ÇѱÛÁ¦¸ñ(Korean Title) |
Folded ÇÏÀÌÆÛ-½ºÅ¸ FHS(2n,n)ÀÇ À§»óÀû ¼ºÁú ºÐ¼® |
¿µ¹®Á¦¸ñ(English Title) |
Analysis of Topological Properties for Folded Hyper-Star FHS(2n,n) |
ÀúÀÚ(Author) |
±èÁ¾¼®
|
¿ø¹®¼ö·Ïó(Citation) |
VOL 14-A NO. 05 PP. 0263 ~ 0268 (2007. 10) |
Çѱ۳»¿ë (Korean Abstract) |
º» ³í¹®¿¡¼´Â Folded ÇÏÀÌÆÛ-½ºÅ¸ FHS(2n,n)ÀÇ À§»óÀû ¼ºÁúµéÀ» ºÐ¼®ÇÑ´Ù. ¸ÕÀú, FHS(2n,n)ÀÌ ÃÖ´ë°íÀåÇã¿ëµµ¸¦ °¡ÁüÀ» º¸ÀÌ°í, double rooted ½ºÆÐ´× Æ®¸®¸¦ ÀÌ¿ëÇÑ ¹æ¼Û ¼öÇà ½Ã°£ÀÌ 2n-1ÀÓÀ» º¸ÀδÙ. ±×¸®°í FHS(2n,n)ÀÌ Folded ÇÏÀÌÆÛÅ¥ºê¿¡ ¿¬ÀåÀ² 1·Î ÀÓº£µù °¡´ÉÇÔÀ» º¸ÀÌ°í, Folded ÇÏÀÌÆÛÅ¥ºê°¡ FHS(2n,n)¿¡ ¿¬ÀåÀ² 2, ¹ÐÁýÀ² 1·Î ÀÓº£µù °¡´ÉÇÔÀ» º¸ÀδÙ. |
¿µ¹®³»¿ë (English Abstract) |
In this paper, we analyze some topological properties of Folded Hyper-Star FHS(2n,n). First, we prove that FHS(2n,n) has maximal fault tolerance, and broadcasting time using double rooted spanning tree is 2n-1. Also we show that FHS(2n,n) can be embedded into Folded hypercube with dilation 1, and Folded hypercube can be embedded into FHS(2n,n) with dilation 2 and congestion 1. |
Å°¿öµå(Keyword) |
Folded ÇÏÀÌÆÛ-½ºÅ¸
Folded ÇÏÀÌÆÛÅ¥ºê
¿¬°áµµ
ÀÓº£µù
¹æ¼Û
Folded hyper-star
Folded hypercube
connectivity
embedding
broadcasting
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