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author:

Lan, Kaiyang (Lan, Kaiyang.) [1] | Li, Jianxi (Li, Jianxi.) [2] | Liu, Feng (Liu, Feng.) [3]

Indexed by:

Scopus SCIE

Abstract:

Let ?(1)(S) be the largest eigenvalue of a signed graph S. Wang-Yan-Qian (Linear Algebra Appl 619:137-145, 2021) and Kannan-Pragada (Linear Algebra Appl 663:62-79, 2023) extended the spectral bounds of Wilf and Nikiforov for the balanced clique number of signed graphs and derived upper bounds on ?(1)(S) in terms of its balanced clique number. In this paper, we characterize the extremal signed graphs attaining these upper bounds. Moreover, a relationship between ?(1)(S) and ?(1)(S - v) for some v ? V(S) is included.

Keyword:

Eigenvalue Extremal graph Signed graph

Community:

  • [ 1 ] [Lan, Kaiyang]Fuzhou Univ, Ctr Discrete Math, Fujian 350003, Peoples R China
  • [ 2 ] [Li, Jianxi]Minnan Normal Univ, Sch Math & Stat, Zhangzhou 363000, Peoples R China
  • [ 3 ] [Liu, Feng]East China Normal Univ, Dept Math, Shanghai 200241, Peoples R China

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Source :

BULLETIN OF THE MALAYSIAN MATHEMATICAL SCIENCES SOCIETY

ISSN: 0126-6705

Year: 2023

Issue: 5

Volume: 46

1 . 0

JCR@2023

1 . 0 0 0

JCR@2023

ESI Discipline: MATHEMATICS;

ESI HC Threshold:13

JCR Journal Grade:1

CAS Journal Grade:3

Cited Count:

WoS CC Cited Count: 0

SCOPUS Cited Count:

ESI Highly Cited Papers on the List: 0 Unfold All

WanFang Cited Count:

Chinese Cited Count:

30 Days PV: 0

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