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Accessibility and Convergence Analysis of the Beamformer Design Based on Fibonacci Branch Search

机译:基于Fibonacci分支搜索的波束形成器设计的可访问性和收敛性分析

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摘要

An approach toward beamforming for uniform linear array (ULA) based on a novel optimization algorithm, designated as Fibonacci branch search (FBS), is presented in this paper. The proposed FBS search strategy inspired from Fibonacci sequence principle used fundamental branch structure and interactive searching rules to obtain the global optimal solution in the search space. The structure of FBS is established by two types of multidimensional points on the basis of shortening fraction formed by the Fibonacci sequence; in this mode, interactive global searching and local optimization rules are implemented alternately to reach global optima, avoiding stagnating in local optimum. At the same time, the rigorous mathematical proof for the accessibility and convergence of FBS toward the global optimum is presented to further verify the validity of our theory and support our claim. Taking advantage of the global search ability and high convergence rate of this technique, a robust adaptive beamformer technique is also constructed here by FBS as a real-time implementation to improve the beamforming performance by preventing loss of optimal trajectory. The performance of the FBS is compared with the five typical heuristic optimization algorithms, and the reported simulation results demonstrate the superior of the proposed FBS algorithm in locating the optimal solution with higher precision and reveal the further improvement in the adaptive beamforming performance.
机译:本文介绍了基于新颖的优化算法的均匀线性阵列(ULA)的光束形成方法,被指定为Fibonacci分支搜索(FBS)。拟议的FBS搜索策略启发了Fibonacci序列原理,使用基本分支结构和交互式搜索规则来获得搜索空间中的全局最优解。 FBS的结构基于由斐波纳契序列形成的缩短级分的两种类型的多维点建立;在此模式下,交互式全局搜索和本地优化规则是交替实现的,以达到全局最优,避免在局部最佳中停滞。同时,提出了对全球最佳的流通能力和融合的严格数学证据,以进一步验证我们理论的有效性并支持我们的索赔。利用该技术的全球搜索能力和高收敛速度,通过FBS作为实时实现,通过防止最佳轨迹丢失来改善波束成形性能的实时实现,这是一种鲁棒的自适应波束形成器技术。将FB的性能与五种典型的启发式优化算法进行比较,并且报告的仿真结果表明了所提出的FBS算法,以更高的精度定位最佳解决方案,并揭示了自适应波束形成性能的进一步改进。

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