Written by top researchers, this self-contained text is the authoritative account of Bayesian nonparametrics, a nearly universal framework for inference in statistics and machine learning, with practical use in all areas of science, including economics and biostatistics. Appendices with prerequisites and numerous exercises support its use for graduate courses.
Written by top researchers, this self-contained text is the authoritative account of Bayesian nonparametrics, a nearly universal framework for inference in statistics and machine learning, with practical use in all areas of science, including economics and biostatistics. Appendices with prerequisites and numerous exercises support its use for graduate courses.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
Produktdetails
Cambridge Series in Statistical and Probabilistic Mathematics
Subhashis Ghosal is Professor of Statistics at North Carolina State University. His primary research interest is in the theory, methodology and various applications of Bayesian nonparametrics. He has edited one book, written nearly one hundred papers, and serves on the editorial boards of the Annals of Statistics, Bernoulli, and the Electronic Journal of Statistics. He is an elected fellow of the Institute of Mathematical Statistics, the American Statistical Association and the International Society for Bayesian Analysis.
Inhaltsangabe
Preface Glossary of symbols 1. Introduction 2. Priors on function spaces 3. Priors on spaces of probability measures 4. Dirichlet processes 5. Dirichlet process mixtures 6. Consistency: general theory 7. Consistency: examples 8. Contraction rates: general theory 9. Contraction rates: examples 10. Adaptation and model selection 11. Gaussian process priors 12. Infinite-dimensional Bernstein-von Mises theorem 13. Survival analysis 14. Discrete random structures Appendices References Author index Subject index.
Preface Glossary of symbols 1. Introduction 2. Priors on function spaces 3. Priors on spaces of probability measures 4. Dirichlet processes 5. Dirichlet process mixtures 6. Consistency: general theory 7. Consistency: examples 8. Contraction rates: general theory 9. Contraction rates: examples 10. Adaptation and model selection 11. Gaussian process priors 12. Infinite-dimensional Bernstein-von Mises theorem 13. Survival analysis 14. Discrete random structures Appendices References Author index Subject index.
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