Papers with multiple mathematical reasoning benchmarks

4 papers
Enhancing Long-Chain Reasoning Distillation through Error-Aware Self-Reflection (2026.findings-acl)

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Challenge: Existing studies treat SLMs as student models and use long-form Chains-of-Thought (CoTs) as supervision signals for Supervised Fine-Tuning (SFT). Existing research focuses on distilling reasoning ability from LLMs to enhance the mathematical reasoning performance of small-scale models.
Approach: They propose a framework that refines teacher CoTs through an error-aware reflection process to enable the student model to construct more tailored teacher Cots.
Outcome: Experiments on multiple mathematical reasoning benchmarks show that ORION improves performance by more than 2% over all baselines.
Long-Chain Reasoning Distillation via Adaptive Prefix Alignment (2026.acl-long)

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Challenge: Large Language Models (LLMs) have demonstrated remarkable reasoning capabilities, especially in solving complex mathematical problems.
Approach: They propose a framework that exploits teacher CoTs for distillation through adaptive prefix alignment.
Outcome: The proposed framework outperforms baseline models on multiple mathematical reasoning benchmarks by over 3%.
Calibration-Aware Policy Optimization for Reasoning LLMs (2026.acl-long)

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Challenge: Existing approaches to model calibration are limited or sacrifice gains in reasoning accuracy.
Approach: They propose a method that improves calibration by 15% while boosting accuracy by 5% . they propose GRPO-style algorithms that misalign uncertainty-agnostic advantage estimation .
Outcome: The proposed approach improves calibration by 15% while achieving comparable to or better than GRPO on multiple mathematical reasoning benchmarks.
Revisiting Entropy Regularization: Adaptive Coefficient Unlocks Its Potential for LLM Reinforcement Learning (2026.findings-acl)

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Challenge: Reasoning ability is a defining capability of Large Language Models (LLMs), but RLVR training suffers from policy entropy collapse, hindering exploration and limiting reasoning performance.
Approach: They propose a framework that dynamically balances exploration and exploitation via three components: difficulty-aware coefficient allocation, initial-anchored target entropy, and dynamic global coefficient adjustment.
Outcome: The proposed framework outperforms baselines on multiple mathematical reasoning benchmarks.

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