{"id":7914,"date":"2025-06-13T07:30:39","date_gmt":"2025-06-13T06:30:39","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=7914"},"modified":"2025-06-13T07:30:23","modified_gmt":"2025-06-13T06:30:23","slug":"la-denudacion-y-otros-fenomenos-naturales","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/06\/13\/la-denudacion-y-otros-fenomenos-naturales\/","title":{"rendered":"La Denudaci\u00f3n y otros fen\u00f3menos naturales"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.wildwatchingspain.com\/imagenes\/tinyMCE\/Files\/94fbe701628ba6baae987911eb05a8ce.jpg\" alt=\"\" \/><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/a3\/7f\/bf\/a37fbf83e975e643203619833534c4f8.gif\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las poderosas fuerzas geomorfol\u00f3gicas pueden actuar suavemente. La acci\u00f3n de la gravedad puede mover, en cuesti\u00f3n de segundos, enormes vol\u00famenes de tierra y piedras en devastadores deslizamientos y desprendimientos. Con lluvias intensas, la erosi\u00f3n en barrancos y cauces puede transformar los campos y las riberas, e inundar las llanuras durante horas o incluso d\u00edas. Los vientos huracanados pueden, igualmente, modificar la fisonom\u00eda de las costas, y algunas superficies pueden ser remodeladas casi instant\u00e1neamente por erupciones volc\u00e1nicas y terremotos. Pero la denudaci\u00f3n de los continentes &#8211; el proceso debido a la acci\u00f3n de las inclemencias del tiempo, erosi\u00f3n mete\u00f3rica y el posterior arrastre de los materiales erosionados &#8211; es un cambio gradual con tasas habitualmente bajas, que las alteraciones no se perciben durante el transcurso de una vida.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/05\/Formaci%C3%B3n_Utrillas-La_Riba_de_Escalote-Soria.JPG\/300px-Formaci%C3%B3n_Utrillas-La_Riba_de_Escalote-Soria.JPG\" alt=\"Formaci\u00f3n Utrillas-La Riba de Escalote-Soria.JPG\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQaol7oO3bQSCqSOx954trb6q-cYOri59jbdg&amp;usqp=CAU\" alt=\"\u00cdgneas,sedimentarias y metam\u00f3rficas | Earth science, Geology, Science and nature\" width=\"308\" height=\"233\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;La\u00a0<strong>unidad Bubnoff<\/strong>\u00a0(abreviado\u00a0<strong>B<\/strong>\u00a0) es una\u00a0<a title=\"Unidad de medida\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Unitat_de_mesura\">unidad<\/a>\u00a0de\u00a0<a title=\"Velocidad\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Velocitat\">velocidad<\/a>\u00a0igual a\u00a01 m\/10\u2076 a\u00f1os\u00a0.\u00a0La unidad Bubnoff se utiliza en\u00a0<a title=\"Geolog\u00eda\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Geologia\">geolog\u00eda<\/a>\u00a0para medir las tasas de rebaje de superficies terrestres debido a la\u00a0<a title=\"Erosi\u00f3n\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Erosi%C3%B3\">erosi\u00f3n\u00a0<\/a>\u00a0y lleva el nombre del\u00a0<a title=\"Geolog\u00eda\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Geologia\">ge\u00f3logo\u00a0<\/a><a title=\"Ruso\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Rus\">ruso<\/a>\u00a0(alem\u00e1n-b\u00e1ltico)\u00a0<a title=\"Serge von Bubnoff (todav\u00eda no existe)\" href=\"https:\/\/ca.wikipedia.org\/w\/index.php?title=Serge_von_Bubnoff&amp;action=edit&amp;redlink=1\">Serge von Bubnoff<\/a>\u00a0(1888-1957).\u00a0\u00a0Esta unidad se defini\u00f3 en 1969.<\/p>\n<p style=\"text-align: justify;\">En otras palabras, 1 B es igual a 1\u00a0<a title=\"Metro\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Metre\">metro<\/a>\u00a0erosionado en 1.000.000 de\u00a0<a title=\"A\u00f1os\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Anys\">a\u00f1os<\/a>\u00a0, 1\u00a0<a title=\"Mil\u00edmetro\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Mi%C5%80l%C3%ADmetre\">mil\u00edmetro<\/a>\u00a0en 1.000 a\u00f1os, o un\u00a0<a title=\"Micr\u00f3metro\" href=\"https:\/\/ca.wikipedia.org\/wiki\/Micr%C3%B2metre\">micr\u00f3metro<\/a>\u00a0por a\u00f1o.