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Optimization of energy supply systems by MILP branch and bound method in consideration of hierarchical relationship between design and operation

机译:考虑设计与运行层次关系的MILP分支定界法优化能源供应系统

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摘要

To attain the highest performance of energy supply systems, it is necessary to rationally determine types, capacities, and numbers of equipment in consideration of their operational strategies corresponding to seasonal and hourly variations in energy demands. In the combinatorial optimization method based on the mixed-integer linear programming (MILP), integer variables are used to express the selection, numbers, and on/off status of operation of equipment, and the number of these variables increases with those of equipment and periods for variations in energy demands, and affects the computation efficiency significantly. In this paper, a MILP method utilizing the hierarchical relationship between design and operation variables is proposed to solve the optimal design problem of energy supply systems efficiently: At the upper level, the optimal values of design variables are searched by the branch and bound method; At the lower level, the values of operation variables are optimized independently at each period by the branch and bound method under the values of design variables given tentatively during the search at the upper level; Lower bounds for the optimal value of the objective function to be minimized are evaluated, and are utilized for the bounding operations at both the levels. This method is implemented into open and commercial MILP solvers. Illustrative and practical case studies on the optimal design of cogen-eration systems are conducted, and the validity and effectiveness of the proposed method are clarified.
机译:为了获得最高的能源供应系统性能,有必要根据与能源需求的季节性和每小时变化相对应的运行策略,合理确定设备的类型,容量和数量。在基于混合整数线性规划(MILP)的组合优化方法中,整数变量用于表示设备运行的选择,数量和开/关状态,并且这些变量的数量随着设备数量的增加而增加。能量需求变化的周期,并显着影响计算效率。为了有效地解决能源供应系统的最优设计问题,本文提出了一种利用设计和操作变量之间的层次关系的MILP方法:在较高层次上,采用分支定界法寻找设计变量的最优值。在较低级别,在上一级搜索过程中暂时给出的设计变量值下,通过分支定界方法在每个周期分别独立优化操作变量的值;评估要最小化的目标函数的最佳值的下限,并将其用于两个级别的包围操作。此方法已在开放式和商用MILP求解器中实现。对热电联产系统的优化设计进行了说明性和实际案例研究,并阐明了所提方法的有效性和有效性。

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