Nordhaus–Gaddum and other bounds for the chromatic edge-stability number

Author:

Akbari Saieed,Klavžar SandiORCID,Movarraei NazaninORCID,Nahvi Mina

Funder

Iranian National Science Foundation

Slovenian Research Agency

Yazd University, Iran

Publisher

Elsevier BV

Subject

Discrete Mathematics and Combinatorics

Reference16 articles.

1. The independence ratio and maximum degree of a graph;Albertson;Congr. Numer.,1976

2. Nordhaus-Gaddum bounds for total Roman domination;Amjadi;J. Comb. Optim.,2018

3. Bipartite subgraphs of graphs with maximum degree three;Bylka;Graphs Combin.,1999

4. Nordhaus-gaddum theorem for the distinguishing chromatic number;Collins;Electron. J. Combin.,2013

5. Computing the bipartite edge frustration of fullerene graphs;Došlić;Discrete Appl. Math.,2007

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1. Tight bounds on the chromatic edge stability index of graphs;Discrete Mathematics;2024-04

2. On the vertex stability numbers of graphs;Discrete Applied Mathematics;2024-02

3. A Gallai’s Theorem type result for the edge stability of graphs;Discrete Mathematics Letters;2023-08-11

4. On the chromatic edge stability index of graphs;European Journal of Combinatorics;2023-06

5. On critical graphs for the chromatic edge-stability number;Discrete Mathematics;2023-05

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