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KCISuppose G is a simple graph. The irregularity of G, irr(G), is the summation of imb(e) over all edges uv = e ∊ G, where imb(e) = │deg(u) -deg(v)j│. In this paper, we investigate the behavior of this graph parameter under some old and new graph o...
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RISS 인기검색어
https://www.riss.kr/link?id=A103706321
-
저자
Mostafa Tavakoli (Ferdowsi University of Mashhad) ; Fereydon Rahbarnia (Ferdowsi University of Mashhad) ; Ali Reza Ashrafi (University of Kashan)
- 발행기관
- 학술지명
- 권호사항
-
발행연도
2014
-
작성언어
English
- 주제어
-
등재정보
KCI등재
-
자료형태
학술저널
-
수록면
675-685(11쪽)
-
KCI 피인용횟수
1
- 제공처
-
0
상세조회 -
0
다운로드
부가정보
다국어 초록 (Multilingual Abstract)
Suppose G is a simple graph. The irregularity of G, irr(G), is the summation of imb(e) over all edges uv = e ∊ G, where imb(e) = │deg(u) -deg(v)j│. In this paper, we investigate the behavior of this graph parameter under some old and new graph operations.
다국어 초록 (Multilingual Abstract)
Suppose G is a simple graph. The irregularity of G, irr(G), is the summation of imb(e) over all edges uv = e ∊ G, where imb(e) = │deg(u) -deg(v)j│. In this paper, we investigate the behavior of this graph parameter under some old and new graph o...
Suppose G is a simple graph. The irregularity of G, irr(G), is the summation of imb(e) over all edges uv = e ∊ G, where imb(e) = │deg(u) -deg(v)j│. In this paper, we investigate the behavior of this graph parameter under some old and new graph operations.
.
참고문헌 (Reference)
1 T. Doslic, "Vertex-Weighted Wiener polynomials for composite graphs" 1 : 66-80, 2008
2 P. Hansen, "Variable neighborhood search for extremal graphs. 9. Bounding the irregularity of a graph" 69 : 253-264, 2005
3 I. Gutman, "Variable neighborhood search for extremal graphs. 10. Comparison of irregularity indices for chemical trees" 45 : 222-230, 2005
4 H. Abdo, "The total irregularity of graphs under graph operations"
5 M.O. Albertson, "The irregularity of a graph" 46 : 219-225, 1997
6 L. Barriere, "The hierarchical product of graphs" 157 : 36-48, 2009
7 L. Barriere, "The generalized hierarchical product of graphs" 309 : 3871-3881, 2009
8 I. Gutman, "The frist Zagreb index 30 years after" 50 : 83-92, 2004
9 W. Yan, "The behavior of Wiener indices and polynomials of graphs under five graph decorations" 20 : 290-295, 2007
10 M.H. Khalifeh, "The rst and second Zagreb indices of some graph operations" 157 : 804-811, 2009
1 T. Doslic, "Vertex-Weighted Wiener polynomials for composite graphs" 1 : 66-80, 2008
2 P. Hansen, "Variable neighborhood search for extremal graphs. 9. Bounding the irregularity of a graph" 69 : 253-264, 2005
3 I. Gutman, "Variable neighborhood search for extremal graphs. 10. Comparison of irregularity indices for chemical trees" 45 : 222-230, 2005
4 H. Abdo, "The total irregularity of graphs under graph operations"
5 M.O. Albertson, "The irregularity of a graph" 46 : 219-225, 1997
6 L. Barriere, "The hierarchical product of graphs" 157 : 36-48, 2009
7 L. Barriere, "The generalized hierarchical product of graphs" 309 : 3871-3881, 2009
