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Real and complex Eigen functions: An analysis of the 2-D Fourier transform

机译:实和复本征函数:二维傅立叶变换的分析

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In this paper, we extend the concept of Eigen functions of the Fourier transform discussed by P. P. Vaidyanathan [9]. But for a scaling factor, if there is no change in the function after the application of the Fourier transform, we term them as Eigen functions of the Fourier transform. Gaussian is the well known Eigen function. But, there are various other functions that can be developed systematically. The theory developed by P. P. Vaidyanathan for 1-D signals is extended for 2-D case in this paper. We also presented extensions for the complex signal case.
机译:在本文中,我们扩展了由P. P. Vaidyanathan [9]讨论的傅立叶变换的特征函数的概念。但是对于比例因子,如果应用傅立叶变换后函数没有变化,我们将其称为傅立叶变换的本征函数。高斯是众所周知的本征函数。但是,还有其他各种功能可以系统地开发。由P. P. Vaidyanathan开发的关于一维信号的理论在本文中扩展到了二维情况。我们还介绍了复杂信号情况的扩展。

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