The language of classical techniques is the Laplace or z-transform and transfer functions.
经典技术的表述语言是拉普拉斯或z变换以及传递函数。
A new method in using Charge Coupled Devices for signal processing of chirp Z-transform is described.
本文阐述一种采用电荷耦合器件(CCD)实现线性调频Z变换信号处理的新方法。
By the relationship of Laplace transform and Z-transform, the ARMA time series model for this system is obtained.
应用拉氏变换和Z变换间关系，得到系统的ARMA时间序列模型。
A method for analysing the oscillations in nonlinear control systems with relay characteristics by means of Z-transform is presented in this paper.
本文提出了用Z变换方法分析非线性继电控制系统的自振问题。
This paper introduces the Wiener filter to be used in computer control homing system. The digital Wiener filter and the extended Z-transform method are discussed.
本文介绍维纳滤波在计算机控制寻的系统中的应用，文中讨论了数字维纳滤波，广义Z变换方法。
By this method, for a real excitation discrete signal or a simulating signal, the response time series of a non-linear system can be easily obtained based on the Z-transform technique.
通过这种方法能比较容易地获得非线性系统对于实激励离散信号或模拟信号的响应时间序列。
So the methods given in this paper can be used to get some simple inverse Z transform. The partial derivative method and deconvolution method are of practical use.
该文的方法适用于求取较为简单的二维逆z变换问题，尤以偏导数法和逆卷积法更具实际意义。
This paper models transcription factor binding sites (TFBS) using two-step Z transform.
本文采用二阶z变换对转录因子结合位点序列进行建模。
The digital simulation of CAS based on Z transform is given to study the bandwidth design of the CAS.
对复合轴系统进行了基于Z变换的数字模拟以研究其带宽设计。
It indicates that simulation results by Z transform method are closer to analytical values than recursion convolution algorithm.
结果表明，Z变换算法的模拟结果比卷积分更接近理论值。
Using Z language it is convenient to describe the data transform of operations of system, but very difficult to describe the temporal relations of operations of system.
语言可以方便地描述系统操作的数据转换，却很难描述系统操作间的时序关系。
By using Z transform of a function, the general response formula for the general model of discrete singular systems is derived.
利用函数的Z -变换，获得了离散广义系统模型的一般响应公式，由此得到该模型的局部可达性与局部能控性的充分必要条。
Because inverse Z transform in the case of 2 D is much more complicated than that in 1 D, which appears in 2 D convergent region or two variates factorization or teriable computations, etc.
二维逆Z变换远比一维情形复杂，表现在二维收敛域、二元因式分解、庞大的计算量等方面。
For example, you might create stacks of cells by placing the views on top of one another and changing their z-ordering, or you might use a transform to rotate them on any axis.
比如，你可以创建一个通过一个单元格放在另一个单元格的顶部构成的栈同时更改他们的z - ordering，或者让他们绕着任意轴旋转。
For example, you might create stacks of cells by placing the views on top of one another and changing their z-ordering, or you might use a transform to rotate them on any axis.
比如，你可以创建一个通过一个单元格放在另一个单元格的顶部构成的栈同时更改他们的z - ordering，或者让他们绕着任意轴旋转。
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