The improved state feedback algorithm can assign the poles of LTI system arbitrarily.
改进了状态反馈增益算法，可以任意配置线性定常能控系统的极点。
To improve the simulation precision and speed of LTI system, the highly precise simulation algorithm of LTI system based on Discrete Cosine Transform(DCT) is proposed.
为了提高线性定常系统的仿真精度和速度，提出了基于快速DCT的线性定常系统高精度仿真算法。
In the theory of the system, the tools of Fourier analysis or Fourier transform enable us to analyze the response of a LTI system, such as a circuit, to such sinusoidal inputs.
在系统理论中，付里叶分析与付里叶变换的工具使我们能够对一个线性时不变系统在正弦激励下的响应进行分析，比如一个电路对正弦输入下的响应。
The differences between transform function and state variables to depict the stability of LTI system are discussed in the paper. In addition, the paper mentions the differences in math.
本文主要讨论了用系统传递函数和状态变量探讨lti边界系统稳定的异同，还简要说明了造成这种差别的数学原因。
Through comparison between theory proof and simulation, we find the approximation method is feasible in linear time invariant (LTI) system of concentration and distribution parameter.
通过理论推导与仿真结果的对比可知，数据关联抖动估算方法对线性时不变的集总参数，分布参数系统均是可行的。
Convolution is a key technique in signal and system analysis, which plays an important role in LTI time and frequency domain analysis.
卷积技术是信号与系统分析的核心技术。它在LTI时域和频域系统分析中起着重要作用。
For LTI singular systems, we give a kind of dynamic system which differ from classical observers in that it contains dynamics in its state.
对于线性时不变的奇异系统，本文提出了一种动态观测器，即在观测器的状态变量中含有动态变量，这就区别于传统的静态观测器。
For LTI singular systems, we give a kind of dynamic system which differ from classical observers in that it contains dynamics in its state.
对于线性时不变的奇异系统，本文提出了一种动态观测器，即在观测器的状态变量中含有动态变量，这就区别于传统的静态观测器。
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