Volume 1, Issue 1
مرور بر اساس
ارسال های اخیر
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Complexity indices for the travelling salesman problem and data mining
(University of Isfahan, 2012-03-01)we extend our previous work on complexity indices for the travelling salesman problem (TSP), summarized in cite{CvCK3}, using graph spectral techniques of data mining. A complexity index is an invariant of an instance $I$ ...
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On the total domatic number of regular graphs
(University of Isfahan, 2012-03-01)A set $S$ of vertices of a graph $G=(V,E)$ without isolated vertex is a total dominating set if every vertex of $V(G)$ is adjacent to some vertex in $S$. The total domatic number of a graph $G$ is the ...
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Minimal, vertex minimal and commonality minimal CN-dominating graphs
(University of Isfahan, 2012-03-01)We define minimal CN-dominating graph $mathbf {MCN}(G)$, commonality minimal CN-dominating graph $mathbf {CMCN}(G)$ and vertex minimal CN-dominating graph $mathbf {M_{v}CN}(G)$, characterizations are given for graph ...
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A note on star coloring of central graph of bipartite graph and corona graph of complete graph with path and cycle
(University of Isfahan, 2012-03-01)In this paper, we find the star chromatic number of central graph of complete bipartite graph and corona graph of complete graph with path and cycle.
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Product-cordial index and friendly index of regular graphs
(University of Isfahan, 2012-03-01)Let $G=(V,E)$ be a connected simple graph. A labeling $f: Vto Z_2$ induces two edge labelings $f^+, f^*: E to Z_2$ defined by $f^+(xy) = f(x)+f(y)$ and $f^*(xy) = f(x)f(y)$ for each $xy in E$. For $i in Z_2$, ...
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$k$-Tuple total domination and mycieleskian graphs
(University of Isfahan, 2012-03-01)Let $k$ be a positive integer. A subset $S$ of $V(G)$ in a graph $G$ is a $k$-tuple total dominating set of $G$ if every vertex of $G$ has at least $k$ neighbors in $S$. The $k$-tuple total domination number ...
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Note on edge distance-balanced graphs
(University of Isfahan, 2012-03-01)Edge distance-balanced graphs are graphs in which for every edge $e = uv$ the number of edges closer to vertex $u$ than to vertex $v$ is equal to the number of edges closer to $v$ than to $u$. In this paper, we study this ...



