Enumeration of planar lattice walks is a classical topic in combinatorics, at the cross-roads of several domains (e.g., probability, statistical physics, computer science). The aim of this paper is to propose a new approach to obtain some exact asymptotics for walks confined to the quarter plane
AbstractWe present two classes of random walks restricted to the quarter plane with non-holonomic ge...
Abstract. We count a large class of lattice paths by using factorizations of free monoids. Besides t...
In this talk, we consider the simple walk ($\textit{i.e.}$ walk with a set of steps {$\mathcal{S}=\{...
International audienceEnumeration of planar lattice walks is a classical topic in combinatorics, at ...
International audienceEnumeration of planar lattice walks is a classical topic in combinatorics, at ...
In this survey we present an analytic approach to solve problems concerning (deterministic...
Abstract. In this survey we present an analytic approach to solve problems concerning (deterministic...
Article dans revue scientifique avec comité de lecture.In the first part of this paper, we enumerate...
This paper is the first application of the compensation approach (a well-established theory in proba...
Classifying lattice walks in restricted lattices is an important problem in enumerative combinatoric...
Lattice paths effectively model phenomena in chemistry, physics and probability theory. Asymptotic e...
AbstractThis work considers the nature of generating functions of random lattice walks restricted to...
Planar lattice walks are combinatorial objects which arise in statistical mechanics in both the mode...
© 2020 Ruijie XuLattice walk problems in the quarter-plane have been widely studied in recent years....
This paper develops a uni ed enumerative and asymptotic theory of directed 2-dimensional lattice p...
AbstractWe present two classes of random walks restricted to the quarter plane with non-holonomic ge...
Abstract. We count a large class of lattice paths by using factorizations of free monoids. Besides t...
In this talk, we consider the simple walk ($\textit{i.e.}$ walk with a set of steps {$\mathcal{S}=\{...
International audienceEnumeration of planar lattice walks is a classical topic in combinatorics, at ...
International audienceEnumeration of planar lattice walks is a classical topic in combinatorics, at ...
In this survey we present an analytic approach to solve problems concerning (deterministic...
Abstract. In this survey we present an analytic approach to solve problems concerning (deterministic...
Article dans revue scientifique avec comité de lecture.In the first part of this paper, we enumerate...
This paper is the first application of the compensation approach (a well-established theory in proba...
Classifying lattice walks in restricted lattices is an important problem in enumerative combinatoric...
Lattice paths effectively model phenomena in chemistry, physics and probability theory. Asymptotic e...
AbstractThis work considers the nature of generating functions of random lattice walks restricted to...
Planar lattice walks are combinatorial objects which arise in statistical mechanics in both the mode...
© 2020 Ruijie XuLattice walk problems in the quarter-plane have been widely studied in recent years....
This paper develops a uni ed enumerative and asymptotic theory of directed 2-dimensional lattice p...
AbstractWe present two classes of random walks restricted to the quarter plane with non-holonomic ge...
Abstract. We count a large class of lattice paths by using factorizations of free monoids. Besides t...
In this talk, we consider the simple walk ($\textit{i.e.}$ walk with a set of steps {$\mathcal{S}=\{...
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