mlsanityData to 7 Oct 2026

Sliced Kernelized Stein Discrepancy

arXiv 2006.16531 ↗First posted 30 Jun 2020cs.LG stat.MLcited by 23

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Abstract (arXiv)

Kernelized Stein discrepancy (KSD), though being extensively used in goodness-of-fit tests and model learning, suffers from the curse-of-dimensionality. We address this issue by proposing the sliced Stein discrepancy and its scalable and kernelized variants, which employ kernel-based test functions defined on the optimal one-dimensional projections. When applied to goodness-of-fit tests, extensive experiments show the proposed discrepancy significantly outperforms KSD and various baselines in high dimensions. For model learning, we show its advantages over existing Stein discrepancy baselines by training independent component analysis models with different discrepancies. We further propose a novel particle inference method called sliced Stein variational gradient descent (S-SVGD) which alleviates the mode-collapse issue of SVGD in training variational autoencoders.

Key facts. Cited by 23 papers in the map (data through 7 Oct 2026). First posted on arXiv 30 Jun 2020.

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Citing papers per year: 2021: 5; 2022: 4; 2023: 5; 2024: 4; 2025: 3; 2026: 2.

23 papers.

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  1. 2021Robust Generalised Bayesian Inference for Intractable Likelihoodscited by 53
  2. 2023BayesDAG: Gradient-Based Posterior Inference for Causal Discoverycited by 33
  3. 2022Particle-based Variational Inference with Preconditioned Functional Gradient Flowcited by 20
  4. 2021Neural Variational Gradient Descentcited by 19
  5. 2022Missing Data Imputation and Acquisition with Deep Hierarchical Models and Hamiltonian Monte Carlocited by 19
  6. 2021Composite Goodness-of-fit Tests with Kernelscited by 16
  7. 2022Grassmann Stein Variational Gradient Descentcited by 12
  8. 2021Efficient and Generalizable Tuning Strategies for Stochastic Gradient MCMCcited by 11
  9. 2022MixFlows: principled variational inference via mixed flowscited by 11
  10. 2024Stein transport for Bayesian inferencecited by 11
  11. 2023Coin Sampling: Gradient-Based Bayesian Inference without Learning Ratescited by 8
  12. 2023Scalable Infomin Learningcited by 8
11 more
  1. 2024Path-Guided Particle-based Samplingcited by 8
  2. 2025Slicing the Gaussian Mixture Wasserstein Distancecited by 7
  3. 2025KerJEPA: Kernel Discrepancies for Euclidean Self-Supervised Learningcited by 6
  4. 2023Using Perturbation to Improve Goodness-of-Fit Tests based on Kernelized Stein Discrepancycited by 4
  5. 2021Active Slices for Sliced Stein Discrepancycited by 3
  6. 2026Radon--Wasserstein Gradient Flows for Interacting-Particle Sampling in High Dimensionscited by 1
  7. 2023Augmented Message Passing Stein Variational Gradient Descentcited by 0
  8. 2024Scalable Monte Carlo for Bayesian Learningcited by 0
  9. 2024A Trust-Region Method for Graphical Stein Variational Inferencecited by 0
  10. 2025Adaptive Kernel Selection for Stein Variational Gradient Descentcited by 0
  11. 2026Beyond Accuracy: Evaluating Posterior Fidelity of Diffusion Inverse Solverscited by 0