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/Exposé en anglais/Talk in english/ The stack number of a directed acyclic graph G is the minimum k for which there is a topological ordering of G and
[ICQ] Maxime Cautrès (LIG) Vertex-minor universal graphs for generating entangled quantum subsystems
We study the notion of k-stabilizer universal quantum state, that is, an n-qubit quantum state, such that it is possible to induce any stabilizer
/Exposé en anglais/Talk in english/ We consider an edge version of the famous (and hard) degree-diameter problem, where one is wondering about the
I am interested in verification of distributed systems with an unbounded number of agents running the same finite-state program. These include systems
We study zero-sum games played on graphs and present contributions toward the following question: given an objective, how much memory is required to
An algebraic circuit computes a polynomial using addition and multiplication operators. Understanding the power of algebraic circuits has close
In this presentation, I will focus on two classes of games showing quantum computational advantage: XOR nonlocal games and XOR* sequential games with
Alternating timed automata (ATA) are an extension of timed automata where the effect of each transition is described by a positive boolean combination
In the first paper of the Graph Minors series [JCTB ’83], Robertson and Seymour proved the Forest Minor theorem: the H-minor-free graphs have bounded