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Application of the steepest descent approximate linear programming on cyclic cleaning scheduling of boiler

机译:最速下降近似线性规划在锅炉循环清洗调度中的应用

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Traditional approximate linear programming may exclude the optimal solution out of the boundary condition, which is caused by the subjective choices of initial feasible point, step restriction and reduction coefficient. In this paper, a method called steepest descent-approximate linear programming is presented which redefines the judgment conditions and the way of boundary adjustment based on the purposeful search and rapid convergence from steepest descent method, where the boundary directions are adjusted together by the nonlinear constraint satisfaction degree and the current objective function. Besides absorbing the original advantages of easy implementation and convenient solution from traditional approximate linear programming, the new method can not only eliminate the negative impact which is caused by subjective choices of step restriction and reduction coefficient, but also solve a nonlinear programming problem which only contains linear constraints. The method has been applied in a real thermal power plant, for which a mathematical model for the solution of the cyclic cleaning scheduling problem of boiler system with decaying performance is built and optimized. Moreover, the usefulness of the method shows it achieves remarkable energy saving compared with the original approaches.
机译:传统的近似线性规划可能会将最优解排除在边界条件之外,这是由初始可行点,步长限制和折减系数的主观选择引起的。本文提出了一种称为“最速下降-近似线性规划”的方法,该方法根据有目的的搜索和最速下降方法的快速收敛,重新定义了判断条件和边界调整的方式,其中边界方向通过非线性约束一起调整满意度和当前的目标函数。新方法除了吸收了传统的近似线性规划方法易于实现和方便求解的原始优点外,不仅可以消除主观选择阶跃限制和折减系数所带来的负面影响,而且还可以解决仅包含非线性规划问题的问题。线性约束。该方法已应用于实际的火力发电厂,为此建立并优化了求解具有衰减性能的锅炉系统的循环清洗调度问题的数学模型。此外,该方法的实用性表明,与原始方法相比,该方法可实现显着的节能效果。

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