International audienceThe PASEP (Partially Asymmetric Simple Exclusion Process) is a probabilistic model of moving particles, which is of great interest in combinatorics, since it appeared that its partition function counts some tableaux. These tableaux have several variants such as permutations tableaux, alternative tableaux, tree- like tableaux, Dyck tableaux, etc. We introduce in this context certain excursions in Young's lattice, that we call stammering tableaux (by analogy with oscillating tableaux, vacillating tableaux, hesitating tableaux). Some natural bijections make a link with rook placements in a double staircase, chains of Dyck paths obtained by successive addition of ribbons, Laguerre histories, Dyck tableaux, etc
We show that the known matrix representations of the stationary state algebra of the Asymmetric Simp...
Research in combinatorics has often explored the asymmetric simple exclusion process (ASEP). The ASE...
AbstractGiven two operators Dˆ and Eˆ subject to the relation DˆEˆ−qEˆDˆ=p, and a word w in Dˆ and E...
International audienceThe PASEP (Partially Asymmetric Simple Exclusion Process) is a probabilistic m...
The PASEP (Partially Asymmetric Simple Exclusion Process) is a probabilisticmodel of moving particle...
AbstractThe partially asymmetric exclusion process (PASEP) is an important model from statistical me...
International audienceIn this work, we introduce new combinatorial objects called Dyck tableaux, whi...
We consider a partially asymmetric exclusion process (PASEP) on a finite num-ber of sites with open ...
The Asymmetric Simple Exclusion Process (ASEP) is a process from statistical physics that describes ...
We give a combinatorial derivation and interpretation of the algebra associated with the stationary ...
Summary: Given two operators D^ and E^ subject to the relation D^E^−qE^D^=p, and a word w in D^ and ...
AbstractIn this paper we study alternative tableaux introduced by Viennot [X. Viennot, Alternative t...
We present a determinantal formula for the steady state probability of each state of the TASEP (Tota...
International audienceThe goal of this paper is to provide a combinatorial expression for the steady...
The combinatorics of certain tuples of osculating lattice paths is studied, and a relationship with ...
We show that the known matrix representations of the stationary state algebra of the Asymmetric Simp...
Research in combinatorics has often explored the asymmetric simple exclusion process (ASEP). The ASE...
AbstractGiven two operators Dˆ and Eˆ subject to the relation DˆEˆ−qEˆDˆ=p, and a word w in Dˆ and E...
International audienceThe PASEP (Partially Asymmetric Simple Exclusion Process) is a probabilistic m...
The PASEP (Partially Asymmetric Simple Exclusion Process) is a probabilisticmodel of moving particle...
AbstractThe partially asymmetric exclusion process (PASEP) is an important model from statistical me...
International audienceIn this work, we introduce new combinatorial objects called Dyck tableaux, whi...
We consider a partially asymmetric exclusion process (PASEP) on a finite num-ber of sites with open ...
The Asymmetric Simple Exclusion Process (ASEP) is a process from statistical physics that describes ...
We give a combinatorial derivation and interpretation of the algebra associated with the stationary ...
Summary: Given two operators D^ and E^ subject to the relation D^E^−qE^D^=p, and a word w in D^ and ...
AbstractIn this paper we study alternative tableaux introduced by Viennot [X. Viennot, Alternative t...
We present a determinantal formula for the steady state probability of each state of the TASEP (Tota...
International audienceThe goal of this paper is to provide a combinatorial expression for the steady...
The combinatorics of certain tuples of osculating lattice paths is studied, and a relationship with ...
We show that the known matrix representations of the stationary state algebra of the Asymmetric Simp...
Research in combinatorics has often explored the asymmetric simple exclusion process (ASEP). The ASE...
AbstractGiven two operators Dˆ and Eˆ subject to the relation DˆEˆ−qEˆDˆ=p, and a word w in Dˆ and E...