activity
20242026
collaborators

9 papers

q-fin.MF2026

Extremal Mean-Variance Functionals over Wasserstein Balls: Applications to Risk Sharing

Wenjun Jiang, Yiying Zhang, Zhenfeng Zou

We characterize the worst- and best-case values of a mean-variance functional over a 2-Wasserstein ball. Using quantile representations and the geometry of attainable means and sta…

math.ST2026

Testing Equality of Distributions via Repeatedly Integrated Quantile Metrics Under Weak Moment Conditions

Zhenfeng Zou, Meng Guan, Panxu Yuan +1

Testing whether two independent samples arise from the same underlying distribution is a fundamental statistical problem. We propose a new class of two-sample distribution tests ba…

q-fin.RM2026

Lambda R{é}nyi entropic value-at-risk

Zhenfeng Zou

This paper introduces the Lambda extension of the Rényi entropic value-at-risk (-EVaR), a novel family of risk measures that unifies the flexible confidence level structure of t…

math.PR2026

Moment inequalities for higher-order (inverse) stochastic dominance

Meng Guan, Zhenfeng Zou, Taizhong Hu

Stochastic dominance has been studied extensively, particularly in the finance and economics literature. In this paper, we obtain two results. First, necessary conditions for highe…

math.PR2025

Further Developments on Stochastic Dominance for Convex Combinations of Infinite-Mean Random Variables

Keyi Zeng, Zhenfeng Zou, Yuting Su +1

In recent years, stochastic dominance for independent and identically distributed (iid) infinite-mean random variables has received considerable attention. The literature has ident…

q-fin.RM2025

Extreme-case Range Value-at-Risk under Increasing Failure Rate

Yuting Su, Taizhong Hu, Zhenfeng Zou

The extreme cases of risk measures, when considered within the context of distributional ambiguity, provide significant guidance for practitioners specializing in risk management o…

math.PR2025

Negative Dependence in Knockout Tournaments

Yuting Su, Zhenfeng Zou, Taizhong Hu

Negative dependence in tournaments has received attention in the literature. The property of negative orthant dependence (NOD) was proved for different tournament models with a spe…

math.PR2025

Stochastic dominance for linear combinations of infinite-mean risks

Yuyu Chen, Taizhong Hu, Seva Shneer +1

In this paper, we establish a sufficient condition to compare linear combinations of independent and identically distributed (iid) infinite-mean random variables under usual stocha…

q-fin.PM2024

Diversification for infinite-mean Pareto models without risk aversion

Yuyu Chen, Taizhong Hu, Ruodu Wang +1

We study stochastic dominance between portfolios of independent and identically distributed (iid) extremely heavy-tailed (i.e., infinite-mean) Pareto random variables. With the not…