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note that, with Manhattan distance as our metric, each node has no more than 4d neighbors at distance d, and for a network of n nodes arranged in a square grid, the distance between any two nodes is bounded by 2*sqrt(n). Çë´ó¼Ò°ïæ¿´ÏÂÕâ¾ä»°£¬ÎÒÔõô¾Í¼ÆËã²»³öÀ´Õâ¸ö4dºÍ2*sqrt£¨n£©ÄØ |
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2Â¥2011-06-30 15:01:31
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3Â¥2011-06-30 22:27:04
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4Â¥2011-06-30 22:38:47
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- Ó¦Öú: 817 (²©ºó)
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ÁíÍâ,Äã˵µÄµÚ2µã"µ±Èç¹û¾àÀëd¸ÄΪ3£¬»òÕ߸ü´óʱ£¬¾Íµ½²»ÁË4d¸öÁھӽڵ㰡£¿"¾ÍÊÇÎÒ˵µÄ,¿¿½ü±ßµÄʱºò»á¿Ï¶¨Ð¡ÓÚ4*dµÄ,µ«ÊÇ,Èç¹ûÕâ¸ögridÔÙ´óµã,±ß³¤´óÓÚµÈÓÚ6µÄʱºò,Äã´ÓÖÐÐÄµã¼ÆËãÆäneighbourÊÇ¿ÉÒÔÕÒµ½12¸öµÄ,ËùÒÔÈ˼ÒÔÎÄ˵µÄÊÇ"no more than 4d neighbors" ÄǶλ°ÊǸø³öÁË2¸öboundaries: 1.gridÖÐÈÎÒâÒ»¸ö½ÚµãµÄÂü¹þ¶Ù¾àÀëΪdµÄÁÚ½Úµã¸öÊý²»»á³¬¹ý4*d.Äܲ»ÄÜÈ¡µ½Õâ¸ö¼«Öµ,¸ú¾àÀëÓë±ß³¤ºÍ½ÚµãλÖÃÓйØ.¿ÉÒÔÏëÏó,ÔÚÒ»¸öÎÞÇîgridÖÐ,ÈÎÒ⼸µãµÄÁÚ½Úµã¸öÊý¶¼µÈÓÚ4*d; 2.n¸önodesµÄgridÖÐ,ÈÎÒâ2¸ö½ÚµãÖ®¼äµÄÂü¹þ¶Ù¾àÀë²»»á³¬¹ý2*sqrt(n).ÉÏÃæ·ÖÎöÁË,¼ÙÉèÕâ¸ögrid³¤ºÍ¿í·Ö±ðÊÇx,y,ÄÇôÓÐ x*y = n, Õâ¸ögridÖоàÀë×îÔ¶µÄ2¸ö½ÚµãÊǾØÐεĶԽÇÏßÉÏ2¸öµã.ËûÃÇÖ®¼äµÄÂü¹þ¶Ù¾àÀë¾ÍÊÇ x+y.Óɲ»µÈʽ x+y>=2*sqrt(x*y)=2*sqrt(n)¾ÍÖªµÀÕâ¸ö¼«ÖµÔÚx=y=sqrt(n)µÄʱºòÈ¡µÃ. |

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6Â¥2011-06-30 23:08:02
libralibra
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7Â¥2011-06-30 23:32:53














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