQCe+MkBF2N2ClTi+dDHfkooQAhCEB9xqBeV6X2iwXdW06S6+IaNYEEr19dkYr5xtlYOcXgEEkkybUyvF+Dj5W19Ly5ax9KXbW15iq0Gf62iHDfv7iudtFKy4t0z13q6oFVWMmV7eE1083lu577ZnKsq5wVTlu4soikmUkqyqJQmUlBEgj3ohCVBIQhIEm6MkkJBKmyZvi4ngJhRQm4ygIlIppIBFIppJAihp03+Yg+qbjKdN8TheCL96AipOIgQL75333eSipMiHTpd3yP1KAKpE9XC7HuE+cqJQpPcDECIEHeZN\/mgIoRCEB962+pAc7CAfBeD6WogAustJJIJBNxIn7cBcctV7jpmyKZDv6+qBBMuOAgcfBfPtuolhLCcIN14MiQR4ELxPgR9Hn05lQLM8LXUCzvC9zCuDkjM9VuCucFU5bRyZRWVFSKRTYVEpKSiVFSEk0lNBQhSa8iYzEHukH9ILbgZxJu0iOaQQKlSAkThInum9JJIAoQhAJNs5aHhF6RTY8gyDBvHEQfVAFvq2d878IxUEykUgSSaRQAhClScAbxNx4kEDzQEUIQgHbOpQkhAfa\/i3+6b\/AKz\/AOp68d0v\/ev8P+IQheN8Hqfz\/b6O9OXUWaohC9jBx8ihyqKSF0Rx5oFRKEJuekkUkKKgJFCEgRQhCkBJCEAIQhIBJCEAikUIQCSQhIBCEIAQhCAEIQgP\/9k=\" alt=\"Origen del campo magn\u00e9tico terrestre - VIX\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQrCxIeuWOA_XcvHJg-L9dSawq8D4Q5uuzd5w&amp;usqp=CAU\" alt=\"www.observatoriodelaplata.edu.ar\/c o n t e n i d o s\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Es ampliamente sabido que el planeta Tierra act\u00faa como un gran im\u00e1n cuyas l\u00edneas de campo geomagn\u00e9tico<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3934\"><\/a> surgen de un polo (el polo sur magn\u00e9tico)<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3935\"><\/a> y convergen en el otro polo (polo norte magn\u00e9tico)<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3936\"><\/a>. El eje longitudinal de este im\u00e1n tiene una desviaci\u00f3n de aproximadamente 11^o con respecto al eje de rotaci\u00f3n. Por ello, los polos del campo magn\u00e9tico generado no coinciden exactamente con los polos geogr\u00e1ficos.<\/p>\n<p style=\"text-align: justify;\">Este campo geomagn\u00e9tico es producido por la combinaci\u00f3n de varios campos generados por diversas fuentes, pero en un 90% es generado por la parte exterior del n\u00facleo de la Tierra (llamado Campo Principal o &#8220;Main Field&#8221;).<\/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:ANd9GcRDa3NOXUHIjtyXL1P80HXOdoxeiP8-x_yTBA&amp;usqp=CAU\" alt=\"Campo magn\u00e9tico de la Tierra \u2014 Astronoo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTjHHo6sABG-w0PHDLyo3GzvnYfLItvLG7TAw&amp;usqp=CAU\" alt=\"Magnetic Field of the Earth\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Por otra parte, la interacci\u00f3n de la ionosfera<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3940\"><\/a> con el viento solar y las corrientes que fluyen por la corteza terrestre componen la mayor parte del 10% restante. Sin embargo, durante las tormentas solares<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3942\"><\/a> (eventos de actividad solar exacerbada) pueden introducirse importantes variaciones en el campo magn\u00e9tico terrestre.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/-d888QibiFOg\/Te6cfFiYkfI\/AAAAAAAAACM\/8duEpjhdFY4\/s1600\/ELECTROMAGNETISMO.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las fuerzas magn\u00e9ticas y el\u00e9ctricas est\u00e1n entrelazadas. En 1873, James Clerk Maxwell consigui\u00f3 formular las ecuaciones completas que rigen las fuerzas el\u00e9ctricas y magn\u00e9ticas, descubiertas experimentalmente por Michael Faraday. Se consigui\u00f3 la teor\u00eda unificada del electromagnetismo que nos vino a decir que la electricidad y el magnetismo eran dos aspectos de una misma cosa.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Las ecuaciones de Maxwell que definen todos los fen\u00f3menos del  electromagnetismo - IMAGNETSHOP - imagnetshop\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Ecuaciones de Maxwell - EcuRed\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La interacci\u00f3n es universal, de muy largo alcance (se extiende entre las estrellas), es bastante d\u00e9bil. Su intensidad depende del cociente entre el cuadrado de la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y <em>2hc<\/em> (dos veces la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> por la velocidad de la luz). Esta fracci\u00f3n es aproximadamente igual a 1\/137\u2019036\u2026, o lo que llamamos \u03b1 y se conoce como <em>constante de estructura fina<\/em>.<\/p>\n<p style=\"text-align: justify;\">En general, el alcance de una interacci\u00f3n electromagn\u00e9tica es inversamente proporcional a la masa de la part\u00edcula mediadora, en este caso, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, sin masa.