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A1-1 (»þ´Ö: 9:15 - 9:40)
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B1-1 (»þ´Ö: 10:00 - 10:25)
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Æü»þ: 2020ǯ8·î20Æü(ÌÚ) 13:45 - 15:00
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B2-1 (»þ´Ö: 13:45 - 14:10)
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¥Ú¡¼¥¸pp. 41 - 46
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B2-2 (»þ´Ö: 14:10 - 14:35)
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¥Ú¡¼¥¸pp. 47 - 52
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B2-3 (»þ´Ö: 14:35 - 15:00)
Âê̾Approximate-Then-Diagonalize-Simultaneously Algorithm and Tensor CP Decomposition
Ãø¼Ô¡ýÌÀ´Ö Φ, »³´ß ¾»É×, »³ÅÄ ¸ù (Åìµþ¹©¶ÈÂç³Ø)
¥Ú¡¼¥¸pp. 53 - 58
¥­¡¼¥ï¡¼¥ÉCanonical Polyadic (CP) decomposition, Approximate simultaneous diagonalization, Structured low-rank approximation, Alternating projection
¥¢¥Ö¥¹¥È¥é¥¯¥ÈIn this paper, we present a novel two-step strategy, called Approximate-Then-Diagonalize-Simultaneously (ATDS) algorithm, for Approximate Simultaneous Diagonalization (ASD). The ATDS algorithm decomposes the ASD of a given tuple of matrices into (Step 1) finding a tuple of simultaneously diagonalizable matrices close to the given one and (Step 2) finding a common similarity transformation which diagonalizes exactly the tuple obtained in Step 1. We also propose to apply the ATDS algorithm to Canonical Polyadic (CP) decomposition of a higher-order tensor with its reasonable translation into ASD. Numerical experiments show that the proposed approach for CP decomposition outperforms existing methods especially in the ill-conditioned cases.


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¥»¥Ã¥·¥ç¥ó B3  Bʬ²Ê²ñ¾·ÂÔ¹Ö±é
Æü»þ: 2020ǯ8·î20Æü(ÌÚ) 15:15 - 16:30
Éô²°: ¥ë¡¼¥à2
ºÂĹ: µÈÅÄ ¿ó (ÅìµþÅÔΩ»º¶Èµ»½Ñ¹âÅùÀìÌç³Ø¹»)

B3-1 (»þ´Ö: 15:15 - 16:30)
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¥Ú¡¼¥¸pp. 59 - 61
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¥»¥Ã¥·¥ç¥ó C1  VLSIÀß·×µ»½Ñ
Æü»þ: 2020ǯ8·î20Æü(ÌÚ) 9:15 - 10:30
Éô²°: ¥ë¡¼¥à3
ºÂĹ: º´Æ£ ¿¿Ê¿ (Åìµþ¹©¶ÈÂç³Ø)

C1-1 (»þ´Ö: 9:15 - 9:40)
Âê̾Improving Defect Coverage of Testing Power TSVs by Increasing Sensitivity to TSV Resistance
Ãø¼Ô¡ûKoutaro Hachiya (Teikyo Heisei University)
¥Ú¡¼¥¸pp. 62 - 67
¥­¡¼¥ï¡¼¥É3D-IC, TSV, open defect, defect coverage
¥¢¥Ö¥¹¥È¥é¥¯¥ÈThe increasing complexity of power distribution networks (PDNs) in 3D stacked ICs is raising demand for testing power TSVs because defects in PDNs can cause intermittent unwanted behavior of the circuits. A method to detect open defects of power TSVs by measuring resistances between micro-bumps was proposed. But it suffers from low sensitivity to change of TSV resistance resulting in low defect coverage. In this paper, a method is proposed which improves the sensitivity by changing dimensions of PDN in 3D-IC with two stacked dies. The simulation results show that the method improves defect coverage of detecting both full-open and resistive-open defects of power TSVs.