\u00a0Una velocidad de erosi\u00f3n de 1 B tambi\u00e9n significa que se elimina 1 m\u00b3 de tierra de una zona de 1 km\u00b2 en un a\u00f1o.&#8221;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/c.tenor.com\/8VRL5NyHGcQAAAAC\/gotta-pee-water.gif\" alt=\"Gotta Pee Water GIF - Gotta Pee Water River - Descubre &amp;amp; Comparte GIFs\" \/><\/p>\n<p style=\"text-align: justify;\">En la Naturaleza como en todo el Universo, todo est\u00e1 en movimiento aunque no lo parezca<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">El <em>Bubnoff<\/em> (B) &#8211; la denudaci\u00f3n de 1 mm en mil a\u00f1os (o 1 \u03bcm\/a\u00f1o) &#8211; es una unidad conveniente para medir este cambio. Las precipitaciones, por disoluci\u00f3n, reducen las duras rocas \u00edgneas o metam\u00f3rficas con una tasa comprendida entre 0&#8217;5 y 5 B, y las calizas hasta 100 B. La denudaci\u00f3n en terrenos generalmente secos se produce a ritmos no mayores de 10 &#8211; 15 B, y en los tr\u00f3picos h\u00famedos llega a los 20 &#8211; 30 B. Los cambios en terrenos monta\u00f1osos pueden ser mucho m\u00e1s importantes, llegando hasta 800 B en zonas de glaciares r\u00e1pidos (sudeste de Alaska) y hasta los casi 10 KB en las zonas m\u00e1s recientes en continua elevaci\u00f3n (la regi\u00f3n de Nanga Parbat en el Himalaya). Pero incluso estas altas tasas de denudaci\u00f3n son resultado de fuerzas modestas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"III. ACCI\u00d3N GEOL\u00d3GICA EN EL MAR PARA LA FORMACI\u00d3N DE LOS DIFERENTES TIPOS DE COSTA\" \/><img decoding=\"async\" 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\" alt=\"Preguntas de la aplicaci\u00f3n\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Un ejemplo de importancia medioambiental y econ\u00f3mica ilustra este lento proceso geomorfol\u00f3gico de baja potencia. Si no hubiera erosi\u00f3n, la profundidad del suelo en los campos de cultivo ser\u00eda mayor, pero su capa superior se empobrecer\u00eda en nutrientes, ya que la erosi\u00f3n mete\u00f3rica, si no es demasiado intensa, es la que repone los minerales en esta capa en la que crecen las ra\u00edces, ayudando a mantener la fertilidad del terreno.<\/p>\n<p style=\"text-align: justify;\">La m\u00e1xima p\u00e9rdida de suelo compatible con el cultivo sostenido de cosechas es aproximadamente de 11 toneladas por hect\u00e1rea en la mayor parte del terreno agr\u00edcola norteamericano. Cerca de dos quintas partes de los campos de ese pa\u00eds se est\u00e1n erosionando a tasas superiores, y la tasa media nacional de erosi\u00f3n, solamente por agua, es de casi diez toneladas por hect\u00e1rea, equivalente a 550 B (suponiendo que la densidad del suelo es de 1&#8217;8 tn\/m<sup>3<\/sup>).<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.pinimg.com\/originals\/5d\/4e\/b3\/5d4eb353ea410f623d72a8a480ae3379.gif\" alt=\"100 ideas de LLUVIA GIF | lluvia, fotografia, im\u00e1genes de lluvia\" width=\"218\" height=\"291\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.pinimg.com\/originals\/b7\/e8\/98\/b7e8986bbd3b7d956125fb93f6f656c8.gif\" alt=\"Lo Que Quepa Dentro: Lluvia | Rain gif, Rain pictures, Night rain\" width=\"383\" height=\"292\" \/><\/p>\n<p style=\"text-align: justify;\">El papel dominante de las lluvias en el proceso de la denudaci\u00f3n se hace evidente cuando se compara la energ\u00eda cin\u00e9tica de las gotas de lluvia con la energ\u00eda de la escorrent\u00eda superficial. Las mayores gotas de lluvia, con di\u00e1metro comprendido entre 5 y 6 mm, alcanzan velocidades finales de 9 m\/s, lo que implica que su energ\u00eda cin\u00e9tica durante el impacto equivale aproximadamente a 40 veces su masa. Aunque la mitad de la precipitaci\u00f3n corriera por la superficie a un velocidad media de un metro por segundo, la energ\u00eda cin\u00e9tica ser\u00eda una cuarta parte de la masa en movimiento. Consecuentemente, la erosi\u00f3n resultante de la ca\u00edda de la lluvia ser\u00eda dos \u00f3rdenes de magnitud m\u00e1s potente que la corriente superficial.