activity
20102023
most citedTotal variation approximations and conditional limit theorems for multivariate regularly varying random walks conditioned on ruin

3 citations · 5 across the 6 of their papers we have counts for

collaborators

6 papers

stat.ML2023

Empirical Risk Minimization for Losses without Variance

Guanhua Fang, Ping Li, Gennady Samorodnitsky

This paper considers an empirical risk minimization problem under heavy-tailed settings, where data does not have finite variance, but only has -th moment with . In…

cs.LG20231 cited

Copula for Instance-wise Feature Selection and Ranking

Hanyu Peng, Guanhua Fang, Ping Li

Instance-wise feature selection and ranking methods can achieve a good selection of task-friendly features for each sample in the context of neural networks. However, existing appr…

math.ST2022

Catoni-style Confidence Sequences under Infinite Variance

Sujay Bhatt, Guanhua Fang, Ping Li +1

In this paper, we provide an extension of confidence sequences for settings where the variance of the data-generating distribution does not exist or is infinite. Confidence sequenc…

stat.ME2022

Best Subset Selection with Efficient Primal-Dual Algorithm

Shaogang Ren, Guanhua Fang, Ping Li

Best subset selection is considered the `gold standard' for many sparse learning problems. A variety of optimization techniques have been proposed to attack this non-convex and NP-…

math.ST20143 cited

Total variation approximations and conditional limit theorems for multivariate regularly varying random walks conditioned on ruin

Jose Blanchet, Jingchen Liu

We study a new technique for the asymptotic analysis of heavy-tailed systems conditioned on large deviations events. We illustrate our approach in the context of ruin events of mul…

math.PR20101 cited

Efficient Simulation and Conditional Functional Limit Theorems for Ruinous Heavy-tailed Random Walks

Jose Blanchet, Jingchen Liu

The contribution of this paper is to introduce change of measure based techniques for the rare-event analysis of heavy-tailed stochastic processes. Our changes-of-measure are param…