International audienceFollowing the work of Cano and Díaz, we study continuous binomial coefficients andCatalan numbers. We explore their analytic properties, including integral identities and generaliza-tions of discrete convolutions. We also conduct an in-depth analysis of a continuous analogue of thebinomial distribution, including a stochastic representation as a Goldstein-Kac process
AbstractThis paper develops a unified enumerative and asymptotic theory of directed two-dimensional ...
Contains fulltext : 60659.pdf (Publisher’s version ) (Open Access)RU Radboud Unive...
AbstractGiven a finite set S, a class C of overlapping directed circuits in S and a collection of we...
International audienceFollowing the work of Cano and Díaz, we study continuous binomial coefficients...
International audienceFollowing the work of Cano and Díaz, we consider a continuous analog of lattic...
Summary. The class of continuous lattices can be characterized by infinitary equations. Therefore, i...
Recent methods used in lattice path combinatorics and various related branches of enumerative combin...
Lattice paths effectively model phenomena in chemistry, physics and probability theory. Asymptotic e...
This talk focusses on the interaction between the kernel method, a powerful collection of techniques...
International audienceUpper Con dence Trees are a very e cient tool for solving Markov Decision Proc...
The study of continuous lattices was initiated by Dana Scott in the late 1960s in order to build mat...
In queuing theory, it is usual to have some models with a "reset" of thequeue. In terms of lattice p...
This richly illustrated textbook explores the amazing interaction between combinatorics, geometry, n...
Continuous complexity theory gets its name from the model of mathematical computation on which it is...
We present a novel theorem of Borel Combinatorics that sheds light on the types of continuous functi...
AbstractThis paper develops a unified enumerative and asymptotic theory of directed two-dimensional ...
Contains fulltext : 60659.pdf (Publisher’s version ) (Open Access)RU Radboud Unive...
AbstractGiven a finite set S, a class C of overlapping directed circuits in S and a collection of we...
International audienceFollowing the work of Cano and Díaz, we study continuous binomial coefficients...
International audienceFollowing the work of Cano and Díaz, we consider a continuous analog of lattic...
Summary. The class of continuous lattices can be characterized by infinitary equations. Therefore, i...
Recent methods used in lattice path combinatorics and various related branches of enumerative combin...
Lattice paths effectively model phenomena in chemistry, physics and probability theory. Asymptotic e...
This talk focusses on the interaction between the kernel method, a powerful collection of techniques...
International audienceUpper Con dence Trees are a very e cient tool for solving Markov Decision Proc...
The study of continuous lattices was initiated by Dana Scott in the late 1960s in order to build mat...
In queuing theory, it is usual to have some models with a "reset" of thequeue. In terms of lattice p...
This richly illustrated textbook explores the amazing interaction between combinatorics, geometry, n...
Continuous complexity theory gets its name from the model of mathematical computation on which it is...
We present a novel theorem of Borel Combinatorics that sheds light on the types of continuous functi...
AbstractThis paper develops a unified enumerative and asymptotic theory of directed two-dimensional ...
Contains fulltext : 60659.pdf (Publisher’s version ) (Open Access)RU Radboud Unive...
AbstractGiven a finite set S, a class C of overlapping directed circuits in S and a collection of we...