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Representation of Convolution Systems on Finite Groups by Heterogeneous Decision Diagrams

机译:异构决策图在有限群上的卷积系统表示

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The outputs of linear shift-invariant systems are usually defined in terms of the convolution of input signals with the impulse response functions characterizing the systems. In many areas, as for instance, electrical engineering, digital signal and image processing, statistics, physic, optics, etc., convolution systems defined on finite groups are used. Such systems can be modeled and represented by convolution matrices. The problem is that due to the complexity of systems, dealing with large matrices is required. In this paper, we discuss representation of convolution systems on finite groups by Heterogeneous decision diagrams (HDDs). Such representations permit compact representations of convolution systems, and thanks to that, efficient manipulations and computations related to investigation of features and applications of such systems.
机译:线性位移不变系统的输出通常根据输入信号的卷积定义,其中脉冲响应函数表征了系统。在许多领域,例如电气工程,数字信号和图像处理,统计,物理,光学等,都使用了在有限组上定义的卷积系统。可以通过卷积矩阵对此类系统进行建模和表示。问题是由于系统的复杂性,需要处理大型矩阵。在本文中,我们讨论了通过异构决策图(HDD)在有限组上表示卷积系统。这样的表示允许卷积系统的紧凑表示,并且因此,与这种系统的特征和应用的研究有关的有效操纵和计算。

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