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Volumn , Issue , 2006, Pages 385-392

Gibbs sampling for (coupled) infinite mixture models in the stick breaking representation

Author keywords

[No Author keywords available]

Indexed keywords

ADVERSE EFFECT; CAN DESIGN; CLUSTER SIZES; DIRICHLET PROCESS; DIRICHLET PROCESS MIXTURE MODEL; GIBBS SAMPLERS; GIBBS SAMPLING; LANGUAGE MODELING; MIXTURE MODEL; MODELING FLEXIBILITY; NON-PARAMETRIC BAYESIAN; PRIOR DISTRIBUTION; STORM TRAJECTORIES; UNSUPERVISED DATA;

EID: 80053208868     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper
Times cited : (15)

References (17)
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    • Blackwell, D., & MacQueen, J. (1973). Ferguson distributions via Polya urn schemes. The Annals of Statistics, 1, 353-285.
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    • Blackwell, D.1    MacQueen, J.2
  • 2
    • 0000904732 scopus 로고    scopus 로고
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    • Bush, C., & MacEachern, S. (1996). A semiparametric Bayesian model for randomised block designs. Biometrika, 83, 275-285.
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  • 4
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    • A Bayesian analysis of some nonparametric problems
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    • Ferguson, T.1
  • 7
    • 0035531242 scopus 로고    scopus 로고
    • Modelling heterogeneity with and without the dirichlet process
    • Green, P., & Richardson, S. (2001). Modelling heterogeneity with and without the Dirichlet process. Scandinavian Journal of Statistics, 28, 355377.
    • (2001) Scandinavian Journal of Statistics , vol.28 , pp. 355377
    • Green, P.1    Richardson, S.2
  • 10
    • 24344452190 scopus 로고    scopus 로고
    • Some further developments for stick-breaking priors: Finite and infinite clustering and classification
    • Ishwaran, H., & James, L. (2003). Some further developments for stick-breaking priors: finite and infinite clustering and classification. Sankhya Series A, 65, 577-592.
    • (2003) Sankhya Series A , vol.65 , pp. 577-592
    • Ishwaran, H.1    James, L.2
  • 11
    • 0036623091 scopus 로고    scopus 로고
    • Exact and approximate sum-representations for the dirichlet process
    • Ishwaran, H., & Zarapour, M. (2002). Exact and approximate sum-representations for the Dirichlet process. Can. J. Statist., 30, 269-283.
    • (2002) Can. J. Statist. , vol.30 , pp. 269-283
    • Ishwaran, H.1    Zarapour, M.2
  • 13
    • 0032221058 scopus 로고    scopus 로고
    • Estimating mixture of dirichlet process models
    • MacEachern, S., & Müller, P. (1998). Estimating mixture of Dirichlet process models. Communications in Statistics, 7, 223-238.
    • (1998) Communications in Statistics , vol.7 , pp. 223-238
    • MacEachern, S.1    Müller, P.2
  • 14
    • 77950032550 scopus 로고    scopus 로고
    • Markov chain sampling methods for dirichlet process mixture models
    • Neal, R. (2000). Markov chain sampling methods for Dirichlet process mixture models. Journal of Computational and Graphical Statistics, 9, 283-297.
    • (2000) Journal of Computational and Graphical Statistics , vol.9 , pp. 283-297
    • Neal, R.1
  • 16
    • 0242641721 scopus 로고    scopus 로고
    • Dept. Statistics, U.C. Berkeley. Lecture notes for St. Flour course, Technical Report no.621
    • Pitman, J. (2002). Combinatorial stochastic processes (Technical Report). Dept. Statistics, U.C. Berkeley. Lecture notes for St. Flour course, Technical Report no.621.
    • (2002) Combinatorial Stochastic Processes (Technical Report)
    • Pitman, J.1
  • 17
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    • A constructive definition of dirichlet priors
    • Sethuraman, J. (1994). A constructive definition of dirichlet priors. Statistica Sinica, 4, 639-650.
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    • Sethuraman, J.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.