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Time-Varying Quadratic Programming by Zhang Neural Network Equipped with a Time-Varying Design Parameter γ(t)

机译:配备时变设计参数γ(t)的基于张神经网络的时变二次规划

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In this paper, a recurrent neural network termed Zhang neural network (ZNN) with a time-varying design parameter γ(t) is developed and presented to solve time-varying quadratic programs subject to time-varying linear equalities. The updated design formula for the ZNN model possesses more generality because the design parameter considered is actually (e.g., in hardware implementation) time-varying, i.e., γ(t). The state vector of such a ZNN model with time-varying design parameter γ(t), can also globally exponentially converge to the theoretical optimal solution pair of the time-varying linear-equality-constrained quadratic program. To achieve superior convergence of the ZNN model, nonlinear activation functions are adopted as well, as compared with the linear-activation-function case. Simulation results substantiate the efficiency of such a ZNN model with a time-varying design parameter γ(t) aforementioned.
机译:本文提出了一种时变设计参数为γ(t)的递归神经网络,称为张神经网络(ZNN),用于求解受时变线性等式约束的时变二次规划。 ZNN模型的更新设计公式具有更大的通用性,因为考虑的设计参数实际上是(例如,在硬件实现中)随时间变化的,即γ(t)。具有时变设计参数γ(t)的ZNN模型的状态向量还可以全局指数收敛于时变线性等式约束的二次程序的理论最优解对。为了实现ZNN模型的出色收敛性,与线性激活函数的情况相比,还采用了非线性激活函数。仿真结果证实了具有上述时变设计参数γ(t)的ZNN模型的效率。

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