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Abstract. This article proves several graph properties to be elusive. Two of the main results are. 1. If 79 is a decreasing graph property containing no ...
Several graph properties have been shown to be elusive, e.g., planarity or k-colorability. A famous conjecture of Karp says that every nontrivial monotone graph ...
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Some results on elusive graph properties. Triesch, Eberhard. Philadelphia, Pa : Society for Industrial and Applied Mathematics (1994) Journal Article.
Dec 29, 2021 · The unsettled Aanderaa-Karp-Rosenberg conjecture is that every monotone graph property is elusive for finite vertex sets.
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The property “the graph contains a cycle ” is elusive for any vertex set V. Page 69. The property “the graph contains a cycle ” is elusive for any vertex set ...
A graph property is said to be elusive (or evasive ) if every algorithm testing this property by asking questions of the form “ is there an edge between ...
A graph property is said to be elusive (or evasive) if every algorithm testing this property by asking questions of the form “is there an edge between ...
Some results on elusive graph properties. Eberhard Triesch. SIAM J. Comput. 23 (1994), no. 2, 247--254. BibTex references. @Article\{Tri94,. author = "Triesch ...
A graph property is said to be elusive (or evasive) if every algorithm testing this property by asking questions of the form “is there an edge between vertices ...
Jun 21, 2022 · The monotone graph property R. “the graph contains a cycle ” is strongly elusive on any vertex set V with |V | ≥ 3. Instead of Theorem 3.1 we ...