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Comparison of hit-and-run, slice sampling and random walk Metropolis

Comparison of hit-and-run, slice sampling and random walk Metropolis

4 May 2015
Daniel Rudolf
Mario Ullrich
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Papers citing "Comparison of hit-and-run, slice sampling and random walk Metropolis"

8 / 8 papers shown
Title
Geodesic Slice Sampler for Multimodal Distributions with Strong Curvature
Geodesic Slice Sampler for Multimodal Distributions with Strong Curvature
Bernardo Williams
Hanlin Yu
Hoang Phuc Hau Luu
Georgios Arvanitidis
Arto Klami
36
0
0
28 Feb 2025
Quantile Slice Sampling
Quantile Slice Sampling
Matthew J. Heiner
Samuel B. Johnson
Joshua R. Christensen
David B. Dahl
16
0
0
17 Jul 2024
GIST: Gibbs self-tuning for locally adaptive Hamiltonian Monte Carlo
GIST: Gibbs self-tuning for locally adaptive Hamiltonian Monte Carlo
Nawaf Bou-Rabee
Bob Carpenter
Milo Marsden
43
6
0
23 Apr 2024
Weak Poincaré inequality comparisons for ideal and hybrid slice
  sampling
Weak Poincaré inequality comparisons for ideal and hybrid slice sampling
Sam Power
Daniel Rudolf
Björn Sprungk
Andi Q. Wang
34
7
0
21 Feb 2024
Gibbsian polar slice sampling
Gibbsian polar slice sampling
Philip Schär
Michael Habeck
Daniel Rudolf
9
9
0
08 Feb 2023
A Metropolis-class sampler for targets with non-convex support
A Metropolis-class sampler for targets with non-convex support
John Moriarty
Jure Vogrinc
Alessandro Zocca
11
5
0
23 May 2019
Quantitative spectral gap estimate and Wasserstein contraction of simple
  slice sampling
Quantitative spectral gap estimate and Wasserstein contraction of simple slice sampling
Viacheslav Natarovskii
Daniel Rudolf
Björn Sprungk
11
14
0
09 Mar 2019
MCMC using Hamiltonian dynamics
MCMC using Hamiltonian dynamics
Radford M. Neal
176
3,260
0
09 Jun 2012
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