Adaptive Gibbs samplers and related MCMC methods
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[1] J. Doob. Stochastic processes , 1953 .
[2] N. Metropolis,et al. Equation of State Calculations by Fast Computing Machines , 1953, Resonance.
[3] W. K. Hastings,et al. Monte Carlo Sampling Methods Using Markov Chains and Their Applications , 1970 .
[4] S. Varadhan,et al. Central limit theorem for additive functionals of reversible Markov processes and applications to simple exclusions , 1986 .
[6] Richard L. Tweedie,et al. Markov Chains and Stochastic Stability , 1993, Communications and Control Engineering Series.
[7] Nicholas G. Polson,et al. On the Geometric Convergence of the Gibbs Sampler , 1994 .
[8] Jun S. Liu,et al. Covariance Structure and Convergence Rate of the Gibbs Sampler with Various Scans , 1995 .
[9] R. Tweedie,et al. Rates of convergence of the Hastings and Metropolis algorithms , 1996 .
[10] A. Gelman,et al. Weak convergence and optimal scaling of random walk Metropolis algorithms , 1997 .
[11] J. Rosenthal,et al. Geometric Ergodicity and Hybrid Markov Chains , 1997 .
[12] J. Rosenthal,et al. Two convergence properties of hybrid samplers , 1998 .
[13] J. Rosenthal,et al. Optimal scaling of discrete approximations to Langevin diffusions , 1998 .
[14] G. Roberts,et al. Adaptive Markov Chain Monte Carlo through Regeneration , 1998 .
[15] S. F. Jarner,et al. Geometric ergodicity of Metropolis algorithms , 2000 .
[16] J. Rosenthal,et al. Optimal scaling for various Metropolis-Hastings algorithms , 2001 .
[17] Jun S. Liu,et al. Monte Carlo strategies in scientific computing , 2001 .
[18] H. Haario,et al. An adaptive Metropolis algorithm , 2001 .
[19] G. Fort,et al. On the geometric ergodicity of hybrid samplers , 2003, Journal of Applied Probability.
[20] J. Rosenthal,et al. General state space Markov chains and MCMC algorithms , 2004, math/0404033.
[21] Christian P. Robert,et al. Monte Carlo Statistical Methods , 2005, Springer Texts in Statistics.
[22] Heikki Haario,et al. Componentwise adaptation for high dimensional MCMC , 2005, Comput. Stat..
[23] J. Kadane,et al. Identification of Regeneration Times in MCMC Simulation, With Application to Adaptive Schemes , 2005 .
[24] Zhaoxia Yu,et al. Implementing random scan Gibbs samplers , 2005, Comput. Stat..
[25] J. Rosenthal,et al. On adaptive Markov chain Monte Carlo algorithms , 2005 .
[26] A note on Markov chain Monte Carlo sweep strategies , 2005 .
[27] Richard A. Levine,et al. Optimizing random scan Gibbs samplers , 2006 .
[28] C. Andrieu,et al. On the ergodicity properties of some adaptive MCMC algorithms , 2006, math/0610317.
[29] Olle Häggström,et al. On Variance Conditions for Markov Chain CLTs , 2007 .
[30] Chao Yang,et al. On The Weak Law Of Large Numbers For Unbounded Functionals For Adaptive MCMC , 2007 .
[31] J. Rosenthal,et al. Coupling and Ergodicity of Adaptive Markov Chain Monte Carlo Algorithms , 2007, Journal of Applied Probability.
[32] Anne-Mette K. Hein,et al. BGX: a Bioconductor package for the Bayesian integrated analysis of Affymetrix GeneChips , 2007, BMC Bioinformatics.
[33] G. Roberts,et al. Stability of the Gibbs sampler for Bayesian hierarchical models , 2007, 0710.4234.
[34] Chao Yang,et al. Recurrent and Ergodic Properties of Adaptive MCMC , 2007 .
[35] M. B'edard. Weak convergence of Metropolis algorithms for non-i.i.d. target distributions , 2007, 0710.3684.
[36] Krzysztof ski. Regeneration and Fixed-Width Analysis of Markov Chain Monte Carlo Algorithms , 2008 .
[37] M. Bédard. Optimal acceptance rates for Metropolis algorithms: Moving beyond 0.234 , 2008 .
[38] A REGENERATION PROOF OF THE CENTRAL LIMIT THEOREM FOR UNIFORMLY ERGODIC MARKOV CHAINS , 2008 .
[39] Ajay Jasra,et al. A regeneration proof of the central limit theorem for uniformly ergodic Markov chains , 2008 .
[40] P. Diaconis,et al. Gibbs sampling, exponential families and orthogonal polynomials , 2008, 0808.3852.
[41] Simultaneous drift conditions for Adaptive Markov Chain Monte Carlo algorithms , 2008 .
[42] K. Latuszynski,et al. Regeneration and Fixed-Width Analysis of Markov Chain Monte Carlo Algorithms , 2009, 0907.4716.
[43] Chao Yang,et al. Learn From Thy Neighbor: Parallel-Chain and Regional Adaptive MCMC , 2009 .
[44] Yan Bai,et al. Divide and Conquer: A Mixture-Based Approach to Regional Adaptation for MCMC , 2009 .
[45] G. Fort,et al. Limit theorems for some adaptive MCMC algorithms with subgeometric kernels , 2008, 0807.2952.
[46] Variable-at-a-time Implementations of Metropolis-Hastings , 2009 .
[47] Radu V. Craiu,et al. A Mixture-Based Approach to Regional Adaptive MCMC , 2009 .
[48] J. Rosenthal,et al. Department of , 1993 .
[49] Gareth O. Roberts,et al. Examples of Adaptive MCMC , 2009 .
[50] J. Rosenthal,et al. OPTIMAL SCALING OF METROPOLIS-COUPLED MARKOV CHAIN , 2009 .
[51] An Adaptive Directional Metropolis-within-Gibbs algorithm , 2009 .
[52] Yanjia Bai. An Adaptive Directional Metropolis-within-Gibbs algorithm , 2009 .
[53] E. Saksman,et al. On the ergodicity of the adaptive Metropolis algorithm on unbounded domains , 2008, 0806.2933.
[54] Jeffrey S. Rosenthal,et al. Adaptive Gibbs samplers , 2010 .
[55] Matti Vihola,et al. On the stability and ergodicity of adaptive scaling Metropolis algorithms , 2009, 0903.4061.
[56] Jeffrey S. Rosenthal,et al. Optimal Proposal Distributions and Adaptive MCMC , 2011 .
[57] P. Priouret,et al. Bayesian Time Series Models: Adaptive Markov chain Monte Carlo: theory and methods , 2011 .
[58] Gareth O. Roberts,et al. Towards optimal scaling of metropolis-coupled Markov chain Monte Carlo , 2011, Stat. Comput..
[59] S. Richardson,et al. Bayesian Models for Sparse Regression Analysis of High Dimensional Data , 2012 .
[60] Alicia A. Johnson,et al. Component-Wise Markov Chain Monte Carlo: Uniform and Geometric Ergodicity under Mixing and Composition , 2009, 0903.0664.