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 Conference Papers (Available on Advance Programs)  (Sort by: Date Descending)
 Results 1 - 5 of 5  /   
Committee Date Time Place Paper Title / Authors Abstract Paper #
SP 2010-11-18
10:30
Aichi Aichi Prefectural Univ. Acoustic Analysis of English and Japanese Stop Voicing Contrasts by Korean L2 Learners
Katsumasa Shimizu (Nagoya Gakuin U.) SP2010-69
The present study examines phonetic characteristics of Korean L2 learners’ speech, when they produce English and Japanes... [more] SP2010-69
pp.1-5
COMP 2008-09-11
09:30
Aichi Nagoya Inst. of Tech. Counting Connected Spanning Subgraphs with at Most p+q+1 Edges in a Complete Bipartite Graph Kp,q
Peng Cheng (Nagoya Gakuin Univ.), Shigeru Masuyama (Toyohashi Univ. of Technology) COMP2008-24
Let $N_{i}(G)$ denote the number of connected spanning $i$-edge subgraphs
in an $n$-vertex $m$-edge undirected graph $... [more]
COMP2008-24
pp.9-16
COMP 2008-06-16
15:35
Ishikawa JAIST Formulas for Counting Connected Spanning Subgraphs with at Most $n+1$ Edges in Graphs $K_{n}-e$, $K_{n}\cdot e$
Peng Cheng (Nagoya Gakuin Univ.), Shigeru Masuyama (Toyohashi Univ. of Tech) COMP2008-21
Let $N_{i}(G)$ denote the number of connected spanning $i$-edge subgraphs
in an $n$-vertex $m$-edge undirected graph $... [more]
COMP2008-21
pp.43-48
COMP 2007-12-14
16:15
Hiroshima Hiroshima University Formulas on the Numbers of Connected Spanning Subgraphs with at Most n+1 Edges in a Complete Graph Kn
Peng Cheng (Nagoya Gakuin Univ.), Shigeru Masuyama (Toyahashi Univ. of Tech.) COMP2007-53
Let $N_{i}$ be the number of all connected spanning subgraphs
with $i(n-1\leq i\leq m)$ edges in an $n$-vertex $m$-edg... [more]
COMP2007-53
pp.35-42
COMP 2007-09-20
16:25
Aichi   A Proof of Unimodality on the Numbers of Connected Spanning Subgraphs in an $n$-Vertex Graph with at Least $\bigl\lceil(3-2\sqrt{2})n^2+n-\frac{7-2\sqrt{2}}{2\sqrt{2}}\bigr\rceil$ Edges
Peng Cheng (Nagoya Gakuin Univ), Shigeru Masuyama (Toyohashi Univ. of Tech.) COMP2007-40
Consider an undirected simple graph $G=(V,E)$ with $n$ vertices and $m$ edges, and let $N_{i}$ be the number of connecte... [more] COMP2007-40
pp.59-66
 Results 1 - 5 of 5  /   
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