Abstract

In a distributed parameter estimation problem, during each sampling instant, a typical sensor node communicates its estimate either by the diffusion algorithm or by the incremental algorithm. Both these conventional distributed algorithms involve significant communication overheads and, consequently, defeat the basic purpose of wireless sensor networks. In the present paper, we therefore propose two new distributed algorithms, namely, block diffusion least mean square (BDLMS) and block incremental least mean square (BILMS) by extending the concept of block adaptive filtering techniques to the distributed adaptation scenario. The performance analysis of the proposed BDLMS and BILMS algorithms has been carried out and found to have similar performances to those offered by conventional diffusion LMS and incremental LMS algorithms, respectively. The convergence analyses of the proposed algorithms obtained from the simulation study are also found to be in agreement with the theoretical analysis. The remarkable and interesting aspect of the proposed block-based algorithms is that their communication overheads per node and latencies are less than those of the conventional algorithms by a factor as high as the block size used in the algorithms.

Highlights

  • A wireless sensor network (WSN) consists of a group of sensors nodes which perform distributed sensing by coordinating themselves through wireless links

  • For the simulation study of IBLMS, we have used the regressors with shift-invariance as with the same desired data used in the case of block diffusion least mean square (BDLMS) algorithm

  • It can be observed from figures that the steady-state performances at different nodes of the network achieved by block incremental least mean square (BILMS) matche very closely with that of ILMS algorithm

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Summary

Introduction

A wireless sensor network (WSN) consists of a group of sensors nodes which perform distributed sensing by coordinating themselves through wireless links. Each node in the network can function as an individual adaptive filter to estimate the parameter from the local observations and by cooperating with the neighbors. The block LMS algorithms could be used at each node in order to reduce the amount of communications With this in mind, we present a block formulation of the existing cooperative algorithm [4, 11] based on the distributed protocols. In this paper, the adaptive mechanism is proposed in which the nodes of the same neighborhood communicate with each other after processing a block of data, instead of communicating the estimates to the neighbors after every sample of input data.

Block Adaptive Distributed Solution
Performance Analysis of BDLMS Algorithm
Performance Analysis of BILMS Algorithm
Performance Comparison
Conclusion
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