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/3.bp.blogspot.com\/_xBXZbW6ivIs\/SqpvjP3SBJI\/AAAAAAAAEqc\/fh3ULAFurbs\/s1600\/stephan_quinteto_2009_hubble.jpg\" alt=\"[stephan_quinteto_2009_hubble.jpg]\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Muchas veces he comentado sobre la interacci\u00f3n gravitatoria de la que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> descubri\u00f3 su compleja estructura y la expuso al mundo en 1915 con el nombre de Teor\u00eda General de la Relatividad, y la relacion\u00f3 con la curvatura del espacio y el tiempo. Sin embargo, a\u00fan no sabemos c\u00f3mo se podr\u00edan reconciliar las leyes de la gravedad y las leyes de la mec\u00e1nica cu\u00e1ntica (excepto cuando la acci\u00f3n gravitatoria es suficientemente d\u00e9bil).<\/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=\"1 - Curso de Relatividad General - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Mec\u00e1nica cu\u00e1ntica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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\" alt=\"La mec\u00e1nica cu\u00e1ntica - YouTube\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRbUUTH337ymWxbyJXzld4m9bfN2qmDRhrAYw&amp;usqp=CAU\" alt=\"Teor\u00eda de la Relatividad General | S\u00e9ptimo Milenio\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos habla de los planetas y las estrellas del cosmos. La teor\u00eda de Planck, Heisemberg, Schr\u00f6dinger, Dirac, Feynman y tantos otros, nos habla del comportamiento del \u00e1tomo, del n\u00facleo, de las part\u00edculas elementales en relaci\u00f3n a estas interacciones fundamentales. La primera se ocupa de los cuerpos muy grandes y de los efectos que causan en el espacio y en el tiempo; la segunda de los cuerpos muy peque\u00f1os y de su importancia en el universo at\u00f3mico. Cuando hemos tratado de unir ambos mundos se produce una gran explosi\u00f3n de rechazo. Ambas teor\u00edas son (al menos de momento) irreconciliables.<\/p>\n<p><!--more--><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/abenteuer-universum.de\/sl\/raumzerr.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQsIx3lhimw1ata9TvjFkSh71b5IdY2T2QTBg&amp;usqp=CAU\" alt=\"Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTuzx-tL89ycBEZvuSamQlRQ3XyiWSNA7aBHw&amp;usqp=CAU\" alt=\"Personajes ilustres : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTYUZbww-SUQVuXRcPmGsra6pw87R2034MYIA&amp;usqp=CAU\" alt=\"Pensamientos : Blog de Emilio Silvera V.\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La fuerza de Gravedad mantiene unidos los planetas del sistema solar y retiene nuestros pues sobre la superficie de la Tierra, hace posible la existencia de los c\u00famulos de estrellas y galaxias y responsable de muchos de los fen\u00f3menos que hemos podido desvelar en objetos ex\u00f3ticos como los A. N.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.monografias.com\/trabajos104\/dinamica-sistemas-particulas\/img6.png\" alt=\"Velocidades inimaginables : Blog de Emilio Silvera V.\" \/><\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<ul style=\"text-align: justify;\">\n<li>La interacci\u00f3n gravitatoria act\u00faa exclusivamente sobre la masa de una part\u00edcula.<\/li>\n<li>La gravedad es de largo alcance y llega a los m\u00e1s lejanos confines del universo conocido.<\/li>\n<li>Es tan d\u00e9bil que, probablemente, nunca podremos detectar esta fuerza de atracci\u00f3n gravitatoria entre dos part\u00edculas elementales. La \u00fanica raz\u00f3n por la que podemos medirla es debido a que es colectiva: todas las part\u00edculas (de la Tierra) atraen a todas las part\u00edculas (de nuestro cuerpo) en la misma direcci\u00f3n.<\/li>\n<li>La part\u00edcula mediadora es el hipot\u00e9tico <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>. Aunque a\u00fan no se ha descubierto experimentalmente, sabemos lo que predice la mec\u00e1nica cu\u00e1ntica: que tiene masa nula y <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 2.<\/li>\n<\/ul>\n<p style=\"text-align: justify;\">La ley general para las interacciones es que, si la part\u00edcula mediadora tiene el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> par, la fuerza entre cargas iguales es atractiva y entre cargas opuestas repulsiva. Si el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> es impar (como en el electromagnetismo) se cumple a la inversa.