AbstractGiven integers 0 < k ⩽ n and a permutation α mapping the set of integers from 1 to n onto itself, there exists a permutation β mapping the set of unordered pairs of integers from 1 to n onto itself in such a way that whenever 0 < |a − b| ⩽ k and {aα, bα}β = {x, y}, then also 0 < |x − y| ⩽ k and x and y are equal to or between aα and bα
A decomposition of multicorrelation sequences for commuting transformations along primes, Discrete A...
AbstractThe problem of the number p(n , r), (1 ⩽r⩽n), of permutations on the set {1,…,n} with longes...
AbstractWe introduce the notion of crossings and nestings of a permutation. We compute the generatin...
AbstractGiven integers 0 < k ⩽ n and a permutation α mapping the set of integers from 1 to n onto it...
AbstractFor each permutation of an interval of integers, a mapping is constructed with certain prope...
AbstractIn this paper we exploit binary tree representations of permutations to give a combinatorial...
AbstractGiven a real number β>1, a permutation π of length n is realized by the β-shift if there is ...
AbstractObjects lying in four different boxes are rearranged in such a way that the number of object...
AbstractIn this paper we propose two bijections between permutation tableaux and permutations. These...
AbstractA combinatorial proof is given of a result of Gessel and Greene relating the sizes of two cl...
In this note, we provide a few inequalities in the context of pattern occurrences using some simple ...
We study the distribution of combinatorial statistics that exhibit a structure of crossings and nest...
AbstractFrom set mapping theorems, Erd'́os, Hajnal and Milner proved that every graph on a limit ord...
We review a recent development at the interface between discrete mathematics on one hand and probabi...
AbstractWe describe some properties of a new statistic on permutations. This statistic is closely re...
A decomposition of multicorrelation sequences for commuting transformations along primes, Discrete A...
AbstractThe problem of the number p(n , r), (1 ⩽r⩽n), of permutations on the set {1,…,n} with longes...
AbstractWe introduce the notion of crossings and nestings of a permutation. We compute the generatin...
AbstractGiven integers 0 < k ⩽ n and a permutation α mapping the set of integers from 1 to n onto it...
AbstractFor each permutation of an interval of integers, a mapping is constructed with certain prope...
AbstractIn this paper we exploit binary tree representations of permutations to give a combinatorial...
AbstractGiven a real number β>1, a permutation π of length n is realized by the β-shift if there is ...
AbstractObjects lying in four different boxes are rearranged in such a way that the number of object...
AbstractIn this paper we propose two bijections between permutation tableaux and permutations. These...
AbstractA combinatorial proof is given of a result of Gessel and Greene relating the sizes of two cl...
In this note, we provide a few inequalities in the context of pattern occurrences using some simple ...
We study the distribution of combinatorial statistics that exhibit a structure of crossings and nest...
AbstractFrom set mapping theorems, Erd'́os, Hajnal and Milner proved that every graph on a limit ord...
We review a recent development at the interface between discrete mathematics on one hand and probabi...
AbstractWe describe some properties of a new statistic on permutations. This statistic is closely re...
A decomposition of multicorrelation sequences for commuting transformations along primes, Discrete A...
AbstractThe problem of the number p(n , r), (1 ⩽r⩽n), of permutations on the set {1,…,n} with longes...
AbstractWe introduce the notion of crossings and nestings of a permutation. We compute the generatin...