Results 31 to 40 of about 507,111 (281)
Multiple Kronecker covering graphs
4 pages, 2 ...
Imrich, Wilfried, Pisanski, Tomaž
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Equivalent Characterizations of Some Graph Problems by Covering-Based Rough Sets
Covering is a widely used form of data structures. Covering-based rough set theory provides a systematic approach to this data. In this paper, graphs are connected with covering-based rough sets.
Shiping Wang +3 more
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Negative (and positive) circles in signed graphs: A problem collection
A signed graph is a graph whose edges are labeled positive or negative. The sign of a circle (cycle, circuit) is the product of the signs of its edges. Most of the essential properties of a signed graph depend on the signs of its circles. Here I describe
Thomas Zaslavsky
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TASKS MAPPING METHOD FOR COARSE GRAIN RECONFIGURABLE SYSTEMS [PDF]
This paper deals with analysis of existing approaches to tasks mapping on reconfigurable computing systems with special attention paid to mapping methods for coarse grained reconfigurable computing systems. The purpose and objectives of a new heuristic
A. S. Rumyantsev
doaj
Some Covering and Packing Problems for Mixed Triples
A mixed graph has both edges and directed edges (or “arcs”). A complete mixed graph on v vertices, denoted Mv, has, for every pair of vertices u and v, an edge {u,v}, an arc (u,v), and an arc (v,u).
Benkam Bobga, Robert Gardner
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Two constructions of -antimagic graphs
Let be a graph. A graph admits an -covering if every edge in belongs to a subgraph of isomorphic to . A graph admitting an -covering is called --antimagic if there is a bijection such that for each subgraph of isomorphic to , the sum of labels of all the
Andrea Semaničová-Feňovčíková +2 more
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Matchings, coverings, and Castelnuovo-Mumford regularity
We show that the co-chordal cover number of a graph G gives an upper bound for the Castelnuovo-Mumford regularity of the associated edge ideal. Several known combinatorial upper bounds of regularity for edge ideals are then easy consequences of covering ...
Woodroofe, Russ
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Matching Number, Independence Number, and Covering Vertex Number of Γ(Zn)
Graph invariants are the properties of graphs that do not change under graph isomorphisms, the independent set decision problem, vertex covering problem, and matching number problem are known to be NP-Hard, and hence it is not believed that there are ...
Eman AbuHijleh +3 more
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On the Adjacent Eccentric Distance Sum Index of Graphs. [PDF]
For a given graph G, ε(v) and deg(v) denote the eccentricity and the degree of the vertex v in G, respectively. The adjacent eccentric distance sum index of a graph G is defined as [Formula in text], where [Formula in text] is the sum of all distances ...
Hui Qu, Shujuan Cao
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