Add to ORKGAbstract. We study spatial permutations with cycle weights that are bounded or slowly diverging. We show that a phase transition occurs at an explicit critical density. The long cycles are macroscopic and their cycle lengths satisfy a Poisson-Dirichlet law
Abstract. Spatial random permutations were originally studied due to their con-nections to Bose-Eins...
The objects of our interest are the so-called A-permutations, which are permutations whose cycle len...
Abstract. We investigate the typical cycle lengths, the total number of cycles, and the number of fi...
We study spatial permutations with cycle weights that are bounded or slowly diverging. We show that ...
We consider the distribution of cycles in two models of random permutations, that are related to one...
We study random spatial permutations on ℤ3 where each jump x↦π(x) is penalized by a factor e−T∥x−π(x...
This paper is made available online in accordance with publisher policies. Please scroll down to vie...
We propose an extension of the Ewens measure on permutations by choosing the cycle weights to be asy...
We examine a phase transition in a model of random spatial permutations which originates in a study ...
We propose an extension of the Ewens measure on permutations by choosing the cycle weights to be asy...
Abstract: We consider systems of spatial random permutations, where permutations are weighed accordi...
We consider systems of spatial random permutations, where permutations are weighed according to the ...
We consider the Ewens measure on the symmetric group conditioned on the event that no cycles of macr...
We consider the Ewens measure on the symmetric group conditioned on the event that no cycles of macr...
We investigate spatial random graphs defined on the points of a Poisson process in d-dimensional spa...
Abstract. Spatial random permutations were originally studied due to their con-nections to Bose-Eins...
The objects of our interest are the so-called A-permutations, which are permutations whose cycle len...
Abstract. We investigate the typical cycle lengths, the total number of cycles, and the number of fi...
We study spatial permutations with cycle weights that are bounded or slowly diverging. We show that ...
We consider the distribution of cycles in two models of random permutations, that are related to one...
We study random spatial permutations on ℤ3 where each jump x↦π(x) is penalized by a factor e−T∥x−π(x...
This paper is made available online in accordance with publisher policies. Please scroll down to vie...
We propose an extension of the Ewens measure on permutations by choosing the cycle weights to be asy...
We examine a phase transition in a model of random spatial permutations which originates in a study ...
We propose an extension of the Ewens measure on permutations by choosing the cycle weights to be asy...
Abstract: We consider systems of spatial random permutations, where permutations are weighed accordi...
We consider systems of spatial random permutations, where permutations are weighed according to the ...
We consider the Ewens measure on the symmetric group conditioned on the event that no cycles of macr...
We consider the Ewens measure on the symmetric group conditioned on the event that no cycles of macr...
We investigate spatial random graphs defined on the points of a Poisson process in d-dimensional spa...
Abstract. Spatial random permutations were originally studied due to their con-nections to Bose-Eins...
The objects of our interest are the so-called A-permutations, which are permutations whose cycle len...
Abstract. We investigate the typical cycle lengths, the total number of cycles, and the number of fi...