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A Numerical Computation Approach for the Optimal Control of ASP Flooding Based on Adaptive Strategies

机译:基于自适应策略的ASP洪水最优控制的数值计算方法

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A numerical computation approach based on constraint aggregation and pseudospectral method is proposed to solve the optimal control of alkali/surfactant/polymer (ASP) flooding. At first, all path constraints are aggregated into one terminal condition by applying a Kreisselmeier-Steinhauser (KS) function. After being transformed into a multistage problem by control vector parameter, a normalized time variable is introduced to convert the original problem into a fixed final time optimal control problem. Then the problem is discretized to nonlinear programming by using Legendre-Gauss pseudospectral method, whose numerical solutions can be obtained by sequential quadratic programming (SQP) method through solving the KKT optimality conditions. Additionally, two adaptive strategies are applied to improve the procedure the adaptive constraint aggregation is used to regulate the parameter ρ in KS function and the adaptive Legendre-Gauss (LG) method is used to adjust the number of subinterval divisions and LG points. Finally, the optimal control of ASP flooding is solved by the proposed method. Simulation results show the feasibility and effectiveness of the proposed method.
机译:提出了一种基于约束聚集和假谱法的数值计算方法,以解决碱/表面活性剂/聚合物(ASP)泛滥的最佳控制。首先,通过应用Kreisselmeier-Steinhauser(KS)函数来聚合所有路径约束在一个终端条件中。通过控制矢量参数转换成多级问题之后,引入了归一化时间变量以将原始问题转换为固定的最佳最佳控制问题。然后,通过使用Legendre-Gauss伪谱法将问题被离散到非线性编程,其通过求解KKT最优性条件,通过顺序二次编程(SQP)方法可以通过顺序二次编程(SQP)方法来获得数值解决方案。此外,应用了两个自适应策略来改进过程,该过程使用自适应约束聚合来调节KS函数中的参数ρ,并且使用自适应Legendre-Gauss(LG)方法来调整子内部分割的数量和LG点。最后,通过所提出的方法解决了ASP洪水的最佳控制。仿真结果表明了该方法的可行性和有效性。

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