THE CENTRAL VERTICES AND RADIUS OF THE REGULAR GRAPH OF IDEALS

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SHAVEISI FARZAD

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Journal Paper

Paper Information

Journal: TRANSACTIONS ON COMBINATORICS Year:2017 | Volume:6 | Issue:4 Page(s): 1-13

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Information Journal Paper

Title

THE CENTRAL VERTICES AND RADIUS OF THE REGULAR GRAPH OF IDEALS

Author(s)

SHAVEISI FARZAD | Issue Writer Certificate

Keywords

ARC

ARTINIAN RING

ECCENTRICITY

RADIUS

REGULAR DIGRAPH

Abstract

The regular graph of ideals of the commutative ring R, denoted by G reg (R), is a graph whose vertex set is the set of all non-trivial ideals ofR and two distinct vertices I and J are adjacent if and only if either I contains a J -regular element or J contains an I -regular element. In this paper, it is proved that the RADIUS of Greg (R) equals 3. The central vertices of G reg (R) are determined, too.

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APA: Copy

SHAVEISI, FARZAD. (2017). THE CENTRAL VERTICES AND RADIUS OF THE REGULAR GRAPH OF IDEALS. TRANSACTIONS ON COMBINATORICS, 6(4), 1-13. SID. https://sid.ir/paper/712129/en

Vancouver: Copy

SHAVEISI FARZAD. THE CENTRAL VERTICES AND RADIUS OF THE REGULAR GRAPH OF IDEALS. TRANSACTIONS ON COMBINATORICS[Internet]. 2017;6(4):1-13. Available from: https://sid.ir/paper/712129/en

IEEE: Copy

FARZAD SHAVEISI, “THE CENTRAL VERTICES AND RADIUS OF THE REGULAR GRAPH OF IDEALS,” TRANSACTIONS ON COMBINATORICS, vol. 6, no. 4, pp. 1–13, 2017, [Online]. Available: https://sid.ir/paper/712129/en

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