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Discrete Applied Mathematics, Volume 333
Volume 333, July 2023
- Eduard Yu. Lerner

:
A counterexample of size 20 for the problem of finding a 3-dimensional stable matching with cyclic preferences. 1-12
- Peter Bradshaw:

A note on the connected game coloring number. 13-19
- Keith Gallegos, Jeremy Lyle

:
Graphs with small Italian domatic number. 20-31 - Jai Moondra

, Aditya Sahdev
, Amitabha Tripathi:
Exact and approximate results on the least size of a graph with a given degree set. 32-42 - Takehiro Ito, Hirotaka Ono

, Yota Otachi:
Reconfiguration of cliques in a graph. 43-58 - Tomás Vetrík

:
Degree-based function index for graphs with given diameter. 59-70
- Wilder P. Mendes, Simone Dantas

, Sylvain Gravier:
A combinatorial game over biclique-hypergraphs of powers of paths and of powers of cycles through monochromatic transversals. 71-81
- Shingo Degawa, Akira Saito

:
A note on secure domination in C5-free graphs. 82-83 - Yong-De Feng

, Yan-Ting Xie
, Lina Wei, Shou-Jun Xu
:
A note on characterization of the induced matching extendable Cayley graphs generated by transpositions. 84-89 - Ismael Ríos Villamar

, Abel Cabrera Martínez
, J. L. Sánchez, José María Sigarreta:
Relating the total {2}-domination number with the total domination number of graphs. 90-95
- Aida Abiad, Cristina Dalfó

, Miguel Angel Fiol, Sjanne Zeijlemaker
:
On inertia and ratio type bounds for the k-independence number of a graph and their relationship. 96-109 - Xueliang Li, Ning Yang:

Some interlacing results on weighted adjacency matrices of graphs with degree-based edge-weights. 110-120 - Junming Wang, Qiuzhenyu Tao:

Bounds on Kemeny's constant of trees with a prescribed matching number. 121-131
- Michitaka Furuya, Naoki Matsumoto

, Yumiko Ohno
, Kenta Ozeki:
Note on fair game edge-connectivity of graphs. 132-135
- Robert Scheidweiler, Eberhard Triesch:

Upper and lower bounds for competitive group testing. 136-150
- Josefran de Oliveira Bastos

, Carlos Hoppen
, Hanno Lefmann, Andy Oertel
, Dionatan Ricardo Schmidt:
Graphs with many edge-colorings such that complete graphs are rainbow. 151-164

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