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Methods for multi-objective investment and operating optimization of complex energy systems

机译:复杂能源系统的多目标投资和运营优化方法

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The design and operations of energy systems are key issues for matching energy supply and consumption. Several optimization methods based on the mixed integer linear programming (MILP) have been developed for this purpose. However, due to uncertainty of some parameters like market conditions and resource availability, analyzing only one optimal solution with mono objective function is not sufficient for sizing the energy system. In this study, a multi-period energy system optimization (ESO) model with a mono objective function is first explained. The model is then developed in a multi-objective optimization perspective to systematically generate a good set of solutions by using integer cut constraints (ICC) algorithm and e constraint. These two methods are discussed and compared. In the next step, the ESO model is reformulated as a multi-objective optimization model with an evolutionary algorithm (EMOO). In this step the model is decomposed into master and slave optimization. Finally developed models are demonstrated by means of a case study comprising six types of conversion technologies, namely, a heat pump, boiler, photovoltaics, as well as a gas turbine, fuel cell and gas engine. Results show that, EMOO is particularly suited for multi-objective optimizations, working with a population of potential solutions, each presenting a different trade-off between objectives. However, MILP with ICC and e constraint is more suited for generating a small set of ordered solutions with shorter resolution time.
机译:能源系统的设计和运行是匹配能源供应和消耗的关键问题。为此,已经开发了几种基于混合整数线性规划(MILP)的优化方法。但是,由于诸如市场条件和资源可用性等某些参数的不确定性,仅分析具有单目标函数的一种最佳解决方案不足以确定能源系统的规模。在这项研究中,首先解释了具有单目标函数的多时期能源系统优化(ESO)模型。然后,从多目标优化角度开发模型,以通过使用整数切割约束(ICC)算法和e约束系统地生成一组好的解决方案。讨论并比较了这两种方法。下一步,将ESO模型重新构造为具有进化算法(EMOO)的多目标优化模型。在这一步中,将模型分解为主从优化。通过包括六种类型的转换技术的案例研究展示了最终开发的模型,即热泵,锅炉,光伏发电以及燃气轮机,燃料电池和燃气发动机。结果表明,EMOO特别适用于多目标优化,它与大量潜在解决方案一起工作,每个解决方案在目标之间表现出不同的权衡。但是,具有ICC和e约束的MILP更适合于生成一小组具有较短解析时间的有序解。

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