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Necessary optimality conditions for optimal control of the multistage differential-algebraic systems

机译:多级微分代数系统最优控制的必要最优性条件

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In the article a new approach for optimal control of the multistage differential-algebraic systems was presented. A merit function based on Fletcher's augmented Lagrangian was used. The necessary optimality conditions for the optimal control of multistage index-1 DAE systems were stated and locally optimal solution was obtained using the inexact Newton method. The only constraints for decision variables are lower and upper bounds. The piecewise-linear projection of the constraints on control variables and both differential and algebraic variables onto the feasible box were used. The numerical simulations on a catalyst mixing problem were executed in Matlab environment using Wroclaw Centre for Networking and Supercomputing.
机译:在本文中,提出了一种用于多级微分代数系统的最优控制的新方法。使用了基于Fletcher增广Lagrangian的绩效函数。给出了多级index-1 DAE系统最优控制的必要最优条件,并使用不精确的牛顿法获得了局部最优解。决策变量的唯一约束是上下限。使用控制变量以及微分和代数变量约束的分段线性投影到可行框上。使用Wroclaw联网和超级计算中心在Matlab环境中对催化剂混合问题进行了数值模拟。

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