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Liner Fleet Deployment and Speed Optimization Under Emission Reduction Technologies

Dan Zhuge, Jingwen Wu, Lu Zhen, Shuaian Wang, Yu Wang

Transportation Science📚 査読済 / ジャーナル2026-03-18#エネルギー転換Origin: CN経営インパクト: コスト削減対象セクター: transport
DOI: 10.1287/trsc.2025.0318
原典: https://doi.org/10.1287/trsc.2025.0318

🤖 gxceed AI 要約

日本語

本研究は、硫黄規制とEU ETSの下で、スクラバー、LNG、メタノールなど複数の排出削減技術を搭載した船舶の配船と速度最適化問題を扱う。混合整数非線形計画モデルを提案し、ベンダーズ分解アルゴリズムにより高速に求解する手法を開発した。数値実験では、CPLEX比で約90倍の高速化を達成した。

English

This study addresses fleet deployment and speed optimization for ships with multiple emission reduction technologies (scrubbers, LNG, methanol) under sulfur regulations and EU ETS. A MINLP model is proposed, and a Benders decomposition algorithm achieves a 90-fold speedup over CPLEX.

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

日本の海運業界(NYK、MOL、K Lineなど)はEU ETSやIMO規制への対応が急務であり、本論文の最適化手法は複数規制下での運航コスト低減と環境負荷削減に直接貢献する。SSBJ(日本サステナビリティ基準委員会)の開示基準におけるスコープ3排出量算定にも関連する。

In the global GX context

The paper provides a practical optimization framework for shipping lines facing overlapping sulfur and carbon regulations (EU ETS). It demonstrates how algorithmic advances can support decarbonization in hard-to-abate sectors, relevant for ISSB and TCFD-aligned transition planning.

👥 読者別の含意

🔬研究者:The Benders decomposition with custom cut pool is a methodological contribution for MINLP under complex constraints.

🏢実務担当者:Shipping companies can use the model to optimize fleet deployment and speed under multi-regulation scenarios, reducing compliance costs.

🏛政策担当者:The study shows how different regulations (sulfur vs carbon) interact, informing policy design for maritime decarbonization.

📄 Abstract(原文)

Maritime shipping faces stringent exhaust emission requirements because of sulfur emission regulations and the European Union Emissions Trading System (EU ETS), driving shipping companies to adopt a range of emission reduction technologies, such as scrubbers, liquefied natural gas (LNG) propulsion systems, and methanol propulsion systems. Given that many shipping companies operate fleets equipped with multiple emission reduction technologies, this study investigates an integrated fleet deployment and speed optimization problem for a shipping company operating three or more types of ships (traditional ships, scrubber-equipped ships, and LNG- or methanol-powered ships) under sulfur emission regulations and the EU ETS carbon emission regulation. A mixed-integer nonlinear programming (MINLP) model is proposed to address this optimization problem. Because of their differing regulatory mechanisms, sulfur and carbon emission regulations affect fleet deployment (i.e., the types and number of ships deployed across all routes) and speed optimization in distinct ways. As the number of ship types increases, the number of feasible fleet deployment plans grows sharply, whereas the inclusion of different ship types further complicates speed optimization, increasing the overall problem complexity. To tackle this challenge, the study performs mathematical derivations and analyses to reveal model properties and construct valid inequalities, significantly narrowing the feasible solution space. The MINLP model is first linearized according to its characteristics. Leveraging the model properties, a Benders decomposition algorithm with a tailored cut pool is developed to solve the linearized model, which serves as the foundation for a highly efficient exact algorithm for the original MINLP model. Numerical experiments show that the proposed exact algorithm achieves a nearly 90-fold reduction in computation time compared with the CPLEX-based algorithm. Funding: This work was supported by the National Natural Science Foundation of China [Grants 72025103, 72571167, 72201163, 72394360, 72394362, 72361137001, and 72371221], the Project of Science and Technology Commission of Shanghai Municipality China [Grant 23JC1402200], and HKSAR RGC [Grant TRS T32-707/22-N]. Supplemental Material: The online appendix is available at https://doi.org/10.1287/trsc.2025.0318 .

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