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On computing the minimum 3-path vertex cover and ...
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由 F Kardoš 著作2011被引用 100 次 — The dissociation number of a graph G is the number of vertices in a maximum size induced subgraph of G with vertex degree at most 1.
On computing the minimum 3-path vertex cover and ...
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由 F Kardoš 著作2011被引用 100 次 — A subset of vertices in a graph G is called dissociation if it induces a subgraph with maximum degree 1. The number of vertices in a maximum ...
On computing the minimum 3-path vertex cover and ...
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由 F Kardoš 著作2011被引用 100 次 — A subset of vertices in a graph. G is called dissociation if it induces a subgraph with maximum degree 1. The number of vertices in a maximum cardinality.
On computing the minimum 3-path vertex cover and ...
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The minimum 3-path vertex cover is a dual problem to the dissociation number. For this problem, we present an exact algorithm with a running time of O∗(1.5171n) ...
On computing the minimum 3-path vertex cover and dissociation ...
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Semantic Scholar extracted view of "On computing the minimum 3-path vertex cover and dissociation number of graphs" by Frantisek Kardos et al.
On computing the minimum 3-path vertex cover and ...
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由 F Kardo 著作2011被引用 100 次 — The dissociation number of a graph G is the number of vertices in a maximum size induced subgraph of G with vertex degree at most 1. A k-path vertex cover ...
3-path vertex cover and dissociation number of hexagonal ...
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由 R Erveš 著作2022被引用 1 次 — It is known that the problem of finding a minimum 3-path vertex cover is NP-hard for planar graphs. In this paper we establish an upper bound for ψ3(G), where G ...
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On computing the minimum 3-path vertex cover and dissociation number of graphs. F Kardoš, J Katrenič, I Schiermeyer. Theoretical Computer Science 412 (50) ...
(PDF) Dissociation number and vertex 3-path cover ...
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2024年10月22日 — Dissociation number and vertex 3-path cover number of the join of graphs ; G · is called the dissociation ; number of Gand is denoted by diss(G).
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3-path vertex cover and dissociation number of hexagonal ...
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由 R Erveš 著作2022被引用 1 次 — It is known that the problem of finding a minimum 3-path vertex cover is NP-hard for planar graphs. In this paper we establish an upper bound for ψ3(G), where G ...
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