This article mainly introduce the applications of MATLAB - function in time - domain, s - domain and Lyapunov stability analysis of linear constant system.
本文主要介绍线性定常系统的时域稳定性分析、频域稳定性分析和李雅普诺夫稳定性分析时MATLAB函数的应用。
In succession deduct correlative transfer function and bode diagram of stress control's linear dynamical system (constant pressure output control system).
推导出应力控制时的线性动态系统(恒压输出控制系统)的相关传递函数和伯德图。
Several important problems for updating finite element model of linear constant coefficient system are demonstrated.
本文论述线性常系数系统的有限元模型修正中的若干重要问题。
In this paper, a primary proof about a stability criterion of a constant discrete linear system is given by means of differential calculus.
本文用微分学方法给出了关于定常离散线性系统稳定性判据的一种初等证明。
A novel acceleration feedforward control strategy and a calibration algorithm on feedforward mass and motor constant were proposed for linear driving system.
针对直线驱动系统，提出一种新的加速度前馈控制策略及前馈质量与电机常数的校准算法。
A constant linear discrete time interconnected stochastic power system is represented in a singularly perturbed form.
建立了线性定常离散互联电力系统的奇异摄动模型。
As to the non-linear process of the system, we calculate the constant of the Liquid-liquid equilibrium by making use of the UNIFAC Method to solve the problem of the lack of experimental data.
针对体系的非理想过程，采用UNIFAC基团贡献法计算液液平衡常数，解决了实验数据不足造成的局限。
The voltammetric behaviour of the system and its electrode reaction mechanism were studied by means of linear sweep and cyclic voltammetry, ac polarography and constant-potential coulometry, etc.
用线性扫描与循环伏安法、交流极谱和恒电位库仑法等手段研究体系的伏安行为及电极反应机理。
This paper considers the design method of a dynamic compensator for linear constant optimal regulators. The design employs feeback only from the available outputs of the system.
本文提出了线性定常最优调节器的动态补偿器设计方法，为状态不可测但输出各阶导数存在的线性多变量系统提供了一条设计最优调节器的途径。
For the controllability of constant non linear system by using the progression method, the general progression solution of state equation is obtained.
针对定常解析非线性系统进行能控性分析，采用微分方程级数解法得到状态方程的一般级数解，用作能控性分析的基本依据。
For the controllability of constant non linear system by using the progression method, the general progression solution of state equation is obtained.
针对定常解析非线性系统进行能控性分析，采用微分方程级数解法得到状态方程的一般级数解，用作能控性分析的基本依据。
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