8 I. Gutman, "The frist Zagreb index 30 years after" 50 : 83-92, 2004
9 W. Yan, "The behavior of Wiener indices and polynomials of graphs under five graph decorations" 20 : 290-295, 2007
10 M.H. Khalifeh, "The rst and second Zagreb indices of some graph operations" 157 : 804-811, 2009
11 W. Luo, "On the irregularity of trees and unicyclic graphs with given matching number" 83 : 141-147, 2010
12 M.A. Henning, "On the irregularity of bipartite graphs" 307 : 1467-1472, 2007
13 B. Zhou, "On irregularity of graphs" 88 : 55-64, 2008
14 G.H. Fath-Tabar, "Old and new Zagreb index" 65 : 79-84, 2011
15 M.V. Diudea, "Molecular Topology. 25. Hyper-Wiener index of dendrimers" 32 : 71-83, 1995
16 M. Tavakoli, "I. Gutman, Extremely irregular graphs" 37 (37): 135-139, 2013
17 D. Stevanovic, "Hosoya polynomial of composite graphs" 235 : 237-244, 2001
18 R. Hammack, "Handbook of Product Graphs" Taylor &Francis Group 2011
19 I. Gutman, "Graph theory and molecular orbitals,Total π electron energy of alternant hydrocarbons" 17 : 535-538, 1972
20 S. Hossein-Zadeh, "Extremal properties of Zagreb conindices and degree distance of graphs" 11 (11): 129-137, 2010
21 A. Astaneh-Asl, "Computing the First and Third Zagreb Polynomials of Cartesian Product of Graphs" 2 : 73-78, 2011
22 F. Aurenhammer, "Cartesian graph factorization at logarithmic cost per edge" 2 (2): 331-349, 1992
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분석정보
인용정보 인용지수 설명보기
학술지 이력
| 연월일 | 이력구분 | 이력상세 | 등재구분 |
|---|---|---|---|
| 2026 | 평가예정 | 재인증평가 신청대상 (재인증) | |
| 2020-01-01 | 평가 | 등재학술지 유지 (재인증) |  |
| 2019-11-08 | 학회명변경 | 영문명 : The Korean Society For Computational & Applied Mathematics And Korean Sigcam -> Korean Society for Computational and Applied Mathematics | |
| 2017-01-01 | 평가 | 등재학술지 유지 (계속평가) | |
| 2013-01-01 | 평가 | 등재학술지 유지 (등재유지) | |
| 2010-01-01 | 평가 | 등재학술지 유지 (등재유지) | |
| 2008-02-18 | 학술지명변경 | 한글명 : Journal of Applied Mathematics and Infomatics(Former: Korean J. of Comput. and Appl. Math.) -> Journal of Applied Mathematics and Informatics외국어명 : Journal of Applied Mathematics and Infomatics(Former: Korean J. of Comput. and Appl. Math.) -> Journal of Applied Mathematics and Informatics | |
| 2008-02-15 | 학술지명변경 | 한글명 : Journal of Applied Mathematics and Computing(Former: Korean J. of Comput. and Appl. Math.) -> Journal of Applied Mathematics and Infomatics(Former: Korean J. of Comput. and Appl. Math.)외국어명 : Journal of Applied Mathematics and Computing(Former: Korean J. of Comput. and Appl. Math.) -> Journal of Applied Mathematics and Infomatics(Former: Korean J. of Comput. and Appl. Math.) | |
| 2008-01-01 | 평가 | 등재학술지 유지 (등재유지) | |
| 2006-01-01 | 평가 | 등재학술지 유지 (등재유지) | |
| 2004-01-01 | 평가 | 등재학술지 유지 (등재유지) | |
| 2001-01-01 | 평가 | 등재학술지 선정 (등재후보2차) | |
| 1998-07-01 | 평가 | 등재후보학술지 선정 (신규평가) |  |
학술지 인용정보
| 기준연도 | WOS-KCI 통합IF(2년) | KCIF(2년) | KCIF(3년) |
|---|---|---|---|
| 2016 | 0.16 | 0.16 | 0.13 |
| KCIF(4년) | KCIF(5년) | 중심성지수(3년) | 즉시성지수 |
| 0.1 | 0.07 | 0.312 | 0.02 |
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