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A Variable Step-Size Diffusion Normalized Least-Mean-Square Algorithm with a Combination Method Based on Mean-Square Deviation

机译:基于均方差的变步长扩散归一化最小二乘组合算法

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摘要

A novel diffusion normalized least-mean-square algorithm is proposed for distributed network. For the adaptation step, the upper bound of the mean-square deviation (MSD) is derived instead of the exact MSD value, and then, the variable step size is obtained by minimizing it to achieve fast convergence rate and small steady-state error. For the diffusion step, the individual estimate at each node is constructed via the weighted sum of the intermediate estimates at its neighbor nodes, where the weights are designed by using a proposed combination method based on the MSD at each node. The proposed MSD-based combination method provides effective weights by using the MSD at each node as a reliability indicator. Simulations in a system identification context show that the proposed algorithm outperforms other algorithms in the literatures.
机译:针对分布式网络,提出了一种新的扩散归一化最小均方算法。对于自适应步骤,推导均方偏差(MSD)的上限,而不是精确的MSD值,然后,通过将其最小化来获得可变步长,以实现快速收敛速度和较小的稳态误差。对于扩散步骤,通过在其相邻节点处的中间估计值的加权总和来构造每个节点处的单独估计值,其中,通过使用基于每个节点处的MSD的建议组合方法来设计权重。所提出的基于MSD的组合方法通过使用每个节点上的MSD作为可靠性指标来提供有效权重。在系统识别环境中的仿真表明,所提出的算法优于文献中的其他算法。

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