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应用卷积和的离散线性时不变因果系统零输入响应求解 被引量:2

Solution to Zero-Input Response for Discrete Linear Shift-Invariant Causal System Based on Convolution Method
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摘要 离散线性时不变因果系统的时域分析通常应用时域经典方法或卷积和方法。通常定义因果激励与系统脉冲响应的卷积和是系统的零状态响应。本文针对全激励序列输入时,给出求解离散线性时不变系统零输入响应的卷积和方法,并证明与等效激励法等价。同时,给出例题介绍提出的卷积和方法如何应用。 Classical time-domain method or convolution method are commonly applied for time-domain analysis of discrete linear shift-invariant casual system.In general,the convolution of casual input sequence and unit pulse response of system is defined as the zero-state response.In this paper,when all excitation sequence is given,the convolution method for discrete linear time-invariant system is presented to solve zero-input response and it is proved to be equivalent to approach using equivalent excitation.Exampleis introduced to indicate how to apply the method.
作者 任蕾 薄华 金欣磊 张韵农 杨忠根 REN Lei;BO Hua;JIN Xin-lei;ZHANG Yun-nong;YANG ZHong-gen(College of Information Engineering,Shanghai Maritime University,Shanghai 201306,China)
出处 《电气电子教学学报》 2021年第2期71-74,共4页 Journal of Electrical and Electronic Education
关键词 线性时不变因果系统 离散时间系统 卷积和 等效激励 全激励 零输入响应 信号与系统 linear shift-invariant casual system,discrete time system,convolution sum,equivalent excitation all excitation,zero-input response,signals and systems
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