Adapting reservoir operations for optimal water management under varying climate and demand scenarios using metaheuristic algorithms

IF 6 2区 工程技术 Q1 ENGINEERING, MULTIDISCIPLINARY
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Abstract

The operational rule curve is significant for proper reservoir operations and water resources management of the dam. The optimisation of the release policy is rather a complicated and stochastic problem. Various types of algorithms have been used to develop the release policy for the Klang Gate Dam (KGD), but alas, climate parameters associated with climate change, be it regional or globally, e.g., temperature factors, had not been considered then. In this study, the consideration of maximum and minimum temperature factors is given emphasis, while water demand is evaluated in the optimisation problem using simulation-optimisation approaches. The support vector regression simulation model (SVRS), and the multilayer perceptron simulation model (MLPS) were used to simulate the demand for the scenario cases. SVRS utilises the hyperplane theory to study the relationship between the input and output data, whereas MLPS employs the human neural system to weight and process the inputs via multiple layers of neurons into a targeted output. Four distinct types of simulation-optimisation combination model, including the SVRS-firefly algorithm (SVRS-FA), the SVRS-particle swarm optimisation (SVRS-PSO), the MLPS-firefly algorithm (MLPS-FA), and the MLPS-particle swarm optimisation (MLPS-PSO), were applied and investigated. The ultimate goal of this study was to minimise the water deficit. The PSO optimisation models overall have outperformed the FA optimisation models in all aspects. The periodic reliability of the MLPS-PSO was found to be the highest when the minimum temperature scenario was considered, and is 0.6491, with the least shortage period of 80 months. The MLPS-PSO is also the most resilient model in the same scenario, with a resilience value of 0.6750. Whereas the SVRS-PSO was the least vulnerable model in the minimum temperature scenario with the lowest shortage index of 0.0047 and a volumetric deficiency of about 2.44 MCM in total. The SVRS-PSO model showed excellent performance for high and low inflow conditions, while the MLPS-PSO model was better during medium inflows. In short, each of the models investigated has its particular field of advancement, but since the maximum temperatures sounded critical, additional research for the maximum temperature case could be pursued further in depth.

利用元搜索算法调整水库运行,实现不同气候和需求情景下的最优水资源管理
运行规则曲线对水库的正常运行和大坝的水资源管理具有重要意义。放水政策的优化是一个复杂的随机问题。巴生闸大坝(KGD)的泄洪政策已经采用了多种算法,但遗憾的是,与气候变化相关的气候参数,无论是区域性的还是全球性的,如温度因素,当时都没有考虑在内。在本研究中,重点考虑了最高和最低气温因素,同时在优化问题中使用模拟优化方法对需水量进行评估。支持向量回归仿真模型(SVRS)和多层感知器仿真模型(MLPS)被用于模拟情景案例的需求。SVRS 利用超平面理论来研究输入和输出数据之间的关系,而 MLPS 则利用人体神经系统,通过多层神经元对输入进行加权和处理,并将其转化为目标输出。我们应用并研究了四种不同类型的模拟优化组合模型,包括 SVRS-firefly 算法(SVRS-FA)、SVRS-粒子群优化(SVRS-PSO)、MLPS-firefly 算法(MLPS-FA)和 MLPS-粒子群优化(MLPS-PSO)。这项研究的最终目标是最大限度地减少缺水。总体而言,PSO 优化模型在各方面都优于 FA 优化模型。在考虑最低气温的情况下,MLPS-PSO 的周期可靠性最高,为 0.6491,缺水期最短,为 80 个月。在相同情况下,MLPS-PSO 也是弹性最大的模型,弹性值为 0.6750。而 SVRS-PSO 在最低气温情景下是最不脆弱的模型,其短缺指数最低,为 0.0047,总量短缺约 2.44 兆立方米。SVRS-PSO 模型在高流量和低流量条件下表现出色,而 MLPS-PSO 模型在中等流量条件下表现较好。总之,所研究的每种模型都有其特定的优势领域,但由于最高温度听起来很关键,因此可以进一步深入研究最高温度情况。
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来源期刊
Ain Shams Engineering Journal
Ain Shams Engineering Journal Engineering-General Engineering
CiteScore
10.80
自引率
13.30%
发文量
441
审稿时长
49 weeks
期刊介绍: in Shams Engineering Journal is an international journal devoted to publication of peer reviewed original high-quality research papers and review papers in both traditional topics and those of emerging science and technology. Areas of both theoretical and fundamental interest as well as those concerning industrial applications, emerging instrumental techniques and those which have some practical application to an aspect of human endeavor, such as the preservation of the environment, health, waste disposal are welcome. The overall focus is on original and rigorous scientific research results which have generic significance. Ain Shams Engineering Journal focuses upon aspects of mechanical engineering, electrical engineering, civil engineering, chemical engineering, petroleum engineering, environmental engineering, architectural and urban planning engineering. Papers in which knowledge from other disciplines is integrated with engineering are especially welcome like nanotechnology, material sciences, and computational methods as well as applied basic sciences: engineering mathematics, physics and chemistry.
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