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Multimodal Transport Route Choice Considering Dynamic Transit Time Under Uncertain Demand

不確実な需要下での動的輸送時間を考慮したマルチモーダル輸送経路選択 (AI 翻訳)

Junhong Hu, Chen Li, Chenchen Li, Renjie Luo, Zihe Wang

Sustainability📚 査読済 / ジャーナル2026-05-25#サプライチェーンOrigin: Global
DOI: 10.3390/su18115301
原典: https://doi.org/10.3390/su18115301

🤖 gxceed AI 要約

日本語

不確実な需要と動的な積替時間を考慮し、総輸送コスト・時間・炭素排出コストを最小化する2目的マルチモーダル経路選択モデルを開発。確率計画法とシミュレーテッドアニーリング遺伝的アルゴリズムで最適化。数値実験では、需要が容量閾値を下回ると単一モード、上回るとマルチモーダルが最適となり、鉄道重視で時間20%削減、水運重視でコスト73%削減のトレードオフを確認。

English

This study develops a bi-objective route-choice model for multimodal freight transport that minimizes total cost, time, and carbon emission costs under uncertain demand and dynamic transshipment time. Using chance-constrained programming and a simulated annealing-based genetic algorithm, it finds that single-mode is optimal when demand is below capacity, while multimodal strategies are needed otherwise. Sensitivity analysis reveals clear cost-time trade-offs: a rail-focused strategy reduces time by 20%, while a waterway-focused strategy cuts cost by 73%, supporting sustainable transport planning.

Unofficial AI-generated summary based on the public title and abstract. Not an official translation.

📝 gxceed 編集解説 — Why this matters

日本のGX文脈において

本論文は、炭素排出コストを輸送経路選択に組み込むことで、日本の物流分野におけるGX推進に示唆を与える。特に、カーボンプライシング導入後の企業の輸送モード選択や、SSBJ開示におけるScope 3削減計画策定に活用可能。

In the global GX context

This paper integrates carbon costs into multimodal route optimization, offering a quantitative tool for transport decarbonization. Its findings are relevant for global logistics firms seeking to align with ISSB or CSRD disclosure requirements on Scope 3 emissions, and for policymakers designing carbon pricing mechanisms in freight.

👥 読者別の含意

🔬研究者:A bi-objective optimization model with chance constraints and SAGA that explicitly captures the correlation between freight demand and transshipment time, advancing multimodal transport theory.

🏢実務担当者:Decision support for logistics managers to balance cost, time, and carbon emissions when planning multimodal routes under uncertain demand.

🏛政策担当者:Quantitative evidence on how carbon pricing influences mode choice, useful for designing sustainable freight policies and infrastructure investment.

📄 Abstract(原文)

Multimodal transport has emerged as an effective solution for improving freight efficiency and promoting sustainable logistics, reducing environmental impacts; however, route choice remains challenging under uncertain demand and dynamic transshipment time. This study addresses this problem by developing a bi-objective route-choice model that minimises total transport cost and total transport time while explicitly capturing the correlation between freight demand and transshipment time. The model is transformed into a deterministic equivalent using chance-constrained programming, enabling rigorous optimisation under predefined confidence levels and solved by a simulated annealing-based genetic algorithm (SAGA), which combines the global exploration capability of genetic algorithms with the local search efficiency of simulated annealing to improve convergence and solution quality. By incorporating carbon emission costs into the objective functions, the model supports environmentally and economically sustainable transport strategies. A numerical case study is conducted to validate the proposed approach. The results show that when freight demand is significantly below the capacity threshold, the optimal solution tends to adopt a single-mode transport scheme with stable route structure, whereas higher demand necessitates multimodal strategies, with cost–time trade-offs clearly observed. Sensitivity analysis further reveals a clear trade-off between cost and time: a time-oriented strategy dominated by rail transport reduces total transport time by approximately 20%, whereas a cost-oriented strategy relying on waterway transport decreases total cost by about 73%. These findings demonstrate the effectiveness of the proposed model and provide decision support for efficient and sustainable multimodal transport planning under demand uncertainty.

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