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Proximal Limited-Memory Quasi-Newton Methods for Scenario-based Stochastic Optimal Control

机译:基于方案的随机最佳控制的近端限量存储器准牛顿方法

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Stochastic optimal control problems are typically of rather large scale involving millions of decision variables, but possess a certain structure which can be exploited by first-order methods such as forward-backward splitting and the alternating direction method of multipliers (ADMM). In this paper, we use the forward-backward envelope, a real-valued continuously differentiable penalty function, to recast the dual of the original nonsmooth problem as an unconstrained problem which we solve via the limited-memory BFGS algorithm. We show that the proposed method leads to a significant improvement of the convergence rate without increasing much the computational cost per iteration.
机译:随机最佳控制问题通常具有相当大的规模,涉及数百万个判定变量,而是具有一定的结构,该结构可以通过诸如向前向后分离和乘法器(ADMM)的交替方向方法的一阶方法来利用。在本文中,我们使用前后信封,一个真实值的不断微分的惩罚函数,重新将原始非问题的双重问题作为我们通过有限内存BFGS算法解决的不受约束的问题。我们表明该方法导致收敛速度的显着提高,而不会增加每个迭代的计算成本。

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