Around three lemmas in hamiltonian graph theory

D. Bauer; H.J. Broersma; H.J. Veldman

doi:10.1007/978-3-642-46908-4_12

Around three lemmas in hamiltonian graph theory

D. Bauer, H.J. Broersma, H.J. Veldman

Research output: Chapter in Book/Report/Conference proceeding › Chapter › Academic

Abstract

Three recent lemmas have led to results in hamiltonian graph theory which generalize and unify many previous results. Several applications of the lemmas, especially to 1-tough graphs, occur in a survey by Bauer, Schmeichel and Veldman. Recent additional applications are surveyed here. In particular, the lemmas are used to obtain an alternative proof of a recent result of Flandrin, Jung and Li.

Original language	English
Title of host publication	Topics in Combinatorics and Graph Theory
Subtitle of host publication	Essays in Honour of Gerhard Ringel
Editors	Rainer Bodendiek, Rudolf Henn
Place of Publication	Heidelberg
Publisher	Physica-Verlag
Pages	101-110
Number of pages	10
ISBN (Electronic)	978-3-642-46908-4
ISBN (Print)	978-3-642-46910-7, 978-3-7908-0439-3
DOIs	https://doi.org/10.1007/978-3-642-46908-4_12
Publication status	Published - 1990

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10.1007/978-3-642-46908-4_12

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title = "Around three lemmas in hamiltonian graph theory",

abstract = "Three recent lemmas have led to results in hamiltonian graph theory which generalize and unify many previous results. Several applications of the lemmas, especially to 1-tough graphs, occur in a survey by Bauer, Schmeichel and Veldman. Recent additional applications are surveyed here. In particular, the lemmas are used to obtain an alternative proof of a recent result of Flandrin, Jung and Li.",

author = "D. Bauer and H.J. Broersma and H.J. Veldman",

year = "1990",

doi = "10.1007/978-3-642-46908-4_12",

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AU - Veldman, H.J.

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AB - Three recent lemmas have led to results in hamiltonian graph theory which generalize and unify many previous results. Several applications of the lemmas, especially to 1-tough graphs, occur in a survey by Bauer, Schmeichel and Veldman. Recent additional applications are surveyed here. In particular, the lemmas are used to obtain an alternative proof of a recent result of Flandrin, Jung and Li.

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M3 - Chapter

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SN - 978-3-7908-0439-3

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BT - Topics in Combinatorics and Graph Theory

A2 - Bodendiek, Rainer

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ER -

Around three lemmas in hamiltonian graph theory

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