Researcher profile

Yuxiang Xie

Yuxiang Xie contributes to research discovery and scholarly infrastructure.

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Published work

2 published item(s)

preprint2026arXiv

PACE: Parameter Change for Unsupervised Environment Design

Unsupervised Environment Design (UED) offers a promising paradigm for improving reinforcement learning generalization by adaptively shaping training environments, but it requires reliable environment evaluation to remain effective. However, existing UED methods evaluate environments using indirect proxy signals such as regret, value-based errors, or Monte Carlo, which suffer from bias, high variance, or substantial computational overhead and fail to reflect agent realized learning progress. To address these limitations, we propose Parameter Change Environment Design (PACE), which evaluates an environment through the policy parameter change induced by training on that environment, directly grounding environment selection in realized learning progress. Specifically, PACE assigns environment value using a first-order approximation of the policy optimization objective, where the improvement induced by an environment is proportional to the squared L2 norm of the corresponding parameter update, enabling low-variance and computation-efficient evaluation without additional rollouts. Experiments on MiniGrid and Craftax show that PACE consistently outperforms established UED baselines, achieving higher IQM and smaller Optimality Gap on OOD evaluations, including an IQM of 96.4% and an Optimality Gap of 17.2% on MiniGrid.

preprint2020arXiv

Controlling the False Discovery Rate for Binary Feature Selection via Knockoff

Variable selection has been widely used in data analysis for the past decades, and it becomes increasingly important in the Big Data era as there are usually hundreds of variables available in a dataset. To enhance interpretability of a model, identifying potentially relevant features is often a step before fitting all the features into a regression model. A good variable selection method should effectively control the fraction of false discoveries and ensure large enough power of its selection set. In a lot of contemporary data applications, a great portion of features are coded as binary variables. Binary features are widespread in many fields, from online controlled experiments to genome science to physical statistics. Although there has recently been a handful of literature for provable false discovery rate (FDR) control in variable selection, most of the theoretical analyses were based on some strong dependency assumption or Gaussian assumption among features. In this paper we propose a variable selection method in regression framework for selecting binary features. Under mild conditions, we show that FDR is controlled exactly under a target level in a finite sample if the underlying distribution of the binary features is known. We show in simulations that FDR control is still attained when feature distribution is estimated from data. We also provide theoretical results on the power of our variables selection method in a linear regression model or a logistic regression model. In the restricted settings where competitors exist, we show in simulations and real data application on a HIV antiretroviral therapy dataset that our method has higher power than the competitor.