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UBA - CienciaS Foro de Alumnos 2009-06-05T10:11:57-03:00 http://ubacs.com.ar/ubacs/feed.php?f=40&t=1165 2009-06-05T10:11:57-03:00 2009-06-05T10:11:57-03:00 http://ubacs.com.ar/ubacs/viewtopic.php?t=1165&p=6856#p6856 <![CDATA[Re: Bibliografia para Grafos]]> Estadísticas: Publicado por Yossarian — 05 Jun 2009, 10:11

]]> 2009-06-04T21:11:35-03:00 2009-06-04T21:11:35-03:00 http://ubacs.com.ar/ubacs/viewtopic.php?t=1165&p=6846#p6846 <![CDATA[Re: Bibliografia para Grafos]]> .

Susana Puddu:


+


Es el Paenza de los apuntes Puddu.

Estadísticas: Publicado por Merfox — 04 Jun 2009, 21:11

]]> 2009-06-04T20:23:03-03:00 2009-06-04T20:23:03-03:00 http://ubacs.com.ar/ubacs/viewtopic.php?t=1165&p=6843#p6843 <![CDATA[Re: Bibliografia para Grafos]]> Estadísticas: Publicado por Maca.... — 04 Jun 2009, 20:23

]]> 2009-06-04T15:14:16-03:00 2009-06-04T15:14:16-03:00 http://ubacs.com.ar/ubacs/viewtopic.php?t=1165&p=6839#p6839 <![CDATA[Re: Bibliografia para Grafos]]> Estadísticas: Publicado por Merfox — 04 Jun 2009, 15:14

]]> 2009-06-04T11:43:12-03:00 2009-06-04T11:43:12-03:00 http://ubacs.com.ar/ubacs/viewtopic.php?t=1165&p=6836#p6836 <![CDATA[Re: Bibliografia para Grafos]]> http://mate.dm.uba.ar/~spuddu/teo_de_grafos/

Estadísticas: Publicado por Quimey — 04 Jun 2009, 11:43

]]> 2009-06-04T11:27:45-03:00 2009-06-04T11:27:45-03:00 http://ubacs.com.ar/ubacs/viewtopic.php?t=1165&p=6835#p6835 <![CDATA[Re: Bibliografia para Grafos]]> http://www.dm.uba.ar/materias/optativas ... ia/2009/1/
y aca : http://www.dm.uba.ar/materias/optativas ... /exist.pdf
desde la pagina 4 hasta la 10 esta el "apunte" de grafos. Fijate si te sirve, me imagino q por ser para secundario si.

Estadísticas: Publicado por akd mia — 04 Jun 2009, 11:27

]]> 2009-06-04T04:26:13-03:00 2009-06-04T04:26:13-03:00 http://ubacs.com.ar/ubacs/viewtopic.php?t=1165&p=6833#p6833 <![CDATA[Re: Bibliografia para Grafos]]> Un grafo es un conjunto de puntos (los vertices), algunos de los cuales estan unidos por segmentos
(las aristas). Un grafo se dice k−coloreable si se puede pintar cada uno de sus vertices con
uno de k colores de forma que no haya dos vertices del mismo color unidos por un segmento.
Probar que un grafo con una cantidad numerable de vertices es k−coloreable si y solo si todo
subgrafo finito lo es. ¿Y si no es numerable?

Estadísticas: Publicado por exequiel131719 — 04 Jun 2009, 04:26

]]> 2009-06-04T02:01:28-03:00 2009-06-04T02:01:28-03:00 http://ubacs.com.ar/ubacs/viewtopic.php?t=1165&p=6831#p6831 <![CDATA[Bibliografia para Grafos]]>
Gracias

Estadísticas: Publicado por Merfox — 04 Jun 2009, 02:01

]]>