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    绿色氢气供应链建模与优化研究进展

    A review of modeling and optimization for green hydrogen supply chains

    • 摘要: 氢气作为一种低碳能源载体,对于推动难以减排行业的脱碳起着关键作用。随着全球能源转型进程的加速以及氢能在各领域应用的拓展,构建高效稳定的氢气供应链成为氢能规模化应用的关键前提。绿色可再生能源如风光等与传统氢气供应链耦合不仅能减少弃风弃光和资源浪费,还能提高低碳电力系统运行的灵活性。近年来,对绿色氢气供应链优化的研究进展迅速。通过对绿色氢气供应链的建模与优化方法进行系统的分类和分析,可以确定研究中忽略的细节和存在的差距。经由对绿色氢气供应链网络各环节的系统梳理,阐明了其耦合关系并评估了关键技术。从绿色氢气供应链网络设计优化及运营优化2个维度对相关文献进行了回顾与评论。指出了当前研究在多周期规划、多目标权衡及协同优化方面已经取得的显著进展,但在转化单元及运输单元的精细化建模以及高时间分辨率的网络设计与运营策略的耦合方面仍存在不足。进一步地,系统梳理了数学模型的共性特征,对决策变量、评价指标和系统常见的约束进行了总结。同时,详细地评述了通用的建模与优化方法,对数学规划法、多目标优化算法以及不确定性建模方法的应用场景与特点进行了对比分析。最后,从全链条精细化建模、多时间尺度耦合等方面指出了现有工作的不足,并对未来的研究方向进行了展望。

       

      Abstract: Hydrogen, as a low-carbon energy carrier, plays a crucial role in decarbonizing hard-to-abate sectors. With the acceleration of the global energy transition and the expansion of hydrogen applications in various fields, building efficient and stable hydrogen supply chains has become a key prerequisite for the large-scale application of hydrogen energy. Coupling green renewables with hydrogen supply chains mitigates curtailment and resource wastage. This synergy subsequently improves the operational flexibility of low-carbon power systems. In recent years, research methodologies for optimizing green hydrogen supply chains have advanced rapidly. The modeling and optimization methods for the green hydrogen supply chain were systematically categorized and analyzed to identify overlooked details and research gaps. Through a systematic analysis of each section within the green hydrogen supply chain network, the coupling relationships were illustrated and critical technologies were evaluated. A comprehensive review and critical analysis of relevant literature are conducted along two dimensions: network design optimization and operational optimization of green hydrogen supply chains. Despite progress in multi-period planning, multi-objective trade-offs, and collaborative optimization, gaps re-main in detailed modeling of conversion/transport units and their integration with high-resolution operational strategies. Furthermore, the common characteristics of mathematical models were systematically sorted out, and the decision variables, evaluation indicators, and common constraints of the system were summarized. Additionally, the general modeling and optimization methods were reviewed, and the application scenarios and features of mathematical programming, multi-objective optimization algorithms, and uncertainty modeling methods were compared and analyzed. Finally, the deficiencies of the existing work were pointed out from the aspects of full-chain refined modeling and multi-time scale coupling, and the future research directions were prospected.

       

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