In this paper, we propose a mixture of beta-Dirichlet processes as a nonparametric prior for the cumulative intensity functions of a Markov process. This family of priors is a natural extension of a mixture of Dirichlet processes or a mixture of beta processes which are devised to compromise advantages of parametric and nonparametric approaches. They give most of their prior mass to the small neighborhood of a specific parametric model. We show that a mixture of beta Dirichlet processes prior is conjugate with Markov processes. Formulas for computing the posterior distribution are derived. Finally, results of analyzing credit history data are given. (C) 2012 The Korean Statistical Society. Published by Elsevier B.V. All rights reserved.11Ns...
Many popular Bayesian nonparametric priors can be characterized in terms of exchangeable species sam...
We consider Bayesian nonparametric inference for continuous-valued partially exchangeable data, when...
In the Bayesian mixture modeling framework it is possible to infer the necessary number of component...
Bayesian analysis of a finite state Markov process, which is popularly used to model multistate even...
Nonparametric Bayesian inference has widespread applications in statistics and machine learning. In ...
This book presents a systematic and comprehensive treatment of various prior processes that have bee...
<p>Bayesian nonparametric methods are useful for modeling data without having to define the complexi...
A family of nonparametric prior distributions which extends the Dirichlet process is introduced and ...
This paper introduces and studies a new class of nonparametric prior distributions. Random probabili...
Discrete random probability measures and the exchangeable random partitions they induce are key tool...
The Bayesian nonparametric inference requires the construction of priors on infinite dimensional spa...
Many popular Bayesian nonparametric priors can be characterized in terms of exchangeable species sam...
We construct an enrichment of the Dirichlet Process that is more flexible with respect to the precis...
Many popular Bayesian nonparametric priors can be characterized in terms of exchangeable species sam...
Mixtures of Dirichlet process priors offer a reasonable compromise between purely parametric and pur...
Many popular Bayesian nonparametric priors can be characterized in terms of exchangeable species sam...
We consider Bayesian nonparametric inference for continuous-valued partially exchangeable data, when...
In the Bayesian mixture modeling framework it is possible to infer the necessary number of component...
Bayesian analysis of a finite state Markov process, which is popularly used to model multistate even...
Nonparametric Bayesian inference has widespread applications in statistics and machine learning. In ...
This book presents a systematic and comprehensive treatment of various prior processes that have bee...
<p>Bayesian nonparametric methods are useful for modeling data without having to define the complexi...
A family of nonparametric prior distributions which extends the Dirichlet process is introduced and ...
This paper introduces and studies a new class of nonparametric prior distributions. Random probabili...
Discrete random probability measures and the exchangeable random partitions they induce are key tool...
The Bayesian nonparametric inference requires the construction of priors on infinite dimensional spa...
Many popular Bayesian nonparametric priors can be characterized in terms of exchangeable species sam...
We construct an enrichment of the Dirichlet Process that is more flexible with respect to the precis...
Many popular Bayesian nonparametric priors can be characterized in terms of exchangeable species sam...
Mixtures of Dirichlet process priors offer a reasonable compromise between purely parametric and pur...
Many popular Bayesian nonparametric priors can be characterized in terms of exchangeable species sam...
We consider Bayesian nonparametric inference for continuous-valued partially exchangeable data, when...
In the Bayesian mixture modeling framework it is possible to infer the necessary number of component...