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.wildwatchingspain.com\/imagenes\/tinyMCE\/Files\/21fb01edb77a3778205dc20cfaae2b11.jpg\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Planeta Tierra GIFs | Tenor\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"La NASA expone las consecuencias del cambio clim\u00e1tico en nuestro planeta a trav\u00e9s de un mapa animado | HAZTE ECO\" width=\"498\" height=\"249\" \/><\/p>\n<p style=\"text-align: justify;\">La energ\u00eda total de la denudaci\u00f3n global del planeta se puede calcular suponiendo que afecta al menos a 50 B de material, con una densidad media de 2&#8217;5 g\/cm<sup>3<\/sup> (125 tn\/m<sup>3<\/sup>) y que la altura media continental es de 850 m. As\u00ed, la energ\u00eda de los campos de la Tierra se reducir\u00eda anualmente en 135 PJ. Este flujo, 4&#8217;3 GW, es muy peque\u00f1o comparado con otros flujos energ\u00e9ticos del planeta, representando el 0&#8217;05 por ciento de la energ\u00eda potencial perdida por las corrientes superficiales de agua, el 0&#8217;01 por ciento del calor terrestre e igual a menos de 2\u00d710<sup>-7<\/sup> veces la radiaci\u00f3n solar absorbida\u00a0 por las superficies continentales. Claramente, en la denudaci\u00f3n de los continentes se invierte una parte insignificante de la radiaci\u00f3n solar tanto directamente, a trav\u00e9s de la luz solar, como indirectamente, con las corrientes de agua y el viento.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Rub\u00e9n Aguayo on Twitter: &quot;Al ser la \u00faltima orogenia hasta hoy, una de sus cordilleras tiene el t\u00edtulo a las monta\u00f1as con m\u00e1s altitud del mundo, el Himalaya. @DanielHernBar nos cuenta aqu\u00ed\" \/><img decoding=\"async\" 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\" alt=\"La extensi\u00f3n miocena en el dominio de Albor\u00e1n \u2013 Hombre Geol\u00f3gico\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"3.2. Or\u00f3genos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQVDeo28qIwp740PnS4iFG4wVbgE1gwldZTrw&amp;usqp=CAU\" alt=\"Nacimiento de la cordillera del Himalaya\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Adem\u00e1s, hay fuerzas opuestas que anulan este lento cambio. Si no fuera por el continuo levantamiento tect\u00f3nico, la cordillera alpina, con sus 4.000 metros de altura, sometida a una denudaci\u00f3n de 1 &#8211; 5 B se nivelar\u00eda en menos de cinco millones de a\u00f1os, y sin embargo, la edad de la cordillera es actualmente un orden de magnitud superior.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/i.makeagif.com\/media\/4-19-2015\/4TkYRm.gif\" alt=\"HD View from the top of Mount Everest on Make a GIF\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Tasas de levantamiento comprendidas entre 5 &#8211; 10 B son bastantes frecuentes, y muchas regiones est\u00e1n elev\u00e1ndose con tasas superiores a 20 KB, es decir, una tasa hasta 10 veces superior a la tasa de denudaci\u00f3n. No obstante, parece ser que en las zonas monta\u00f1osas cuyas cumbres sobrepasan la cota de nieve, con grandes precipitaciones y gran actividad glacial, la altura est\u00e1 m\u00e1s limitada por una denudaci\u00f3n r\u00e1pida que por la elevaci\u00f3n tect\u00f3nica del terreno. El noroeste del Himalaya, incluyendo la zona del famoso Nanga Parbat, es un claro ejemplo, donde muchos de sus picos sobrepasan los 7.000 m y solamente el 1 por ciento del terreno los 6.000 m.