<\/p>\n<p style=\"text-align: justify;\">Pero antes de seguir profundizando en estas cuestiones hablemos de las propias part\u00edculas subat\u00f3micas, para lo cual la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, que es la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> sin fuerza gravitatoria, es suficiente.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/3.bp.blogspot.com\/-JjhOTr5QCUI\/TuX9pMSwXzI\/AAAAAAAABoE\/0PtPtgCzIiE\/s1600\/charmed_quarks.jpg\" alt=\"\" width=\"640\" height=\"480\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si viajamos hacia lo muy peque\u00f1o tendremos que ir m\u00e1s all\u00e1 de los \u00e1tomos, que son objetos voluminosos y fr\u00e1giles comparados con lo que nos ocupar\u00e1 a continuaci\u00f3n: el n\u00facleo at\u00f3mico y lo que all\u00ed se encuentra. Los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, que ahora vemos \u201ca gran distancia\u201d dando vueltas alrededor del n\u00facleo, son muy peque\u00f1os y extremadamente robustos. El n\u00facleo est\u00e1 constituido por dos especies de bloques: <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. El <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> (del griego \u03c0\u03c1\u03ce\u03c4\u03bf\u03c2, <em>primero<\/em>) debe su nombre al hecho de que el n\u00facleo at\u00f3mico m\u00e1s sencillo, que es el hidr\u00f3geno, est\u00e1 formado por un solo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Tiene una unidad de carga positiva. El <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> recuerda al <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> como si fuera su hermano gemelo: su masa es pr\u00e1cticamente la misma, su <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> es el mismo, pero en el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, como su propio nombre da a entender, no hay carga el\u00e9ctrica; es neutro.<\/p>\n<p style=\"text-align: justify;\">La masa de estas part\u00edculas se expresa en una unidad llamada mega-electr\u00f3n-voltio o MeV, para abreviar. Un MeV, que equivale a 10<sup>6<\/sup> electr\u00f3n-voltios, es la cantidad de energ\u00eda de movimiento que adquiere una part\u00edcula con una unidad de carga (tal como un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> o un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>) cuando atraviesa una diferencia de potencial de 10<sup>6<\/sup> (1.000.000) voltios. Como esta energ\u00eda se transforma en masa, el MeV es una unidad \u00fatil de masa para las part\u00edculas elementales.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.ehu.es\/biomoleculas\/isotopos\/jpg\/isotopos.gif\" alt=\"\" width=\"584\" height=\"328\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La mayor\u00eda de los n\u00facleos at\u00f3micos contienen m\u00e1s <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>. Los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> se encuentran tan juntos en el interior de un n\u00facleo tan peque\u00f1o que se deber\u00edan repeles entre s\u00ed fuertemente, debido a que tienen cargas el\u00e9ctricas del mismo signo. Sin embargo, hay una fuerza que los mantiene unidos estrechamente y que es mucho m\u00e1s potente e intensa que la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>: la fuerza o interacci\u00f3n nuclear fuerte, unas 10<sup>2<\/sup> veces mayor que la electromagn\u00e9tica, y aparece s\u00f3lo entre <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> para mantener a los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> confinados dentro del n\u00facleo. Act\u00faa a una distancia tan corta como 10<sup>&#8211;<\/sup><sup>15<\/sup> metros, o lo que es lo mismo, 0\u2019000000000000001 metros.<\/p>\n<p style=\"text-align: justify;\">La interacci\u00f3n fuerte est\u00e1 mediada por el intercambio de <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> virtuales, 8 <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> que, como su mismo nombre indica (<em>glue<\/em> en ingl\u00e9s es <em>pegamento<\/em>), mantiene a los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> bien sujetos en el n\u00facleo, y cuanto m\u00e1s se tratan de separar, m\u00e1s aumenta la fuerza que los retiene, que crece con la distancia, al contrario que ocurre con las otras fuerzas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/2.bp.blogspot.com\/_XGCz7tfLmd0\/TCu_FS8raaI\/AAAAAAAAGTs\/6GWffvsxzPc\/s320\/image012.jpg\" alt=\"http:\/\/2.bp.blogspot.com\/_XGCz7tfLmd0\/TCu_FS8raaI\/AAAAAAAAGTs\/6GWffvsxzPc\/s320\/image012.