A prior distribution is considered over all discrete distributions on positive integers. The sample from this prior yields a random partition of integers. We consider the case in which the distribution of the random partition is described by the Gibbs form. We give the distributions of the residual fractions of residual allocation model based on the size-biased permutation of a prior distribution
AbstractRanked and size-biased permutations are particular functions on the set of probability measu...
We study the set of integer partitions as a probability space that generates distributions and, in t...
Discrete random probability measures and the exchangeable random partitions they induce are key tool...
. Let (X n ) be a residual allocation model with i.i.d. residual fractions U n . For a random variab...
38 pages, 2 figures, version considerably modified. To appear in the Journal of Statistical Physics....
This paper aims at investigating nonparametric priors which induce infinite Gibbs-type partitions: s...
This paper investigates nonparametric priors that induce infinite Gibbs-type partitions; such a feat...
Gibbs–type random probability measures and the exchangeable random partitions they induce represent ...
We prove a long-standing conjecture which characterises the Ewens-Pitman twoparameter family of exch...
We assign a uniform probability to the set consisting of partitions of a positive integer $n$ such t...
Random probability measures are a cornerstone of Bayesian nonparametrics. By virtue of de Finetti's ...
We study random composite structures considered up to symmetry that are sampled according to weights...
The study of random partitions has been an active research area in probability over the last twenty ...
We derive a large deviation principle for random permutations induced by probability measures of the...
Given a set of n items with real-valued sizes, the Optimum Partition problem asks how it can be part...
AbstractRanked and size-biased permutations are particular functions on the set of probability measu...
We study the set of integer partitions as a probability space that generates distributions and, in t...
Discrete random probability measures and the exchangeable random partitions they induce are key tool...
. Let (X n ) be a residual allocation model with i.i.d. residual fractions U n . For a random variab...
38 pages, 2 figures, version considerably modified. To appear in the Journal of Statistical Physics....
This paper aims at investigating nonparametric priors which induce infinite Gibbs-type partitions: s...
This paper investigates nonparametric priors that induce infinite Gibbs-type partitions; such a feat...
Gibbs–type random probability measures and the exchangeable random partitions they induce represent ...
We prove a long-standing conjecture which characterises the Ewens-Pitman twoparameter family of exch...
We assign a uniform probability to the set consisting of partitions of a positive integer $n$ such t...
Random probability measures are a cornerstone of Bayesian nonparametrics. By virtue of de Finetti's ...
We study random composite structures considered up to symmetry that are sampled according to weights...
The study of random partitions has been an active research area in probability over the last twenty ...
We derive a large deviation principle for random permutations induced by probability measures of the...
Given a set of n items with real-valued sizes, the Optimum Partition problem asks how it can be part...
AbstractRanked and size-biased permutations are particular functions on the set of probability measu...
We study the set of integer partitions as a probability space that generates distributions and, in t...
Discrete random probability measures and the exchangeable random partitions they induce are key tool...