HDL implementation of digital filters using floating point vedic multiplier

Prashant S. Howal, Kishor P. Upla, Mehul C. Patel
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引用次数: 7

Abstract

Multiplication is one of the important operations in many signal processing applications such as digital filters design, fast Fourier transform (FFT), discrete Fourier transform (DFT), discrete cosine transform (DCT), etc. The performance of multiplier has direct effect on the final output of those applications. Due to this, there is always a need to design a multiplier which has high accuracy with high speed and low power consumption. Moreover, it is also desirable to have multiplier with less area and complexity. In this paper, we address the problem of hardware description language (HDL) implementation of digital filters using vedic multiplier with Urdhva-Triyakbhyam sutra. Vedic multiplication is used in finite impulse response (FIR) and infinite impulse response (IIR) filters as a basic building block with single precision floating point format which increases the accuracy and range of multiplication coefficients. The potential of the proposed algorithm is evaluated by comparing its performance with other existing multipliers such as shift & add, array, and Wallace multipliers. The experimental results show an improvement in terms of area and complexity using the proposed algorithm when compared to the other existing multiplication methods.
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数字滤波器的HDL实现使用浮点韦达乘法器
乘法运算是数字滤波器设计、快速傅立叶变换(FFT)、离散傅立叶变换(DFT)、离散余弦变换(DCT)等许多信号处理应用中的重要运算之一。乘法器的性能直接影响到这些应用程序的最终输出。因此,总是需要设计一种高精度、高速度和低功耗的乘法器。此外,还希望拥有面积更小、复杂度更小的乘法器。在本文中,我们解决了硬件描述语言(HDL)实现的问题,使用吠陀乘法器与Urdhva-Triyakbhyam经。吠陀乘法被用于有限脉冲响应(FIR)和无限脉冲响应(IIR)滤波器中,作为单精度浮点格式的基本构建块,增加了乘法系数的精度和范围。通过将该算法的性能与其他现有的乘法器(如移位和加法、数组和华莱士乘法器)进行比较,评估了该算法的潜力。实验结果表明,与现有的乘法方法相比,该算法在面积和复杂度方面都有很大的提高。
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