Twin-width IV: ordered graphs and matrices

Author:

Bonnet Édouard1,Giocanti Ugo1,Ossona de Mendez Patrice2,Simon Pierre3,Thomassé Stéphan1,Toruńczyk Szymon4

Affiliation:

1. LIP, France / ENS Lyon, France

2. CAMS, France / CNRS, France

3. University of California at Berkeley, USA

4. University of Warsaw, Poland

Publisher

ACM

Reference48 articles.

1. Interpreting nowhere dense graph classes as a classical notion of model theory

2. The structure of almost all graphs in a hereditary property

3. Stefan Arnborg , Jens Lagergren , and Detlef Seese . 1988. Problems easy for tree-decomposable graphs (extended abstract) . In Automata, Languages and Programming, Timo Lepistö and Arto Salomaa (Eds.). Springer Berlin Heidelberg , Berlin, Heidelberg . 38–51. isbn:978-3-540-39291-0 Stefan Arnborg, Jens Lagergren, and Detlef Seese. 1988. Problems easy for tree-decomposable graphs (extended abstract). In Automata, Languages and Programming, Timo Lepistö and Arto Salomaa (Eds.). Springer Berlin Heidelberg, Berlin, Heidelberg. 38–51. isbn:978-3-540-39291-0

4. Second-order quantifiers and the complexity of theories.

5. József Balogh , Béla Bollobás , and Robert Morris . 2006. Hereditary properties of ordered graphs . In Topics in discrete mathematics . Springer , 179–213. József Balogh, Béla Bollobás, and Robert Morris. 2006. Hereditary properties of ordered graphs. In Topics in discrete mathematics. Springer, 179–213.

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