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时域下初始状态转换为激励
引用本文:王松林,王辉.时域下初始状态转换为激励[J].电气电子教学学报,2006,28(6):21-24.
作者姓名:王松林  王辉
作者单位:西安电子科技大学,机电学院,陕西,西安,710071
摘    要:在信号与系统教科书中一般认为,复变换域中利用单边z变换或单边拉氏变换可以求解系统的零输入响应和零状态响应,而时域中的卷积运算只能求零状态响应。这是不全面的。本文通过在时域下将系统初始状态转换为激励信号,从而使得利用卷积运算不仅能够计算零状态响应而且可以求解完全响应和零输入响应。它使得时域分析更全面,丰富了时域分析的内容。也使得学生更好的理解时域分析的核心是卷积运算。

关 键 词:卷积  完全响应  零输入响应  时域
文章编号:1008-0686(2006)06-0021-04
收稿时间:2006-08-07
修稿时间:2006-10-01

Convert Initial-State into Excitation in Time Domain
WANG Song-lin,WANG Hui.Convert Initial-State into Excitation in Time Domain[J].Journal of Electrical & Electronic Engineering Education,2006,28(6):21-24.
Authors:WANG Song-lin  WANG Hui
Abstract:In the textbooks for signals and system, it is well known that single-sided z-transform or singlesided Laplace transform in complex frequency-domain may be applied to calculating zero-input response and zero-state response, but convolution operation can only be applied to calculating zero-state response. So it is unilateral. By converting initial-state into excitation in time domain, the complete response and zero-input response may also be calculated using convolution operation. It will enrich the content of time domain analysis. Students can well understand that the kernel of time domain analysis is convolution operation.
Keywords:convolution  complete response  zero-input response  time domain
本文献已被 CNKI 维普 万方数据 等数据库收录!
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