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multivariable相关的网络例句

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与 multivariable 相关的网络例句 [注:此内容来源于网络,仅供参考]

The yellow lead making process is essentially a subject with multivariable coupling, double integral action, and nonminimun phase characteristics.

铅粉机是一个多变量耦合的、具有双重积分和本质非最小相位特性的对象。

The system is partly a multivariable control system which means that one output action variable (e.g. chemical charge) is controlled from more than one source (e.g. two feed forward signals, one feedback signal and an operator bias input).

该系统是部分的多变量控制系统,就是说一个输出动作变量是由多于一个的源变量(比如两个前馈信号,一个反馈信号和操作员的偏置输入)来控制的。

The main subjects of the volume include:- spectral analysis of periodic differential operators and delay equations, stabilizing controllers, Fourier multipliers;- multivariable operator theory, model theory, commutant lifting theorems, coisometric realizations;- Hankel operators and forms;- operator algebras;- the Bellman function approach in singular integrals and harmonic analysis, singular integral operators and integral representations;- approximation in holomorphic spaces.

卷包括:主要课程-定期微分算子和延迟方程谱分析,稳定控制器,傅立叶乘数;-多变量算子理论,模型论,换位解除定理,coisometric变现;- Hankel算子和形式;-算子代数;-在奇异积分和谐波分析,奇异积分算子和积分表示贝尔曼函数方法;-在全纯空间近似。

The main topics include probability space, discrete distribution, continuous distribution, multivariable distribution conditional distribution and the sampling distribution theory.

课程方要课题含机率空间、离散分布、连续分布、多变量分布及抽样分布等的简介。

This article is mainly discussed the relation between some important concepts and conclusions about the Limit of Sequence, the Limit, Continuity ,Differentiability, Integrability of Function, the Infinite Series , and the Limit, Continuity, Derivativeness,Differentiability of Multivariable Function ,as well as the Multiple Integral, and Integral with parameter .

本文对数列极限,一元函数的极限、连续性、可微性、可积性,无穷级数,多元函数的极限、连续性、可导性、可微性以及重积分,参变量积分中的一些重要概念和结论之间的关系进行了一些探讨,每一个问题都作了适当说明或举出反例,并对一些相关的内容进行了讨论,得到若干结果。

In chapter 4, the application of synthetic variable structure control theory to the multivariable electric transmission system is studied.

第四章对复合变结构控制在多变量电气传动系统中的应用进行研究。

The variational problems of the complete functional in calculus of variations are studied deperding on the arbitrary arguments,arbitrary multivariable functions and arbitrary-order partial derivatives of multivariable functions.

研究变分法中依赖于任意个自变量、任意个多元函数和任意阶多元函数偏导数的完全泛函的变分问题;提出并证明了完全泛函的变分问题的定理,采用偏微分算子,给出了完全欧拉方程组。

The problem of PI controller design for the multi-input and multi-output system is transformed to that of static output feedback controller design via the new state variable. As to the problem of the static output feedback, a new LMI-based sufficient condition of the controller is presented in this thesis. We can gain the multivariable PI controllers just solving one LMI inequality. The numerical example is provided to illustrate the proposed design approach. 3.The H_∞ robust control is able to solve the multivariable problem, also the control problem characteristic of the modeling error, parameters uncertainties and unknown perturbation, Its application research in the power electronics is beginning now. Considering the characteristics of the PWM DC-DC converters, a multivariable PI controllers which is based on H_∞ Performance Index is designed.

通过构造新的状态变量,可以将多输入多输出系统的PI控制器设计问题转化为静态输出反馈控制问题,利用后者的成熟理论来设计控制器;本文在问题转化后采用更为简便的算法,只需通过求解一个LMI不等式,就能求取基于H_∞性能指标的多变量PI控制器参数,实例验证了算法的有效性。3.H_∞鲁棒控制具有处理多变量问题的能力,可解决具有建模误差、参数不确定和干扰未知系统的控制问题;它在电力电子学中的应用研究刚刚开始。

To realize decoupling control for the multivariable systems with unmodelled dynamics, the new multivariable robust self-tuning decoupling control indirect algorithm and direct algorithm are presented.

四。为了对带有未建模动态的多变量系统实现自校正解耦控制,本文提出了一种新型鲁棒自校正解耦控制间接算法和直接算法。

Then, in terms of the proposed tuning scheme and frequency-domain control theory, some decupling control methods are studied for the multivariable processes with time delays. The main contribution lies in: 1 For single-parameter diagonal controllers and full matrix controllers of the multivariable control system, a robust tuning scheme is proposed.

首先,给出了系统面临乘性输入、乘性输出,以及加性不确定性时,保证系统鲁棒稳定性的充分条件,并依据此条件,提出了计算控制参数整定范围的解析方法;然后,给出了参数估计方法,用来在参数整定范围内预测初始控制参数;最后,通过主导极点或幅值率调节方法,进一步优化出满足时域设计指标的控制参数值。

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