Results 51 to 60 of about 142 (135)
Color-Critical Graphs and Hypergraphs with Few Edges: A Survey [PDF]
The current situation with bounds on the smallest number of edges in color-critical graphs and hypergraphs is discussed.
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On 2-Colorability Problem for Hypergraphs with P_8-free Incidence Graphs
A 2-coloring of a hypergraph is a mapping from its vertex set to a set of two colors such that no edge is monochromatic. The hypergraph 2- Coloring Problem is the question whether a given hypergraph is 2-colorable. It is known that deciding the 2-colorability of hypergraphs is NP-complete even for hypergraphs whose hyperedges have size at most 3.
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ASPECTS OF TOPOLOGICAL APPROACHES FOR DATA SCIENCE. [PDF]
Grbić J, Wu J, Xia K, Wei GW.
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What makes a reaction network "chemical"? [PDF]
Müller S, Flamm C, Stadler PF.
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Coloring geometric hyper-graph defined by an arrangement of half-planes [PDF]
We prove that any finite set of half-planes can be colored by two colors so that every point of the plane, which belongs to at least three half-planes in the set, is covered by half-planes of both colors. This settles a problem of Keszegh.
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A study of cluster hypergraphs and its properties. [PDF]
Maity A +4 more
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Equipartite colorings in graphs and hypergraphs
Claude Berge 0001, F. Sterboul
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Solution of road network problem with the help of m-polar fuzzy graph using isometric and antipodal concept. [PDF]
Mondal U, Mahapatra T, Xin Q, Pal M.
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Graph-Based Resource Allocation for Integrated Space and Terrestrial Communications. [PDF]
Ivanov A +4 more
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Perfect sampling from spatial mixing. [PDF]
Feng W, Guo H, Yin Y.
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