3 problems
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Conjecture on monotonic and general k-bend EPG graphs for k=4 and k=6
For a positive integer , let denote the class of edge intersection graphs of paths on a grid in which each path has at most bends, and let denote the subclass…
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Golumbic–Lipshteyn–Stern conjecture on monotonic and general one-bend EPG graphs
For a positive integer , let denote the class of edge intersection graphs of paths on a grid in which each path has at most bends, and let denote the subclass…
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3-clique-colorability conjecture for -EPG graphs
A -EPG graph is the edge-intersection graph of paths in a rectangular grid, with each path having at most one bend. A graph is 3-clique colorable if its vertices can be colore…