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Recurrent neural network for complex-variable pseudoconvex optimization with equality constraints

机译:具有等式约束的复变量伪凸优化的递归神经网络

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In this paper, for solving a complex-variable pseudoconvex optimization with equality constraints, a one-layer recurrent neural network is proposed. From any initial point, the state of the presented neural network is proved to converge exponentially to the feasible region of the pseudoconvex optimization problem. When the initial point belongs to the feasible region, the state solution will converge to an optimal solution of the complex-variable pseudoconvex optimization ultimately. Compared with known neural networks for complex-variable pseudoconvex optimization, the model of the proposed neural network is less complex. Finally, numerical examples are provided to substantiate the feasibility of the proposed neural network.
机译:为了解决具有等式约束的复变量伪凸优化问题,提出了一种单层递归神经网络。从任何初始点来看,所提出的神经网络的状态都被证明以指数形式收敛到伪凸优化问题的可行区域。当初始点属于可行区域时,状态解最终将收敛为复变量伪凸优化的最优解。与用于复杂变量伪凸优化的已知神经网络相比,所提出的神经网络的模型复杂度较低。最后,提供了数值示例来证实所提出的神经网络的可行性。

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