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Design of cyclotomic Fast Fourier Transform architecture over Galois field for 15 point DFT

机译:在Galois田地上的紧固快速傅里叶变换架构设计15点DFT

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The Fast Fourier Transform can be determined in Complex field and Galois field. The paper suggests the architecture for finding Fast Fourier Transform over a Galois field. This method uses the advantage of Cyclotomic decomposition. Basically decomposition of the original polynomial into a sum of linearized polynomial is done and then evaluated at a set of basis points. The Fast Fourier Transform methods can be capably used in implementations of discrete Fourier transforms over finite field, which have extensive applications in cryptography and error control codes. The method is becoming popular because of its low computational complexity. In this paper the hardware design and implementation of Cyclotomic fast Fourier transform architecture over finite field GF(2) is described.
机译:快速傅里叶变换可以在复杂的场和伽罗瓦场中确定。本文建议在伽罗瓦领域找到快速傅里叶变换的架构。该方法使用紧固分解的优点。基本上将原始多项式分解成线性化多项式的总和,然后以一组基点评估。快速的傅里叶变换方法可以在分立傅里叶变换的实现中,在有限字段上具有广泛的应用以及错误控制代码。由于其低计算复杂性,该方法正在变得流行。在本文中,描述了在有限场GF(2)上的紧固快速傅里叶变换架构的硬件设计和实现。

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