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Design of Complex IEEE Floating Point Multiplier for FFT Applications

机译:用于FFT应用的复杂IEEE浮点倍增器设计

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The DFT (Discrete Fourier Transform) is the family of Fourier transform and most important discrete transform, used to perform Fourier analysis in digital signal processing. DFT is purely discrete (i.e) discrete-time data sets are converted into a discrete-frequency representation. This is in contrast to the DTFT that uses discrete time, but converts to continuous frequency. DFT is implemented by FFT (Fast Fourier Transform) which accelerates and perform the DFT process in an efficient and optimal way. For this reason DFT is used in partial differential equations, convolutions, data compression, polynomial multiplication etc. Multipliers play a major role in almost all DSP application. There is a requirement of efficient complex multiplier, since most of the digital signal processes involves operations on complex numbers. Hence a design of floating point multiplier (one of complex multiplier used to multiply floating numbers) for FFT processor using CSD (canonical signed digit) technique is being proposed in this paper. The design is analyzed and simulated by Quartus II v9.1. The proposed system improves speed, accuracy.
机译:DFT(离散傅里叶变换)是傅里叶变换的系列和最重要的离散变换,用于在数字信号处理中进行傅立叶分析。 DFT纯粹是离散的(即,离散时间数据集被转换为分立频率表示。这与使用离散时间的DTFT相反,但转换为连续频率。 DFT由FFT(快速傅里叶变换)实现,该FFT(快速傅立叶变换)以有效和最佳的方式加速和执行DFT过程。因此,DFT用于部分微分方程,卷积,数据压缩,多项式乘法等。乘法器在几乎所有DSP应用中都在播放主要作用。有效复杂乘法器的要求,因为大多数数字信号过程都涉及复杂数字的操作。因此,本文提出了使用CSD(规范符号数字)技术的FFT处理器的浮点乘法器(用于乘以浮动数量的复数乘数的复数乘数之一)的设计。通过Quartus II V9.1分析和模拟设计。提出的系统提高了速度,准确性。

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