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The analysis of the discrete fractional Fourier transform algorithms

机译:离散分数阶傅里叶变换算法的分析

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The discrete formal FRFT is difficult to obtained by the directly sampling the continuous FRFT because the kernel function of the continuous fractional Fourier transform (FRFT) exhibits drastic oscillation and the oscillation amplitude has the distinct difference from the different order of the FRFT. Discrete FRFT has been intensively investigated recently and many definitions of the discrete FRFT have emerged. Firstly, the multiplicity of discrete FRFT is presented and the discrete FRFT are classified in term of its definition mode. Some of discrete FRFT are demonstrated which kind of the continuous FRFT they correspond to. Secondly, the problem of the discrete FRFT is analyzed and digital simulations are presented to verify the conclusion.
机译:通过直接采样连续FRFT很难获得离散形式的FRFT,这是因为连续分数阶傅里叶变换(FRFT)的核函数表现出剧烈的振荡,并且振荡幅度与FRFT的不同阶具有明显的差异。离散FRFT近来已得到深入研究,并且出现了离散FRFT的许多定义。首先,给出了离散FRFT的多重性,并对离散FRFT的定义方式进行了分类。演示了一些离散FRFT,它们对应于哪种连续FRFT。其次,分析了离散FRFT问题,并通过数字仿真验证了结论。

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