Bounding the mim‐width of hereditary graph classes

Author:

Brettell Nick1ORCID,Horsfield Jake2ORCID,Munaro Andrea3ORCID,Paesani Giacomo4ORCID,Paulusma Daniël4ORCID

Affiliation:

1. School of Mathematics and Statistics Victoria University of Wellington Wellington New Zealand

2. School of Computing University of Leeds Leeds UK

3. School of Mathematics and Physics Queen's University Belfast Belfast UK

4. Department of Computer Science Durham University Durham UK

Funder

Leverhulme Trust

Publisher

Wiley

Subject

Geometry and Topology,Discrete Mathematics and Combinatorics

Reference49 articles.

1. Graph classes with structured neighborhoods and algorithmic applications

2. More applications of the d‐neighbor equivalence: Connectivity and acyclicity constraints;Bergougnoux B.;Proc. ESA 2019, LIPIcs,2019

3. Node multiway cut and subset feedback vertex set on graphs of bounded mim‐width;Bergougnoux B.;Proc. WG 2020, LNCS,2020

4. Tight bounds on maximal and maximum matchings

5. Clique-Width for Graph Classes Closed under Complementation

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1. On d-stable locally checkable problems parameterized by mim-width;Discrete Applied Mathematics;2024-04

2. Solving problems on generalized convex graphs via mim-width;Journal of Computer and System Sciences;2024-03

3. Treewidth versus clique number. II. Tree-independence number;Journal of Combinatorial Theory, Series B;2024-01

4. Clique‐width: Harnessing the power of atoms;Journal of Graph Theory;2023-07-10

5. On algorithmic applications of sim-width and mim-width of (H1,H2)-free graphs;Theoretical Computer Science;2023-04

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