The convolution integral is quite important in signal processing, control theory, and dynamic electric circuit analysis.
卷积积分对于信号处理、控制理论和动态电路分析均具有重要意义。
This paper puts forward and proves time shift characteristic of the signal convolution integral.
本文提出并证明了信号时域卷积的时移特性。
By using the property of the separative matrices, a new approach to the convolution integral is presented.
应用分离矩阵的性质，得到了一类求解卷积的新方法。
There are two difficult points in convolution integral: how to determine the limit of the integral, and the integrands on the convolution integral.
确定卷积积分的积分限和在相应区间上的被积函数是计算卷积积分的两个难点。
The zero state response to an arbitrary excitation in a fist order circuit can be solved by either the convolution integral or the three element method.
一阶电路在任意激励下的零状态响应，既可以用卷积积分法，也可以用三要素法进行分析与计算。
It is expounded how to apply correctly convolution integral to circuit analysis and some key problems are discussed that should be paid attentions to in practical operation.
论述了如何把卷积积分正确地应用到电路分析中，并讨论了在电路分析中应用卷积积分要注意的关键问题。
Abstract: it is expounded how to apply correctly convolution integral to circuit analysis and some key problems are discussed that should be paid attentions to in practical operation.
文摘：论述了如何把卷积积分正确地应用到电路分析中，并讨论了在电路分析中应用卷积积分要注意的关键问题。
This paper compares convolution integral with convolution summation by graphic solution method, then provides different kinds of simple calculate method and explain its applied method with examples.
文中主要讨论卷积积分与卷积和的图解法比较，在此基础上，给出了他们各自的简易算法，并举例说明了其应用方法。
Convolution integral is a mathematical method applied to calculus the zero state response of continuous-time systems.
卷积积分是计算连续时间系统零状态响应的数学工具。
Convolution integral is a mathematical method applied to calculus the zero state response of continuous-time systems.
卷积积分是计算连续时间系统零状态响应的数学工具。
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