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La luz es una manifestaci\u00f3n del fen\u00f3meno electromagn\u00e9tico y est\u00e1 cuantizada en \u201c<a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>\u201d, que se comportan generalmente como los mensajeros de todas las interacciones electromagn\u00e9ticas. As\u00ed mismo, como hemos dejado rese\u00f1ado en el p\u00e1rrafo anterior, la interacci\u00f3n fuerte tambi\u00e9n tiene sus cuantos (los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>). El f\u00edsico japon\u00e9s Hideki Yukawa (1907 \u2013 1981) predijo la propiedad de las part\u00edculas cu\u00e1nticas asociadas a la interacci\u00f3n fuerte, que m\u00e1s tarde se llamar\u00edan <em><a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/em>. Hay una diferencia muy importante entre los <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a> y los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>: un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> es un trozo de materia con una cierta cantidad de \u201cmasa\u201d. Si esta part\u00edcula est\u00e1 en reposo, su masa es siempre la misma, aproximadamente 140 MeV, y si se mueve muy r\u00e1pidamente, su masa parece aumentar en funci\u00f3n E = mc<sup>2<\/sup>. Por el contrario, se dice que la masa del <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> en reposo es nula. Con esto no decimos que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tenga masa nula, sino que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> no puede estar en reposo. Como todas las part\u00edculas de masa nula, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> se mueve exclusivamente con la velocidad de la luz, 299.792\u2019458 Km\/s, una velocidad que el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> nunca puede alcanzar porque requerir\u00eda una cantidad infinita de energ\u00eda cin\u00e9tica. Para el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, toda su masa se debe a su energ\u00eda cin\u00e9tica.<\/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:ANd9GcT5HgWiguB2SbZqA2_FPPPiysOgCzUYo6gc7w&amp;usqp=CAU\" alt=\"Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0 Una de las fuentes productoras de rayos c\u00f3smicos es el Sol<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los f\u00edsicos experimentales buscaban part\u00edculas elementales en las trazas de los rayos c\u00f3smicos que pasaban por aparatos llamados <em>c\u00e1maras de niebla<\/em>. As\u00ed encontraron una part\u00edcula coincidente con la masa que deber\u00eda tener la part\u00edcula de Yukawa, el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>, y la llamaron <em>mes\u00f3n<\/em> (del griego <em>medio<\/em>), porque su masa estaba comprendida entre la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Pero detectaron una discrepancia que consist\u00eda en que esta part\u00edcula no era afectada por la interacci\u00f3n fuerte, y por tanto, no pod\u00eda ser un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>. Actualmente nos referimos a esta part\u00edcula con la abreviatura \u03bc y el nombre de <em>mu\u00f3n<\/em>, ya que en realidad era un <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a>, hermano gemelo del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, pero con 200 veces su masa.<\/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:ANd9GcRakzCdROwX8nB4uShdlJG65_YqxwNslLyc9w&amp;usqp=CAU\" alt=\"2019 julio 27 : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En otro orden de cosas, no debemos olvidar que dos&#8230; \u00a1Somos uno!<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F12%2F02%2Fese-mundo-misterioso%2F&amp;title=Ese+mundo+misterioso' 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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El eje longitudinal de este im\u00e1n tiene una desviaci\u00f3n de aproximadamente 11^o con respecto al eje de rotaci\u00f3n. Por ello, 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":[50],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4261"}],"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=4261"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4261\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4261"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4261"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4261"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}