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Low computational complexity family of affine projection algorithms over adaptive distributed incremental networks

机译:自适应分布式增量网络上仿射投影算法的低计算复杂度系列

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This paper presents the problem of distributed estimation in an incremental network based on the family of affine projection (AP) adaptive algorithms. The distributed selective partial update normalized least mean squares (dSPU-NLMS), the distributed SPU-AP algorithm (dSPU-APA), the distributed selective regressor APA (dSR-APA), the distributed dynamic selection of APA (dDS-APA), dSPU-SR-APA and dSPUDS- APA are introduced in a unified way. These algorithms have low computational complexity feature and close convergence speed to ordinary distributed adaptive algorithms. In dSPU-NLMS and dSPU-APA, the weight coefficients are partially updated at each node during the adaptation. In dSR-APA, the optimum number of input regressors is selected during the weight coefficients update. The dynamic selection of input regressors is used in dDS-APA. dSPU-SR-APA and dSPU-DS-APA combine SPU with SR and DS approaches. In these algorithms, the weight coefficients are partially updated and the input regressors are optimally/dynamically selected at every iteration for each node. In addition, a unified approach for meansquare performance analysis of each individual node is presented. This approach can be used to establish a performance analysis of classical distributed adaptive algorithms as well. The theoretical expressions for stability bounds, transient, and steady-state performance analysis of various distributed APAs are introduced. The validity of the theoretical results and the good performance of dAPAs are demonstrated by several computer simulations.
机译:本文提出了基于仿射投影(AP)自适应算法系列的增量网络中的分布式估计问题。分布式选择性局部更新归一化最小均方(dSPU-NLMS),分布式SPU-AP算法(dSPU-APA),分布式选择性回归APA(dSR-APA),APA分布式动态选择(dDS-APA), dSPU-SR-APA和dSPUDS-APA统一引入。与普通的分布式自适应算法相比,这些算法具有较低的计算复杂度特征和接近的收敛速度。在dSPU-NLMS和dSPU-APA中,权重系数在自适应期间在每个节点上部分更新。在dSR-APA中,在权重系数更新期间选择输入回归变量的最佳数量。在dDS-APA中使用输入回归变量的动态选择。 dSPU-SR-APA和dSPU-DS-APA将SPU与SR和DS方法结合在一起。在这些算法中,权重系数被部分更新,并且在每个迭代的每个节点上,最优/动态地选择输入回归变量。此外,提出了一种统一的方法来分析每个单独节点的均方性能。该方法也可用于建立经典分布式自适应算法的性能分析。介绍了各种分布式APA的稳定性边界,瞬态和稳态性能分析的理论表达式。若干计算机仿真证明了理论结果的有效性和dAPA的良好性能。

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