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C1-2 (»þ´Ö: 9:40 - 10:05)
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¥Ú¡¼¥¸pp. 68 - 73
¥­¡¼¥ï¡¼¥ÉNetwork-on-chip (NoC), ÂѸξã¥ë¡¼¥Æ¥£¥ó¥°, 2¼¡¸µ¥á¥Ã¥·¥å, ²¾ÁÛ¥Á¥ã¥Í¥ë
¥¢¥Ö¥¹¥È¥é¥¯¥ÈËÜÊó¹ð¤Ç¤Ï¡¤¥Í¥Ã¥È¥ï¡¼¥¯¥ª¥ó¥Á¥Ã¥×¡ÊNoC¡Ë¸þ¤±¤ÎÂѸξ㡦·èÄêŪ¥ë¡¼¥Æ¥£¥ó¥°Ë¡¤ËÂФ·¤Æ¡¤ÄÌ¿®À­Ç½¤Î¸þ¾å¤Î¤¿¤á¤Î²¾ÁÛ¥Á¥ã¥Í¥ë¡ÊVC¡Ë¤ÎŬÍѸú²Ì¤òÌÀ¤é¤«¤Ë¤¹¤ë¡¥¤³¤ì¤Þ¤Ç¤ËÄó°Æ¤µ¤ì¤Æ¤­¤¿ÂѸξã¥ë¡¼¥Æ¥£¥ó¥°Ë¡¤Ï¡¤¡Ê1¡ËVC¤òÍѤ¤¤ë¥¢¥×¥í¡¼¥Á¤È¡Ê2¡ËVC¤òÍѤ¤¤Ê¤¤¥¢¥×¥í¡¼¥Á¤Î2¤Ä¤ËʬÎव¤ì¤ë¡¥Î¾¥¢¥×¥í¡¼¥Á¤Î¼êË¡¤Ë¤ª¤¤¤Æ¡¤¼ÂÁõ¤ËɬÍפˤʤë²óÏ©Î̤¬Â礭¤¯°Û¤Ê¤ë¤¿¤á¡¤¥¢¥×¥í¡¼¥Á´Ö¤Ç¤ÎÀ­Ç½Èæ³Ó¤Ï¤¢¤Þ¤ê¹Ô¤ï¤ì¤Æ¤³¤Ê¤«¤Ã¤¿¡¥°ìÊý¤Ç¡¤VC¤Ïº®»¨´ËÏ¤Τ¿¤á¤ËÍѤ¤¤ë¤³¤È¤â²Äǽ¤Ç¤¢¤ë¤¿¤á¡¤¡Ê2¡Ë¤Ë´ð¤Å¤¯¼êË¡¤ËVC¤òÄɲ䷤ơÊ1¡Ë¤Î¼êË¡¤ÈÄÌ¿®À­Ç½¤ÎÈæ³Ó¤ò¹Ô¤¦¡¥É¾²Á¤Ë¤Ï¡¤·èÄêŪ¤ÊÂѸξã¥ë¡¼¥Æ¥£¥ó¥°Ë¡¤òÂоݤȤ·¤¿¡¥¤½¤Î·ë²Ì¡¤VC¤òÍѤ¤¤ë¼êË¡¤è¤ê¤â¡¤ÍѤ¤¤ºÌÜŪÃϤޤǤηÐϩŤ¬Ã»¤¤¼êË¡¤¬¤É¤Î¾ì¹ç¤Ë¤ª¤¤¤Æ¤â80%°Ê¾åÀ­Ç½¤¬¹â¤¤¤³¤È¤¬Ê¬¤«¤Ã¤¿¡¥

C1-3 (»þ´Ö: 10:05 - 10:30)
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¥Ú¡¼¥¸pp. 74 - 79
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¥»¥Ã¥·¥ç¥ó C2  Cʬ²Ê²ñ¾·ÂÔ¹Ö±é1
Æü»þ: 2020ǯ8·î20Æü(ÌÚ) 13:45 - 15:00
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C2-1 (»þ´Ö: 13:45 - 15:00)
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¥»¥Ã¥·¥ç¥ó C3  Cʬ²Ê²ñ¾·ÂÔ¹Ö±é2
Æü»þ: 2020ǯ8·î20Æü(ÌÚ) 15:15 - 16:30
Éô²°: ¥ë¡¼¥à1
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C3-1 (»þ´Ö: 15:15 - 16:30)
Âê̾(¾·ÂÔ¹Ö±é) ʬ»ÒÆ°Îϳإ·¥ß¥å¥ì¡¼¥·¥ç¥óÀìÍÑ·×»»µ¡MDGRAPE-4A¤Î³«È¯
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¥Ú¡¼¥¸pp. 81 - 83
¥­¡¼¥ï¡¼¥ÉÀìÍÑ·×»»µ¡, SoC, ¹âÀ­Ç½·×»»
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¥»¥Ã¥·¥ç¥ó D1  ¥·¥¹¥Æ¥àºÇŬ²½
Æü»þ: 2020ǯ8·î20Æü(ÌÚ) 10:45 - 12:00
Éô²°: ¥ë¡¼¥à3
ºÂĹ: °ð¸µ ÊÙ (°¦É²Âç³Ø)

D1-1 (»þ´Ö: 10:45 - 11:10)
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D1-2 (»þ´Ö: 11:10 - 11:35)
Âê̾Cardinality of Maximum Matchings in Uniformity-Nonadjacent Graphs
Ãø¼Ô¡ûSatoshi Taoka, Toshimasa Watanabe (Hiroshima University)
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¥­¡¼¥ï¡¼¥ÉThe maximum cardinality matching problem, a dense graph
¥¢¥Ö¥¹¥È¥é¥¯¥ÈThe subject of this paper is maximum matchings of graphs. An edge set M of a given graph G = (V, E) is called a matching if and only if any pair of edges in M share no endvertices. A maximum matching of G is a matching whose cardinality is maximum among those of G. For a fixed integer \sigma, a uniformity-nonadjacent graph is a simple graph such that for any vertex set X \subset V the number of nonadjacent pair {x, y} (that is, an edge (x, y) is not included in the graph) with x \in X and y \in V-X is at most \sigma. In this paper we show property of cardinality of maximum matchings in a uniformity-nonadjacent graph. This result can contribute improving time complexity of an algorithm of some problem.

D1-3 (»þ´Ö: 11:35 - 12:00)
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