<\/p>\n<p style=\"text-align: justify;\"><strong>Encuentros espaciales<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/2.bp.blogspot.com\/_xEm40_f2oL8\/TUhJRep2gcI\/AAAAAAAAAAw\/GKbF_Xsu6ac\/s1600\/VOLCAN.jpg\" alt=\"\" width=\"619\" height=\"495\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Siendo temibles localmente, son sucesos de relativa poca importancia globalmente habland0<\/p>\n<p style=\"text-align: justify;\">La m\u00e1s destructiva intensificaci\u00f3n temporal de los normalmente suaves flujos de energ\u00eda geotect\u00f3nica &#8211; erupciones volc\u00e1nicas o terremotos extraordinariamente potentes &#8211; o de energ\u00eda atmosf\u00e9rica &#8211; vientos o lluvias anormalmente intensas -, parecen irrelevantes cuando se comparan con las repetidas colisiones del planeta con cuerpos extraterrestres relativamente grandes.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" title=\"Reconstrucci\u00f3n del meteorito que arras\u00f3 la Tierra. | Nature\" src=\"http:\/\/estaticos04.cache.el-mundo.net\/elmundo\/imagenes\/2011\/09\/20\/ciencia\/1316481273_0.jpg\" alt=\"Reconstrucci\u00f3n del meteorito que arras\u00f3 la Tierra. | Nature\" width=\"470\" height=\"313\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La ca\u00edda sobre la Tierra de un Gran asteroide s\u00ed que es temible<\/p>\n<p style=\"text-align: justify;\">La Tierra est\u00e1 siendo bombardeada continuamente por invisibles part\u00edculas microsc\u00f3picas de polvo muy abundantes en todo el Sistema Solar, y cada treinta segundos se produce un choque con part\u00edculas de 1 mm de di\u00e1metro, que dejan un rastro luminoso al autodestruirse en la atm\u00f3sfera. Tambi\u00e9n son relativamente frecuentes los choques con meteoritos de 1 metro de di\u00e1metro, que se producen con una frecuencia de, al menos, uno al a\u00f1o.<\/p>\n<p style=\"text-align: justify;\">Pero los impactos, incluso con meteoritos mayores, producen solamente efectos locales. Esto es debido a que los meteoritos que deambulan por la regi\u00f3n de asteroides localizada entre Marte y J\u00fapiter est\u00e1n girando alrededor del Sol en el mismo sentido que la Tierra, de manera que la velocidad de impacto es inferior a 15 Km\/s.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/1.bp.blogspot.com\/-SwuAJK5Bz2U\/TV76KPZo_lI\/AAAAAAAACQc\/JZfFb_Du7kE\/s1600\/crater_c%255B2%255D.jpg\" alt=\"\" width=\"683\" height=\"449\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El cr\u00e1ter de Arizona, casi perfectamente sim\u00e9trico, se form\u00f3 hace 25.000 a\u00f1os por el impacto de un meteorito que iba a una velocidad de 11 Km\/s, lo que representa una potencia cercana a 700 PW. Estas gigantescas liberaciones de energ\u00edas palidecen cuando se comparan con un choque frontal con un cometa t\u00edpico. Su masa (al menos de 500 millones de toneladas) y su velocidad relativa (hasta 70 Km\/s) elevan su energ\u00eda cin\u00e9tica hasta 10<sup>22<\/sup> J. Aunque se perdiera un diez por ciento de esta energ\u00eda en la atm\u00f3sfera, el impacto ser\u00eda equivalente a una explosi\u00f3n de unas 2.500 bombas de hidr\u00f3geno de 100 megatones. Est\u00e1 claro que un fen\u00f3meno de estas caracter\u00edsticas producir\u00eda impresionantes alteraciones climatol\u00f3gicas. Sin embargo, no es seguro y s\u00ed discutible que un impacto parecido fuese la causa de la extinci\u00f3n masiva del cret\u00e1cico, siendo lo m\u00e1s probable, si tenemos en cuenta el periodo relativamente largo en que se produjo, que se podr\u00eda explicar por la intensa actividad volc\u00e1nica de aquel tiempo.<\/p>\n<p style=\"text-align: justify;\">\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.iberdrola.com\/documents\/20125\/1310909\/Meteoritos_746x419.jpg\/80cfaf7c-8024-b59b-e88e-3857c2f49b10?t=1639573746161\" alt=\"Los meteoritos en la Tierra: \u00bfcu\u00e1ntos caen al a\u00f1o y por qu\u00e9 no los vemos? -  Iberdrola\" width=\"657\" height=\"369\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\u00a0 \u00a0 \u00a0 \u00a0La frecuencia de impactos sobre la Tierra disminuye exponencialmente con el tama\u00f1o del objeto.