A note on the Split to Block Vertex Deletion problem.

Dekel Tsur

A note on the Split to Block Vertex Deletion problem.

Dekel Tsur

Research output: Working paper › Preprint

Abstract

In the Split to Block Vertex Deletion (SBVD) problem the input is a split graph G and an integer k, and the goal is to decide whether there is a set S of at most k vertices such that G−S is a block graph. In this paper we give an algorithm for SBVD whose running time is O∗(2.076k).

Original language	English
State	Published - 2019

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https://dblp.org/rec/journals/corr/abs-1906-10012

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title = "A note on the Split to Block Vertex Deletion problem.",

abstract = "In the Split to Block Vertex Deletion (SBVD) problem the input is a split graph G and an integer k, and the goal is to decide whether there is a set S of at most k vertices such that G−S is a block graph. In this paper we give an algorithm for SBVD whose running time is O∗(2.076k).",

author = "Dekel Tsur",

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PY - 2019

Y1 - 2019

N2 - In the Split to Block Vertex Deletion (SBVD) problem the input is a split graph G and an integer k, and the goal is to decide whether there is a set S of at most k vertices such that G−S is a block graph. In this paper we give an algorithm for SBVD whose running time is O∗(2.076k).

AB - In the Split to Block Vertex Deletion (SBVD) problem the input is a split graph G and an integer k, and the goal is to decide whether there is a set S of at most k vertices such that G−S is a block graph. In this paper we give an algorithm for SBVD whose running time is O∗(2.076k).

M3 - Preprint

BT - A note on the Split to Block Vertex Deletion problem.

ER -

A note on the Split to Block Vertex Deletion problem.

Abstract

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