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A Systematic Approach to the Time-Domain Computation of the Impulse Response and Post-Initial Conditions of Causal LTI Systems at the Origin

机译:系统域的系统域计算的脉冲响应和原始因果LTI系统的后初始条件的方法

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This paper presents a systematic approach to the computation of the impulse response in the time domain at the origin and post-initial conditions of an N~(th)-order causal SISO LTI system differential equation. It is shown that the solution and its N-1 derivatives of such a differential equation with a unit impulse input in the time interval 0~- ≤ t ≤ 0~+ are singularity functions, each containing one stepwise discontinuity term whose magnitude is one of the N post-initial conditions of the differential equation for t ≥ 0~+. The approach presented is envisaged to provide a simplified tool not only for the computation but also for the teaching of the impulse response.
机译:本文提出了一种系统方法来计算时域的脉冲响应在n〜(th)-order的原点和后初始条件下的时域的脉冲响应。结果表明,这种微分方程的解决方案及其N-1衍生物具有在时间间隔0〜 - ≤T≤0+中输入的单位脉冲输入是奇异性函数,每个函数包含一个逐步的不连续项,其幅度为一个用于T≥0〜+的微分方程的N后初始条件。所呈现的方法设想提供一种不仅用于计算的简化工具,而且还提供了脉冲响应的教学。

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