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UNIVERSO - ASTRONOMÍA - ASTROFÍSICA .: 264 - AGUJEROS DEL ESPACIO .
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From: IGNACIOAL  (Original message) Sent: 03/08/2010 19:39
 
AGUJEROS DEL ESPACIO...          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1/5

 
 
 
 


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Reply  Message 2 of 3 on the subject 
From: IGNACIOAL Sent: 03/08/2010 19:39
 
 
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2/5

 
 
 
 
 
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3/5
 
 

 
 
 
 
 

Reply  Message 3 of 3 on the subject 
From: IGNACIOAL Sent: 03/08/2010 19:40
 
 
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4/5
 

 
 
 
 
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5/4
 
 
 

 
Imaginemos que el universo es un inmenso trozo de queso suizo galáctico. Nuestro cosmos infinito podría estar repleto de una variedad de «agujeros» extraños y peculiares: negros, blancos, «micro» y agujeros de gusano. Estos agujeros son entradas donde los objetos y la materia pueden desaparecer, ser expulsados o escapar a algún otro lugar en el espacio-tiempo. En la actualidad, conocemos la existencia de los agujeros negros, pero ahora los científicos están tratando de confirmar que otros agujeros están al acecho en el hiperespacio. Un agujero blanco es lo contrario de un agujero negro, ya que en lugar de absorber la materia, la expulsa. El agujero de gusano es una entrada en la estructura del espacio y el tiempo. En las ecuaciones de Einstein, se incluye la posibilidad de la existencia de estos agujeros. Conoceremos nuevos descubrimientos, entre ellos los agujeros negros binarios que colisionan, los agujeros negros intermedios y la fabricación de micro agujeros negros.
 
 
 
 
 


 
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