mlsanityData to 14 Oct 2026

Adaptive Operator Selection in Bilevel Large Neighborhood Search for Electric Autonomous Dial-a-Ride Problem under Uncertainty

arXiv 2610.04219 ↗First posted 3 Oct 2026cs.NE cs.AIcited by 0

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Abstract (arXiv)

The electric autonomous dial-a-ride problem (EADARP) extends the classical dial-a-ride problem by incorporating battery and charging constraints for electric vehicles. In practice, travel-time uncertainty can cause violations of time-window constraints. Large neighborhood search is effective for solving the EADARP, but its performance can depend on the choice of insertion operator during the repair phase. This paper investigates insertion-operator selection within a bilevel large neighborhood search framework for deterministic and chance-constrained variants of the EADARP. In the chance-constrained variant, arc travel times are modeled as independent normally distributed random variables, and upper time-window constraints are enforced probabilistically. We consider six selection methods, namely fixed greedy insertion, fixed regret-based insertion, random selection, a deterministic state-based rule, performance-adaptive ALNS selection, and LLM-based state-aware selection. Experimental results show comparable performance on smaller instances, while differences become more evident on larger and more constrained instances. There is no single strategy that performs best across all instances, and the relative performance of the LLM-based, rule-based, and ALNS strategies varies with the problem instance and experimental setting.

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References · 11

  1. 2024ReEvo: Large Language Models as Hyper-Heuristics with Reflective Evolutioncited by 276
  2. 2024A Systematic Survey on Large Language Models for Algorithm Designcited by 69
  3. 2020Optimizing Monotone Chance-Constrained Submodular Functions Using Evolutionary Multi-Objective Algorithmscited by 12
  4. 2021Runtime Analysis of Single- and Multi-Objective Evolutionary Algorithms for Chance Constrained Optimization Problems with Normally Distributed Random Variablescited by 9
  5. 20233-Objective Pareto Optimization for Problems with Chance Constraintscited by 5
  6. 2021Heuristic Strategies for Solving Complex Interacting Stockpile Blending Problem with Chance Constraintscited by 4
  7. 2024Using 3-Objective Evolutionary Algorithms for the Dynamic Chance Constrained Knapsack Problemcited by 4
  8. 2023Improving Confidence in Evolutionary Mine Scheduling via Uncertainty Discountingcited by 3
  9. 2026On the Use of Bi-Objective Evolutionary Algorithms for the Stochastic MKP under Dynamic Constraintscited by 2
  10. 2022A Deterministic Annealing Local Search for the Electric Autonomous Dial-A-Ride Problemcited by 1
  11. 2026On the use of evolutionary optimization for the dynamic chance constrained open-pit mine scheduling problemcited by 1

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