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A Second-Order Algorithm for the Distance Of A Point to An Epigraph

机译:一个二阶算法,即一点到ePigraph的距离

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We proposed a second-order algorithm for the distance of a point to an epigraph in our paper. We transformed the distance into a finite generalized minimax problem and came up with the optimality conditions. A converges Q-superlinearly algorithm had been presented by using optimality functions which is based on second-order approximations of the cost function and corresponding search direction functions. Finally, to verify the effectiveness of the proposed algorithm, the nonsmooth Lyapunov function was utilized to generate nonlinear control system. Simulation results indicate that the rate of convergence is super-linear.
机译:我们提出了一个二阶算法,以便在纸质中对一点的距离。我们将距离转化为有限的广义最小化问题,并提出了最优性条件。通过使用基于成本函数的二阶近似和对应的搜索方向功能的第二阶近似来呈现Q-SuperLearly算法。最后,为了验证所提出的算法的有效性,利用了非流动Lyapunov函数来产生非线性控制系统。仿真结果表明,收敛速率是超线性的。

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