EXTENSIBILITY OF GRAPHS

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ATAR A.B.

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Journal Paper

Paper Information

Journal: Journal of Operational Research in its Applications Year:2009 | Volume:6 | Issue:21 Page(s): 1-9

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Information Journal Paper

Title

EXTENSIBILITY OF GRAPHS

Author(s)

ATAR A.B. | Issue Writer Certificate

Keywords

JOINING GRAPHS

EXTENSION OF GRAPHS

REGULAR GRAPHS

REDUCIBILITY

CONTRACTIBILITY

CONNECTIVITY

Abstract

In this paper, the concepts of extension of a graph (digraph) and the extensible class of graphs (digraphs) have been introduced. The class of connected graphs as well as the class of Hamiltonian graphs which are extensible classes have also been proved. The classes of regular, eulerian, bipartite and trees graphs which are not extensible classes have also been proved. The concept of extensibility number has been introduced as well as the characterization of REGULAR GRAPHS (digraphs) which have extensibility number k. Also the extensibility number of eulerian graphs (digraphs) has been characterized.

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APA: Copy

ATAR, A.B.. (2009). EXTENSIBILITY OF GRAPHS. JOURNAL OF OPERATIONAL RESEARCH AND ITS APPLICATIONS (JOURNAL OF APPLIED MATHEMATICS), 6(21), 1-9. SID. https://sid.ir/paper/557845/en

Vancouver: Copy

ATAR A.B.. EXTENSIBILITY OF GRAPHS. JOURNAL OF OPERATIONAL RESEARCH AND ITS APPLICATIONS (JOURNAL OF APPLIED MATHEMATICS)[Internet]. 2009;6(21):1-9. Available from: https://sid.ir/paper/557845/en

IEEE: Copy

A.B. ATAR, “EXTENSIBILITY OF GRAPHS,” JOURNAL OF OPERATIONAL RESEARCH AND ITS APPLICATIONS (JOURNAL OF APPLIED MATHEMATICS), vol. 6, no. 21, pp. 1–9, 2009, [Online]. Available: https://sid.ir/paper/557845/en

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