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Optimal design of distributed energy resource systems under large-scale uncertainties in energy demands based on decision-making theory

机译:基于决策理论的能源需求大规模不确定性下的分布式能源资源系统的优化设计

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This study focuses on the optimal design of distributed energy resource systems with consideration of large-scale uncertainty of energy demands based on decision- making theory. Five integrated modeling and optimization frameworks are developed through the combined use of mixed integer linear programming and uncertainty decision-making criteria (including optimistic criterion, pessimistic criterion, Hurwicz criterion, Laplace criterion, and minimax regret criterion). Superstructure-based mixed integer linear programming models are used for the optimal design and optimal operation of the system where the objective function is to minimize the annual cost. The uncertainty of energy demands is represented by assuming a set of possible scenarios. The proposed methods are applied to the planning of a distributed energy resource system for a hotel in city of Guangzhou, China and their validity and effectiveness are verified. Results show that each method has its specific feature. Optimistic method is risky and recommends a relative small-scale system, while pessimistic method is conservative presenting a relative large-scale system. Hurwicz method is with great subjectivity, making different decisions at different values of optimism coefficient. Both Laplace method and minimax regret method identify a moderate-scale system as the best alternative. Sensitivity analyses on the energy demand scenarios are conducted and results show that the five methods have high sensitivity to the choice of scenarios.
机译:本研究专注于考虑到基于决策理论的能源需求大规模不确定性的分布式能源系统的最佳设计。通过联合使用混合整数线性规划和不确定性决策标准(包括乐观标准,悲观标准,Hurwicz标准,Laplact标准和Minimax遗憾标准)来开发五个集成建模和优化框架。基于超结构的混合整数线性编程模型用于最佳设计和最佳操作,其中目标函数是最小化年度成本。通过假设一系列可能的场景来表示能量需求的不确定性。拟议的方法适用于广州市城市的酒店的分布式能源资源系统的规划,验证了他们的有效性和有效性。结果表明,每种方法都有其特定功能。乐观方法是有风险的,推荐一个相对小规模的系统,而悲观方法是保守呈现相对大规模的系统。 Hurwicz方法具有良好的主观性,在乐观系数的不同价值下进行不同的决定。 LAPLACE方法和MIMIMAX遗憾的方法都将中等级系统识别为最佳替代方案。对能源需求方案进行敏感性分析,结果表明,五种方法对情景的选择具有很高的敏感性。

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