伯努利原理
二进制数
过滤问题
滤波器(信号处理)
计算机科学
算法
编码(内存)
非线性系统
传输(电信)
有界函数
伯努利分布
数学
无线传感器网络
基质(化学分析)
随机矩阵
理论(学习稳定性)
理论计算机科学
调度(生产过程)
数学优化
控制理论(社会学)
随机变量
阻塞(统计)
正交基
线性系统
频道(广播)
噪音(视频)
二进制数据
非线性滤波器
二进制代码
随机过程
节点(物理)
作者
Weijian Ren,Mengdi Chang,Fengcai Huo,Chaohai Kang,Lu Ren
标识
DOI:10.1109/tsipn.2025.3648309
摘要
This paper is concerned with filtering problem related to multi-rate systems in sensor networks suffering from denial of service attacks under binary encoding scheme. Binary encoding scheme is used for scheduling the transmission of innovation between sensor nodes due to limited bandwidth. Random bit error is considered in order to reflect the existence of binary bit flipping during actual channel transmission. A switching-model approach is adopted to convert the multi-rate systems into the single-rate ones. Stochastic nonlinearity is characterized by statistical properties to enhance generality. Different occurrence probabilities of attacks in distinct channels are characterized by virtue of a group of random variables following the Bernoulli distribution. The objective of the addressed filtering issue is to design a distributed filter such that the filtering error dynamics is stochastically finite-time bounded and satisfies $H_{\infty }$ performance requirement. Sufficient conditions guaranteeing the satisfaction of specified filtering performance are established with the assistance of matrix inequalities and stochastic analysis techniques. The gain parameters of the distributed filter are determined by solving certain linear matrix inequalities. Simulation outcomes validate the efficacy of the proposed filtering method.
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