Boosting CVaR Policy Optimization with Quantile Gradients

Fuente: arXiv
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Hauptverfasser: Luo, Yudong, Delage, Erick
Format: Preprint
Veröffentlicht: 2026
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author Luo, Yudong
Delage, Erick
author_facet Luo, Yudong
Delage, Erick
contents Optimizing Conditional Value-at-risk (CVaR) using policy gradient (a.k.a CVaR-PG) faces significant challenges of sample inefficiency. This inefficiency stems from the fact that it focuses on tail-end performance and overlooks many sampled trajectories. We address this problem by augmenting CVaR with an expected quantile term. Quantile optimization admits a dynamic programming formulation that leverages all sampled data, thus improves sample efficiency. This does not alter the CVaR objective since CVaR corresponds to the expectation of quantile over the tail. Empirical results in domains with verifiable risk-averse behavior show that our algorithm within the Markovian policy class substantially improves upon CVaR-PG and consistently outperforms other existing methods.
format Preprint
id arxiv_https___arxiv_org_abs_2601_22100
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Boosting CVaR Policy Optimization with Quantile Gradients
Luo, Yudong
Delage, Erick
Machine Learning
Optimizing Conditional Value-at-risk (CVaR) using policy gradient (a.k.a CVaR-PG) faces significant challenges of sample inefficiency. This inefficiency stems from the fact that it focuses on tail-end performance and overlooks many sampled trajectories. We address this problem by augmenting CVaR with an expected quantile term. Quantile optimization admits a dynamic programming formulation that leverages all sampled data, thus improves sample efficiency. This does not alter the CVaR objective since CVaR corresponds to the expectation of quantile over the tail. Empirical results in domains with verifiable risk-averse behavior show that our algorithm within the Markovian policy class substantially improves upon CVaR-PG and consistently outperforms other existing methods.
title Boosting CVaR Policy Optimization with Quantile Gradients
topic Machine Learning
url https://arxiv.org/abs/2601.22100