同步(交流)
控制理论(社会学)
李雅普诺夫函数
控制器(灌溉)
动力系统理论
非线性系统
天线(收音机)
天线阵
鲁棒控制
理论(学习稳定性)
同步网络
指数稳定性
数学
拓扑(电路)
计算机科学
控制(管理)
物理
电信
机器学习
农学
人工智能
组合数学
生物
量子力学
作者
Florin Huţu,Sébastien Cauët,Patrick Coirault
标识
DOI:10.15837/ijccc.2008.2.2384
摘要
This paper treats solutions on the ability of a chain of non identical oscillators to drive antenna arrays. Frequency approaches were studied in order to solve the problem of synchronization of the oscillators. However, in this article, a new structure of chain of oscillators is introduced. Secondly, Lyapunov theory of stability is used to design a dynamical controller guarantying the oscillators synchronization. The problem of synchronization is transformed into a problem of asymptotic stabilization for a nonlinear system. It is formulated as a system of linear matrix inequalities where the parameter variations of the two oscillators and their differences are modeled by polytopic matrices. The theoretical result is successfully applied to an array of transistor-based oscillators used in "smart antenna" systems.
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