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Ȩ Ȩ > ¿¬±¸¹®Çå > ±¹³» ³í¹®Áö > Çѱ¹Á¤º¸Ã³¸®ÇÐȸ ³í¹®Áö > Á¤º¸Ã³¸®ÇÐȸ ³í¹®Áö A

Á¤º¸Ã³¸®ÇÐȸ ³í¹®Áö A

Current Result Document : 1 / 7   ´ÙÀ½°Ç ´ÙÀ½°Ç

ÇѱÛÁ¦¸ñ(Korean Title) 2^(2n-k)¡¿2k Åä·¯½º¿Í HFN(n,n), HCN(n,n) »çÀÌÀÇ ÀÓº£µù ¾Ë°í¸®Áò
¿µ¹®Á¦¸ñ(English Title) Embedding Algorithm between 2^(2n-k)¡¿2k Torus and HFN(n,n), HCN(n,n)
ÀúÀÚ(Author) ±èÁ¾¼®   °­¹Î½Ä   Jong-Seok Kim   Min-Sik Kang  
¿ø¹®¼ö·Ïó(Citation) VOL 14-A NO. 06 PP. 0327 ~ 0332 (2007. 12)
Çѱ۳»¿ë
(Korean Abstract)
º» ³í¹®¿¡¼­´Â 2^(2n-k¡¿2k) Åä·¯½º ¿¬°á¸Á°ú »óÈ£¿¬°á¸Á HFN(n,n)°ú HCN(n,n) »çÀÌÀÇ ÀÓº£µùÀ» ºÐ¼®ÇÑ´Ù. ¸ÕÀú, 2^(2n-k¡¿2k) Åä·¯½º¸¦ HFN(n,n)¿¡ ¿¬ÀåÀ² 3°ú ¹ÐÁýÀ² 4·Î ÀÓº£µù °¡´ÉÇÔÀ» º¸À̸ç, Æò±Õ¿¬ÀåÀ²ÀÌ 2 ÀÌÇÏÀÓÀ» Áõ¸íÇÑ´Ù. ±×¸®°í 2^(2n-k¡¿2k) Åä·¯½º¸¦ HCN(n,n)¿¡ ¿¬ÀåÀ² 3À¸·Î ÀÓº£µù °¡´ÉÇÔÀ» º¸À̸ç, Æò±Õ ¿¬ÀåÀ²ÀÌ 2 ÀÌÇÏÀÓÀ» Áõ¸íÇÑ´Ù. ¶ÇÇÑ HFN(n,n)°ú HCN(n,n)ÀÌ 2^(2n-k¡¿2k) Åä·¯½º¿¡ ÀÓº£µùÇÏ´Â ¿¬ÀåÀ²ÀÌ O(n)ÀÓÀ» º¸ÀδÙ. ÀÌ·¯ÇÑ °á°ú´Â Åä·¯½º¿¡¼­ °³¹ßµÈ ¿©·¯ °¡Áö ¾Ë°í¸®ÁòÀ» HCN(n,n)°ú HFN(n,n)¿¡¼­ È¿À²ÀûÀ¸·Î ÀÌ¿ëÇÒ ¼ö ÀÖÀ½À» ÀǹÌÇÑ´Ù.
¿µ¹®³»¿ë
(English Abstract)
In this paper, we will analysis embedding between 22n-k¡¿2k torus and interconnection networks HFN(n,n), HCN(n,n). First, we will prove that 22n-k¡¿2k torus can be embedded into HFN(n,n) with dilation 3, congestion 4 and the average dilation is less than 2. And we will show that 22n-k¡¿2k torus can be embedded into HCN(n,n) with dilation 3 and the average dilation is less than 2. Also, we will prove that interconnection networks HFN(n,n) and HCN(n,n) can be embedded into 22n-k¡¿2k torus with dilation O(n). These results mean so many developed algorithms in torus can be used efficiently in HFN(n,n) and HCN(n,n).
Å°¿öµå(Keyword) Åä·¯½º   HFN(n,n)   HCN(n,n)   ÀÓº£µù   Torus   embedding  
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