Accelerating Convergence of Stein Variational Gradient Descent via Deep Unfolding
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Abstract (arXiv)
Stein variational gradient descent (SVGD) is a prominent particle-based variational inference method used for sampling a target distribution. SVGD has attracted interest for application in machine-learning techniques such as Bayesian inference. In this paper, we propose novel trainable algorithms that incorporate a deep-learning technique called deep unfolding,into SVGD. This approach facilitates the learning of the internal parameters of SVGD, thereby accelerating its convergence speed. To evaluate the proposed trainable SVGD algorithms, we conducted numerical simulations of three tasks: sampling a one-dimensional Gaussian mixture, performing Bayesian logistic regression, and learning Bayesian neural networks. The results show that our proposed algorithms exhibit faster convergence than the conventional variants of SVGD.
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References · 13
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- 2020Meta-Learning in Neural Networks: A Surveycited by 950
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- 2019Algorithm Unrolling: Interpretable, Efficient Deep Learning for Signal and Image Processingcited by 421
- 2022Model-Based Deep Learning: On the Intersection of Deep Learning and Optimizationcited by 50
- 2017Message Passing Stein Variational Gradient Descentcited by 47
- 2021Annealed Stein Variational Gradient Descentcited by 26
- 2021A Survey of Monte Carlo Methods for Parameter Estimationcited by 23
- 2021Neural Variational Gradient Descentcited by 19
- 2018Trainable Projected Gradient Detector for Massive Overloaded MIMO Channels: Data-driven Tuning Approachcited by 7
- 2020Convergence Acceleration via Chebyshev Step: Plausible Interpretation of Deep-Unfolded Gradient Descentcited by 3
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