Memetic algorithms for optimizing adaptive linear array patterns by phase-position perturbations

Chao Hsing Hsu, Wen Jye Shyr

Research output: Contribution to journalArticle

12 Citations (Scopus)

Abstract

In this paper, based on the phase-position perturbation method, an innovative optimal adaptive antenna technique is proposed, where the deduced radiation pattern formulas available for searching optimal solutions are used to search the optimal weighting vector. The optimal radiation pattern designs of adaptive antenna are studied by the phase-position perturbation method. Memetic algorithms are used to search the optimal weighting vector of the phase-position perturbations for the array factor. The design for an optimal radiation pattern of an adaptive antenna can not only adjustably suppress the interferers by placing nulls at the directions of the interfering sources, but at the same time provide a maximum main lobe in the direction of the desired signal, i.e., to maximize the signal-to-interference ratio. To achieve this goal, a new convergent method, referred to as the two-way convergent method for memetic algorithms, is proposed. The memetic algorithm combines a genetic algorithm and local search heuristics to solve combinatorial optimization problems. The memetic algorithm is a kind of improved type of the traditional genetic algorithm. By using a local search procedure, it can avoid the shortcomings of the traditional genetic algorithm, whose termination criteria are set up by using the trial and error method. This proposed method is also able to solve the multipath problem, which exists at the same time in this communication system. The optimal radiation pattern concept can be implemented in practical wireless communication systems. Simulation results are also given in this paper.

Original languageEnglish
Pages (from-to)327-341
Number of pages15
JournalCircuits, Systems, and Signal Processing
Volume24
Issue number4
DOIs
Publication statusPublished - 2005 Aug 1

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All Science Journal Classification (ASJC) codes

  • Signal Processing
  • Applied Mathematics

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