We present a perfect sampling algorithm for Gibbs point processes, based on the partial rejection sampling of Guo, Jerrum and Liu (In STOC'17 - Proceedings of the 49th Annual ACM SIGACT Symposium on Theory of Computing (2017) 342-355 ACM). Our particular focus is on pairwise interaction processes, penetrable spheres mixture models and area-interaction processes, with a finite interaction range. For an interaction range 2r of the target process, the proposed algorithm can generate a perfect sample with O(log(1/r)) expected running time complexity, provided that the intensity of the points is not too high and circle minus(1/r(d)) parallel processor units are available
: Because so many random processes arising in stochastic geometry are quite intractable to analysis,...
Abstract. The particle Gibbs sampler is a Markov chain Monte Carlo (MCMC) algorithm which operates o...
We present a perfect simulation of the hard disks model via the partial rejection sampling method. P...
We consider the problem of generating perfect samples from a Gibbs point process, a spatial process ...
Traditionally, coupling from the past (CFTP) methods are used to generate perfect samples from finit...
Recently Propp and Wilson [14] have proposed an algorithm, called coupling from the past (CFTP), whi...
Some recently proposed exact simulation methods are extended to the case of marked point processes. ...
We provide a perfect sampling algorithm for the hard-sphere model on subsets of R^d with expected ru...
The area-interaction process and the continuum random-cluster model are characterized in terms of ce...
We consider the problem of approximate sampling from the finite volume Gibbs measure with a general ...
The particle Gibbs sampler is a Markov chain Monte Carlo (MCMC) algorithm to sample from the full po...
We consider the problem of approximate sampling from the finite volume Gibbs measure with a general ...
This thesis is about probabilistic simulation techniques. Specifically we consider the exact or perf...
This paper deals with the problem of perfect sampling from a Gibbs measure with infinite range inter...
: Because so many random processes arising in stochastic geometry are quite intractable to analysis,...
Abstract. The particle Gibbs sampler is a Markov chain Monte Carlo (MCMC) algorithm which operates o...
We present a perfect simulation of the hard disks model via the partial rejection sampling method. P...
We consider the problem of generating perfect samples from a Gibbs point process, a spatial process ...
Traditionally, coupling from the past (CFTP) methods are used to generate perfect samples from finit...
Recently Propp and Wilson [14] have proposed an algorithm, called coupling from the past (CFTP), whi...
Some recently proposed exact simulation methods are extended to the case of marked point processes. ...
We provide a perfect sampling algorithm for the hard-sphere model on subsets of R^d with expected ru...
The area-interaction process and the continuum random-cluster model are characterized in terms of ce...
We consider the problem of approximate sampling from the finite volume Gibbs measure with a general ...
The particle Gibbs sampler is a Markov chain Monte Carlo (MCMC) algorithm to sample from the full po...
We consider the problem of approximate sampling from the finite volume Gibbs measure with a general ...
This thesis is about probabilistic simulation techniques. Specifically we consider the exact or perf...
This paper deals with the problem of perfect sampling from a Gibbs measure with infinite range inter...
: Because so many random processes arising in stochastic geometry are quite intractable to analysis,...
Abstract. The particle Gibbs sampler is a Markov chain Monte Carlo (MCMC) algorithm which operates o...
We present a perfect simulation of the hard disks model via the partial rejection sampling method. P...