Multi-Objective Optimization of a Spherical Thermal Storage Tank Using a Student Psychology-Based Approach

Energy Storage Pub Date : 2025-02-04 DOI:10.1002/est2.70136
Xi Wang, Rupp Carriveau, David S.-K. Ting, David Brown, Andrew McGillis
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Abstract

Energy storage technologies often store heat, with water as a preferred medium due to its availability and low cost. However, maintaining water in a liquid state at high temperatures requires large pressure vessels, posing significant design challenges. Balancing thermal storage capacity with pressure constraints is essential. This paper explores the dynamics of thermal storage water tanks, aiming to optimize their design using a multi-criteria approach. An equilibrium thermodynamic model was developed to evaluate the impact of geometric structure and operating parameters. The results show that optimizing a single variable is insufficient to minimize pressure swing, reduce heat loss, and maximize storage capacity. To address these trade-offs, a multi-objective student psychology-based optimization (SPBO) algorithm was employed for three-objective optimization, outperforming particle swarm optimization (PSO) in convergence. The technique for order preference by similarity to ideal solution (TOPSIS) method was applied to the Pareto frontier, yielding ideal solutions using both data-driven and manually weighted approaches. Compared with the initial design, the data-driven weighted (entropy-weighted and coefficient of variation methods) optimal designs improved all objectives, reducing pressure swing by 12.8% and 19.8%, respectively. A manually weighted approach reduced pressure swing by up to 86.7%, albeit with a decrease in thermal storage capacity.

Abstract Image

基于学生心理的球形储热罐多目标优化研究
能量储存技术通常储存热量,由于水的可用性和低成本,它是首选的介质。然而,在高温下保持水的液态需要大型压力容器,这带来了重大的设计挑战。平衡蓄热能力和压力限制是必不可少的。本文探讨了储热水箱的动力学,旨在利用多准则方法优化其设计。建立了平衡热力学模型,以评估几何结构和操作参数的影响。结果表明,单变量优化不足以实现压力波动最小化、热损失最小化和储热容量最大化。为了解决这些问题,采用基于学生心理的多目标优化算法(SPBO)进行三目标优化,在收敛性上优于粒子群算法(PSO)。将TOPSIS (order preference by similarity to ideal solution)方法应用于Pareto边界,得到了数据驱动和人工加权两种方法的理想解。与初始设计相比,数据驱动的加权(熵权法和变异系数法)优化设计提高了所有目标,分别减少了12.8%和19.8%的压力波动。手动加权方法减少了高达86.7%的压力波动,尽管会降低储热容量。
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CiteScore
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