An improved large neighborhood search algorithm for solving dynamic pickup and delivery problems

The large-scale dynamic pickup and delivery problem (DPDP), characterized by a vast number of orders, complex constraints, and the uncertainties introduced by its dynamic nature, poses significant challenges to existing vehicle routing algorithms. Although current methods each have their own merits, they still exhibit limitations when addressing large-scale DPDPs. To overcome these challenges, this paper introduces an improved large neighborhood search (I-LNS) algorithm for solving large-scale DPDPs. The algorithm consists of two key components: initial solution construction and adaptive large neighborhood search. In each optimization step, the initial solution for the current stage is generated using the cheapest insertion (CI) algorithm, and the best solution from the previous stage is retrieved. The algorithm then searches using six specially designed destruction operators and three repair operators tailored for large-scale DPDPs, with operator weights adaptively adjusted based on the quality of the new solutions. To validate the effectiveness of the proposed method, extensive experiments were conducted using the Huawei benchmark problem, comparing it against five contemporary algorithms. The experimental results demonstrate that the I-LNS algorithm significantly outperforms the competing algorithms in solving large-scale DPDPs. Furthermore, additional validation experiments further confirm the effectiveness of the proposed approach.

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Publication Details

Journal
Complex & Intelligent Systems
Published
2026-03-13
DOI
https://doi.org/10.1007/s40747-026-02252-0
Primary Topic
Optimization and Packing Problems
Type
article
Field-Weighted Citation Impact
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article

An improved large neighborhood search algorithm for solving dynamic pickup and delivery problems

Hao Fang, Minzhong Tan, Qingxia Shang, Liang Feng et al.
Complex & Intelligent Systems
Optimization and Packing Problems
article

An improved large neighborhood search algorithm for solving dynamic pickup and delivery problems

Hao Fang, Minzhong Tan, Qingxia Shang, Liang Feng, Bin Qian, Rong Hu, Yuanji Ming
article en

Abstract

The large-scale dynamic pickup and delivery problem (DPDP), characterized by a vast number of orders, complex constraints, and the uncertainties introduced by its dynamic nature, poses significant challenges to existing vehicle routing algorithms. Although current methods each have their own merits, they still exhibit limitations when addressing large-scale DPDPs. To overcome these challenges, this paper introduces an improved large neighborhood search (I-LNS) algorithm for solving large-scale DPDPs. The algorithm consists of two key components: initial solution construction and adaptive large neighborhood search. In each optimization step, the initial solution for the current stage is generated using the cheapest insertion (CI) algorithm, and the best solution from the previous stage is retrieved. The algorithm then searches using six specially designed destruction operators and three repair operators tailored for large-scale DPDPs, with operator weights adaptively adjusted based on the quality of the new solutions. To validate the effectiveness of the proposed method, extensive experiments were conducted using the Huawei benchmark problem, comparing it against five contemporary algorithms. The experimental results demonstrate that the I-LNS algorithm significantly outperforms the competing algorithms in solving large-scale DPDPs. Furthermore, additional validation experiments further confirm the effectiveness of the proposed approach.

Complex & Intelligent SystemsVol. 12(4)
Kunming University of Science and Technology (CN), Kunming University (CN), Chongqing University (CN), Smart Material (Germany) (DE)
Openalex Percentile: Top 27%
Optimization and Packing Problems
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An improved large neighborhood search algorithm for solving dynamic pickup and delivery problems — Hao Fang, Minzhong Tan, et al. · Complex & Intelligent Systems (2026) | TGRS Research Map | TGRS