Recherche
Using the Graph Minor Theorem, by Robertson and Seymour, one can easily prove that there are only a finite number of excluded minors for a given
A triangulation of a surface is k-irreducible if every edge belongs to a non-contractible curve of length k and there are no shorter non-contractible
N/A Vérifiez que vous êtes bien inscrits sur le site du [gdr-ifm-gt-graphes] : [ https://gtgraphes.labri.fr/pmwiki/pmwiki.php/Equipes/Equipes#membres
A landmark result of Alon and Shapira characterises testable graph properties by showing that every such property can be described via the Szemerédi
We will look at an analogue theorem of the classical Erdős-Pósa Theorem. We prove a $GF(q)$-representable matroid analogue of Robertson and Seymour's
A graph is reconstructible if it is determined up to isomorphism by the multiset of its proper induced subgraphs. The reconstruction conjecture
A temporal graph G is a sequence of graphs G1, G2, ... , Gt on the same vertex set. In this talk, we are interested in the analogue of the Travelling
Soutenance de thèse / PhD. Defense [Timothée Corsini] (LaBRI) Vérifiez que vous êtes bien inscrits sur le site du [gdr-ifm-gt-graphes] : [ https:/
In 1943, Hadwiger conjectured that every k-chromatic graph has a K_k-minor. While the cases k = 5 and k = 6 have been shown to be equivalent to the
Session problèmes ouverts. Vérifiez que vous êtes bien inscrits sur le site du [gdr-ifm-gt-graphes] : [ https://gtgraphes.labri.fr/pmwiki/pmwiki.php