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W. Neiswanger, Chong Wang, E. Xing (2013)
Asymptotically Exact, Embarrassingly Parallel MCMC
Steve Brooks, A. Gelman, Galin Jones, X. Meng (2012)
Handbook of Markov Chain Monte Carlo: Hardcover: 619 pages Publisher: Chapman and Hall/CRC Press (first edition, May 2011) Language: English ISBN-10: 1420079417CHANCE, 25
Simon Duane, A. Kennedy, B. Pendleton, D. Roweth (1987)
Hybrid Monte Carlo, 4
Shan Huang, Qinshan Yang, P. Matuszyk, C. Torres‐Verdín (2013)
High-Resolution Interpretation of Sonic Logging Measurements Using Stochastic Inversion With Spatial Slowness Sensitivity FunctionsSeg Technical Program Expanded Abstracts
A. Gelman, D. Rubin (1992)
Inference from Iterative Simulation Using Multiple SequencesStatistical Science, 7
Radford Neal (2011)
Probabilistic Inference Using Markov Chain Monte Carlo Methods
[Metropolis-Hastings algorithm realizes MCMC via random-walk sampling and recovers PPD through discrete samples. However, the slow convergence rate makes the sampling efficiency a big obstacle for any real-time data processing workflow. On the contrary, many deterministic optimizations follow a gradient update and have relatively fast searching speed compared with random move. One attractive realization is to combine two schemes, where people introduce the gradient as a moving force and combine it with a statistical sampling process. The fusion brings in the topic of this chapter, a hybrid scheme of MCMC, or named hybrid Monte Carlo sampling. In the following sections, we will introduce the concepts of hybrid Monte Carlo, Hamiltonian dynamics, and their mix, Hamiltonian Monte Carlo sampling method. We also use a group of examples to demonstrate the effect and advantage when applying HMC on the interpretation of directional EM LWD data.]
Published: Aug 28, 2020
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