Minimum Kernel Discrepancy Estimators
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Abstract (arXiv)
For two decades, reproducing kernels and their associated discrepancies have facilitated elegant theoretical analyses in the setting of quasi Monte Carlo. These same tools are now receiving interest in statistics and related fields, as criteria that can be used to select an appropriate statistical model for a given dataset. The focus of this article is on minimum kernel discrepancy estimators, whose use in statistical applications is reviewed, and a general theoretical framework for establishing their asymptotic properties is presented.
Key facts. Cited by 4 papers in the map (data through 14 Oct 2026). First posted on arXiv 28 Oct 2022.
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Citing papers per year: 2023: 1; 2024: 0; 2025: 2; 2026: 1.
4 papers.
- 2025Score-based deterministic density samplingcited by 4
- 2023A Semi-Bayesian Nonparametric Estimator of the Maximum Mean Discrepancy Measure: Applications in Goodness-of-Fit Testing and Generative Adversarial Networkscited by 3
- 2025General reproducing properties in RKHS with application to derivative and integral operatorscited by 1
- 2026A Gradient Flow Perspective on Minimum MMD Estimationcited by 1
- 2026A Gradient Flow Perspective on Minimum MMD Estimation4 Jul 2026
- 2025Score-based deterministic density sampling25 Apr 2025
- 2025General reproducing properties in RKHS with application to derivative and integral operators20 Mar 2025
- 2023A Semi-Bayesian Nonparametric Estimator of the Maximum Mean Discrepancy Measure: Applications in Goodness-of-Fit Testing and Generative Adversarial Networks5 Mar 2023