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PathWise: Planning through World Model for Automated Heuristic Design via Self-Evolving LLMs

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abstract

Large Language Models (LLMs) have enabled automated heuristic design (AHD) for combinatorial optimization problems (COPs), but existing frameworks' reliance on fixed evolutionary rules and static prompt templates often leads to myopic heuristic generation, redundant evaluations, and limited reasoning about how new heuristics should be derived. We propose a novel multi-agent reasoning framework, referred to as Planning through World Model for Automated Heuristic Design via Self-Evolving LLMs (PathWise), which formulates heuristic generation as a sequential decision process over an entailment graph serving as a compact, stateful memory of the search trajectory. This approach allows the system to carry forward past decisions and reuse or avoid derivation information across generations. A policy agent plans evolutionary actions, a world model agent generates heuristic rollouts conditioned on those actions, and critic agents provide routed reflections summarizing lessons from prior steps, shifting LLM-based AHD from trial-and-error evolution toward state-aware planning through reasoning. Experiments across diverse COPs show that PathWise converges faster to better heuristics, generalizes across different LLM backbones, and scales to larger problem sizes.

fields

cs.NE 1

years

2026 1

verdicts

CONDITIONAL 1

representative citing papers

MuEvo: LLM-Driven Evolution of Multi-Heuristic Ensemble

cs.NE · 2026-08-04 · conditional · novelty 6.0

MuEvo co-evolves multiple heuristics in an optimization solver using ensemble-level feedback and outperforms single-heuristic LLM-AHD baselines across four combinatorial domains.

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Showing 1 of 1 citing paper.

  • MuEvo: LLM-Driven Evolution of Multi-Heuristic Ensemble cs.NE · 2026-08-04 · conditional · none · ref 2020 · internal anchor

    MuEvo co-evolves multiple heuristics in an optimization solver using ensemble-level feedback and outperforms single-heuristic LLM-AHD baselines across four combinatorial domains.