A function space model and corresponding pulse transfer function matrix of multirate digital control systems are constructed by using function space method and two different lifting techniques.
采用函数空间的方法，利用先后两次的提升技术，构造出多采样率数字控制系统的函数空间模型和相应的脉冲传递函数矩阵模型。
The proposed method incorporates a spatial subband array with temporal subband multirate filters and obtains the advantages of spatial and temporal subband systems.
该方法通过将一个空域子带阵列和时域子带多速率滤波器组合并来同时获得空域和时域两种子带系统的优点。
Then the pole assignment of multirate digital control systems under output feedback is discussed.
在此基础上，讨论多采样率数字控制系统在输出反馈下的极点配置问题。
In this paper, we mainly study a kind of multirate nonlinear sampled-data control systems, and discuss the stability properties of its solution while its sampler produces quantization during sampling.
本文主要研究一类多步长非线性采样控制系统，探讨系统进行采样过程中产生量化误差的情况下其解的稳定性质。
Image size conversion is an important subject in the applications of the multirate signal processing systems.
改变图像尺寸是多速率系统的重要应用之一。
We address the disturbance decoupling problem of periodic and multirate discrete time systems via synchronous controllers.
研究了利用同步控制器解决周期多频采样系统的干扰解耦问题。
Several stability robustness criteria for this kind of input multirate sampling digital control systems are given in this paper. These criteria are useful and less conservative.
本文给出了在这种情况下的输入多采样率数字控制系统的鲁棒稳定性判据，所得出的结果具有一定的实用性和较少的保守性。
Several stability robustness criteria for this kind of input multirate sampling digital control systems are given in this paper. These criteria are useful and less conservative.
本文给出了在这种情况下的输入多采样率数字控制系统的鲁棒稳定性判据，所得出的结果具有一定的实用性和较少的保守性。
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