Forward Simulation Markov Chain Monte Carlo with Applications to Stochastic Epidemic Models
暂无分享,去创建一个
[1] A. Rényi. On Measures of Entropy and Information , 1961 .
[2] M Juchniewicz,et al. [Epidemiology of tuberculosis]. , 1970, Pielegniarka i polozna.
[3] M. Beaumont. Estimation of population growth or decline in genetically monitored populations. , 2003, Genetics.
[4] Ochs Cw. The Epidemiology of Tuberculosis. , 1962 .
[5] N G Becker,et al. Inference for an epidemic when susceptibility varies. , 2001, Biostatistics.
[6] Mark M. Tanaka,et al. Sequential Monte Carlo without likelihoods , 2007, Proceedings of the National Academy of Sciences.
[7] Simon R. White,et al. Fast Approximate Bayesian Computation for discretely observed Markov models using a factorised posterior distribution , 2013, 1301.2975.
[8] D. Gillespie. A General Method for Numerically Simulating the Stochastic Time Evolution of Coupled Chemical Reactions , 1976 .
[9] Peter Neal,et al. Efficient likelihood-free Bayesian Computation for household epidemics , 2012, Stat. Comput..
[10] Arnaud Doucet,et al. An adaptive sequential Monte Carlo method for approximate Bayesian computation , 2011, Statistics and Computing.
[11] J. Møller. Discussion on the paper by Feranhead and Prangle , 2012 .
[12] G. Schoolnik,et al. The epidemiology of tuberculosis in San Francisco. A population-based study using conventional and molecular methods. , 1994, The New England journal of medicine.
[13] N. Bailey,et al. The mathematical theory of infectious diseases and its applications. 2nd edition. , 1975 .
[14] Philip D. O'Neill,et al. Computation of final outcome probabilities for the generalised stochastic epidemic , 2006, Stat. Comput..
[15] D. Balding,et al. Approximate Bayesian computation in population genetics. , 2002, Genetics.
[16] A. Barbour. Networks of queues and the method of stages , 1976, Advances in Applied Probability.
[17] Paul Fearnhead,et al. Constructing summary statistics for approximate Bayesian computation: semi‐automatic approximate Bayesian computation , 2012 .
[18] Anthony N. Pettitt,et al. Discussion of : constructing summary statistics for approximate Bayesian computation: semi-automatic approximate Bayesian computation , 2012 .
[19] Andrew R. Francis,et al. Using Approximate Bayesian Computation to Estimate Tuberculosis Transmission Parameters From Genotype Data , 2006, Genetics.
[20] W. Ewens. The sampling theory of selectively neutral alleles. , 1972, Theoretical population biology.
[21] T. Kurtz. Limit theorems for sequences of jump Markov processes approximating ordinary differential processes , 1971, Journal of Applied Probability.
[22] P. Donnelly,et al. Inferring coalescence times from DNA sequence data. , 1997, Genetics.
[23] N. Ling. The Mathematical Theory of Infectious Diseases and its applications , 1978 .
[24] Paul Marjoram,et al. Markov chain Monte Carlo without likelihoods , 2003, Proceedings of the National Academy of Sciences of the United States of America.
[25] C. Andrieu,et al. The pseudo-marginal approach for efficient Monte Carlo computations , 2009, 0903.5480.
[26] Darren J. Wilkinson,et al. Bayesian inference for a discretely observed stochastic kinetic model , 2008, Stat. Comput..
[27] Rob Deardon,et al. Computational Statistics and Data Analysis Simulation-based Bayesian Inference for Epidemic Models , 2022 .
[28] A. Gelman,et al. Weak convergence and optimal scaling of random walk Metropolis algorithms , 1997 .
[29] M. J. Bayarri,et al. Non-Centered Parameterisations for Hierarchical Models and Data Augmentation , 2003 .
[30] Thomas Sellke,et al. On the asymptotic distribution of the size of a stochastic epidemic , 1983, Journal of Applied Probability.
[31] W. K. Yuen,et al. Optimal scaling of random walk Metropolis algorithms with discontinuous target densities , 2012, 1210.5090.
[32] PETER NEAL,et al. A case study in non-centering for data augmentation: Stochastic epidemics , 2005, Stat. Comput..
[33] Gareth O. Roberts,et al. Non-centred parameterisations for hierarchical models and data augmentation. , 2003 .