Bayesian multiple change-point estimation with annealing stochastic approximation Monte Carlo

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초록

Bayesian multiple change-point models are built with data from normal, exponential, binomial and Poisson distributions with a truncated Poisson prior for the number of change-points and conjugate prior for the distributional parameters. We applied Annealing Stochastic Approximation Monte Carlo (ASAMC) for posterior probability calculations for the possible set of change-points. The proposed methods are studied in simulation and applied to temperature and the number of respiratory deaths in Seoul, South Korea.

키워드

Annealing Stochastic Approximation Monte Carlo (ASAMC)Bayesian change-point modelBayes factorBICPosteriorTruncated PoissonRANDOM-VARIABLESINFERENCEMODELSTIMEDISTRIBUTIONSCOMPUTATIONEFFICIENTALGORITHMPOLLUTIONSEQUENCE
제목
Bayesian multiple change-point estimation with annealing stochastic approximation Monte Carlo
저자
Kim, JaeheeCheon, Sooyoung
DOI
10.1007/s00180-009-0172-x
발행일
2010-06
유형
Article
저널명
Computational Statistics
25
2
페이지
215 ~ 239