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Huaqing Zhang

5 accepted papers

2026

Demystifying Entropy Control in LLM RL Training: Theoretical Analysis and Dynamic Scheduling

ICML 2026spotlight

This paper investigates a pivotal yet debated component of reinforcement learning (RL) for training large language models (LLMs): controlling entropy (increasing or decreasing it) during RL fine-tuning. The existing literature presents a dichotomy: some studies posit that increasing entropy facilita…

Cited by 0SourceScholar
2026

Differential Smoothing Mitigates Sharpening and Improves LLM Reasoning

ICML 2026poster

It is widely recognized that reinforcement learning (RL) fine-tuning of large language models often leads to \textit{diversity collapse}, where outputs lack variety. Prior work has proposed a range of heuristics to counteract this effect, but these methods are ad hoc: they frequently trade off corre…

Cited by 0SourceScholar
2025

From Sparse Dependence to Sparse Attention: Unveiling How Chain-of-Thought Enhances Transformer Sample Efficiency

ICLR 2025poster

Chain-of-thought (CoT) significantly enhances the reasoning performance of large language models (LLM). While current theoretical studies often attribute this improvement to increased expressiveness and computational capacity, we argue that expressiveness is not the primary limitation in the LLM re…

2025

Task Generalization with Autoregressive Compositional Structure: Can Learning from $D$ Tasks Generalize to $D^T$ Tasks?

ICML 2025poster

Large language models (LLMs) exhibit remarkable task generalization, solving tasks they were never explicitly trained on with only a few demonstrations. This raises a fundamental question: When can learning from a small set of tasks generalize to a large task family? In this paper, we investigate t…

Cited by 0SourcePDFScholar
2024

Functionally Constrained Algorithm Solves Convex Simple Bilevel Problem

NeurIPS 2024poster

This paper studies simple bilevel problems, where a convex upper-level function is minimized over the optimal solutions of a convex lower-level problem. We first show the fundamental difficulty of simple bilevel problems, that the approximate optimal value of such problems is not obtainable by first…

Cited by 0SourcePDFScholar