Sampling from Non-smooth Distributions Through Langevin Diffusion

In this paper, we propose proximal splitting-type algorithms for sampling from distributions whose densities are not necessarily smooth nor log-concave. Our approach brings together tools from, on the one hand, variational analysis and non-smooth optimization, and on the other hand, stochastic diffu...

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Vydáno v:Methodology and computing in applied probability Ročník 23; číslo 4; s. 1173 - 1201
Hlavní autoři: Luu, Tung Duy, Fadili, Jalal, Chesneau, Christophe
Médium: Journal Article
Jazyk:angličtina
Vydáno: New York Springer US 01.12.2021
Springer Nature B.V
Springer Verlag
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ISSN:1387-5841, 1573-7713
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Abstract In this paper, we propose proximal splitting-type algorithms for sampling from distributions whose densities are not necessarily smooth nor log-concave. Our approach brings together tools from, on the one hand, variational analysis and non-smooth optimization, and on the other hand, stochastic diffusion equations, and in particular the Langevin diffusion. We establish in particular consistency guarantees of our algorithms seen as discretization schemes in this context. These algorithms are then applied to compute the exponentially weighted aggregates for regression problems involving non-smooth penalties that are commonly used to promote some notion of simplicity/complexity. Some popular penalties are detailed and implemented on some numerical experiments.
AbstractList In this paper, we propose proximal splitting-type algorithms for sampling from distributions whose densities are not necessarily smooth nor log-concave. Our approach brings together tools from, on the one hand, variational analysis and non-smooth optimization, and on the other hand, stochastic diffusion equations, and in particular the Langevin diffusion. We establish in particular consistency guarantees of our algorithms seen as discretization schemes in this context. These algorithms are then applied to compute the exponentially weighted aggregates for regression problems involving non-smooth penalties that are commonly used to promote some notion of simplicity/complexity. Some popular penalties are detailed and implemented on some numerical experiments.
Author Luu, Tung Duy
Chesneau, Christophe
Fadili, Jalal
Author_xml – sequence: 1
  givenname: Tung Duy
  surname: Luu
  fullname: Luu, Tung Duy
  organization: Normandie University, ENSICAEN, UNICAEN, CNRS, GREYC
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  givenname: Jalal
  surname: Fadili
  fullname: Fadili, Jalal
  organization: Normandie University, ENSICAEN, UNICAEN, CNRS, GREYC
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  givenname: Christophe
  surname: Chesneau
  fullname: Chesneau, Christophe
  email: christophe.chesneau@unicaen.fr
  organization: Normandie University, UNICAEN, CNRS, LMNO
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Issue 4
Keywords 65C30
Langevin diffusion
Exponentially weighted aggregation
Proximal splitting
Monte-Carlo
65C05
Non-smooth distributions
65C60
65C50
Language English
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Snippet In this paper, we propose proximal splitting-type algorithms for sampling from distributions whose densities are not necessarily smooth nor log-concave. Our...
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SubjectTerms Algorithms
Business and Management
Computer Science
Diffusion
Economics
Electrical Engineering
Fines & penalties
Life Sciences
Machine Learning
Mathematics
Mathematics and Statistics
Numerical Analysis
Optimization
Optimization and Control
Sampling
Signal and Image Processing
Statistics
Statistics Theory
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Title Sampling from Non-smooth Distributions Through Langevin Diffusion
URI https://link.springer.com/article/10.1007/s11009-020-09809-7
https://www.proquest.com/docview/2593363501
https://hal.science/hal-02896662
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