<\/p>\n<p style=\"text-align: justify;\">Aproximadamente, cada cincuenta o sesenta millones de a\u00f1os se produce una colisi\u00f3n con un cometa, lo que significar\u00eda que la biosfera, que ha evolucionado durante cuatro mil millones de a\u00f1os, ha debido superar unos cuarenta impactos de este tipo. Est\u00e1 claro que ha salido airosa de estas colisiones, ya que aunque haya sido modificada, no ha sido aniquilada.<\/p>\n<p style=\"text-align: justify;\">Igualmente, la evoluci\u00f3n de la biosfera ha sobrevivido a las explosiones altamente energ\u00e9ticas de las supernovas m\u00e1s &#8220;cercanas&#8221;. Dado que en nuestra galaxia se produce por t\u00e9rmino medio la explosi\u00f3n de una supernova cada 50 a\u00f1os, el Sistema Solar se encuentra a una distancia de 100 parsecs de la explosi\u00f3n cada dos millones de a\u00f1os y a una distancia menor de 10 parsecs cada dos mil millones de a\u00f1os. En este \u00faltimo caso, la parte alta de la atm\u00f3sfera se ver\u00eda inundada por un flujo de <a href=\"#\" onclick=\"referencia('rayos x',event); return false;\">rayos X<\/a> y UV de muy corta longitud de onda, diez mil veces mayor que el flujo habitual de radiaci\u00f3n solar, lo que implica que la Tierra recibir\u00eda, en unas pocas horas, una dosis de radiaci\u00f3n ionizante igual a la que recibe anualmente. Exposiciones de 500 roentgens son setales para la mayor\u00eda de los vertebrados y, sin embargo, los diez episodios de esta magnitud que se han podido producir en los \u00faltimos 500 millones de a\u00f1os no han dejado ninguna consecuencia observable en la evoluci\u00f3n de la biosfera.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/cdni.rt.com\/actualidad\/public_images\/4c0\/4c074ab2693041a982dc73a1cb72a3b8_verybig.jpg\" alt=\"La radiaci\u00f3n c\u00f3smica ayudar\u00e1 a detectar fugas de combustible en Fukushima - RT\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 La radiaci\u00f3n c\u00f3smica incompatible con la vida<\/p>\n<p style=\"text-align: justify;\">Si suponemos que una civilizaci\u00f3n avanzada podr\u00eda preparar refugios para la poblaci\u00f3n durante el a\u00f1o que transcurre ente la llegada de la luz y la llegada de la radiaci\u00f3n c\u00f3smica, se encontrar\u00eda con la inevitable dosis de 500 roentgens cada mil millones de a\u00f1os, tiempo suficiente para permitir el desarrollo de una sociedad cuyo conocimiento le sirviera para defenderse de un flujo tan extraordinario y de consecuencias letales.<\/p>\n<p style=\"text-align: justify;\"><strong><em>Emilio Silvera V\u00e1zquez<\/em><\/strong><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2025%2F06%2F13%2Fla-denudacion-y-otros-fenomenos-naturales%2F&amp;title=La+Denudaci%C3%B3n+y+otros+fen%C3%B3menos+naturales' 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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La acci\u00f3n de la gravedad puede mover, en cuesti\u00f3n de segundos, enormes vol\u00famenes de tierra y piedras en devastadores deslizamientos y desprendimientos. Con lluvias intensas, la erosi\u00f3n en barrancos y cauces puede transformar los campos y las riberas, e inundar las llanuras durante horas o incluso d\u00edas. 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":[33],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7914"}],"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=7914"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7914\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=7914"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=7914"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=7914"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}