代替燃料移行下における海運脱炭素経路の分数階・フラクタル動態特性
Fractional-Order and Fractal Dynamic Characteristics of Maritime Decarbonization Pathways Under Alternative Fuel Transition (原題)
Tian Zhang, Yihuan Wang, Shaohui Zou
🤖 gxceed AI 要約
日本語
本研究は、中国海運の脱炭素経路を分析するため、分数階・フラクタル拡張3E(経済・エネルギー・環境)システムダイナミクス枠組みを開発した。TCOベースの技術選択と炭素価格制約を組み込み、2013〜2024年のデータで較正し2025〜2050年をシミュレーションした。結果は、代替燃料船の普及が技術成熟度・炭素制約・累積投資に強く影響される非線形・記憶依存的な挙動を示すことを明らかにした。
English
This study develops a fractal–fractional enhanced 3E System Dynamics framework to model China's maritime decarbonization pathways. Integrating TCO-based technology selection and carbon-pricing constraints, it calibrates on 2013–2024 data and simulates 2025–2050. Results show nonlinear, memory-dependent diffusion of alternative-fuel vessels driven by technological maturity, carbon constraints, and accumulated investment.
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
日本は海運大国であり、IMO規制や国内カーボンプライシング議論と連動する。代替燃料船への移行戦略や長期投資判断に示唆を与える。
In the global GX context
Maritime decarbonization is central to global climate policy (IMO, EU ETS). This paper offers a novel complex-systems modeling approach for fleet transition under carbon pricing, relevant to international shipping decarbonization scholarship.
👥 読者別の含意
🔬研究者:分数階・フラクタル動学をエネルギー転換モデルに応用する方法論的知見を提供。
🏢実務担当者:海運・造船業の長期燃料戦略や船隊更新投資の意思決定に活用可能。
🏛政策担当者:炭素価格と技術進歩の相互作用を考慮した海運脱炭素政策設計に示唆。
📄 Abstract(原文)
Maritime decarbonization is a complex evolutionary process characterized by nonlinear interactions, delayed responses, path dependence, and multi-scale feedback among economic growth, energy transition, technological innovation, and environmental regulation. Traditional dynamic models based on integer-order assumptions may not fully capture the long-memory effects and anomalous transition behaviors embedded in fleet renewal and alternative fuel diffusion. This study develops a fractal–fractional enhanced 3E (Economic–Energy–Environment) System Dynamics framework to investigate the nonlinear evolution of China’s shipping decarbonization pathways. The proposed model integrates fractional-order dynamic characteristics into the conventional stock–flow representation, allowing historical transition states to influence future fleet evolution through memory-dependent mechanisms. A total cost of ownership (TCO)-based technology selection mechanism is further incorporated to describe the endogenous competition between conventional fuel vessels and alternative-fuel vessels. The framework simultaneously considers trade demand evolution, fleet replacement dynamics, fuel price uncertainty, life-cycle carbon emissions, and carbon-pricing constraints. Historical data from 2013 to 2024 are employed for model calibration, while scenario simulations are conducted from 2025 to 2050 to explore the nonlinear transition characteristics under different technology and policy conditions. The results demonstrate that maritime decarbonization exhibits significant nonlinear and memory-dependent behavior, where the diffusion rate of alternative-fuel vessels is strongly influenced by technological maturity, carbon constraints, and accumulated investment decisions. Compared with conventional dynamic approaches, the fractal–fractional framework provides a more flexible representation of delayed fleet transformation and heterogeneous transition patterns. The findings indicate that deep decarbonization of China’s shipping sector is not only determined by carbon pricing intensity, but also by the interaction between technological progress, economic competitiveness, and long-term system memory. This study provides a novel complex-system perspective for understanding fractal and fractional characteristics in maritime energy transition and offers methodological insights for modeling sustainable transformation pathways in large-scale engineering systems.
🔗 Provenance — このレコードを発見したソース
- openalex https://doi.org/10.3390/fractalfract10100696first seen 2026-10-07 05:06:23
- crossref https://doi.org/10.3390/fractalfract10100696first seen 2026-10-07 06:01:13 · last seen 2026-10-11 05:40:23
- semanticscholar https://doi.org/10.3390/fractalfract10100696first seen 2026-10-08 05:35:46 · last seen 2026-10-11 05:18:57
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