DocumentCode :
2166850
Title :
Small area reconfigurable FFT design by Vedic Mathematics
Author :
Kumar, Anvesh ; Raman, Ashish ; Sarin, R.K. ; Khosla, Arun
Author_Institution :
VLSI Design, Nat. Inst. of Technol., Jalandhar, India
Volume :
5
fYear :
2010
fDate :
26-28 Feb. 2010
Firstpage :
836
Lastpage :
838
Abstract :
The Fast Fourier Transform (FFT) is a computationally intensive digital signal processing (DSP) function widely used in applications such as imaging, software-defined radio, wireless communication, instrumentation and machine inspection. Historically, this has been a relatively difficult function to implement optimally in hardware leading many software designers to use digital signal processors in soft implementations. Vedic Mathematics is the ancient system of mathematics which has a unique technique of calculations based on 16 Sutras. Employing these techniques in the computation algorithms of the coprocessor will reduce the complexity, execution time, area, power etc. In this paper reconfigurable FFT is proposed to design by Vedic mathematics. Urdhva tiryakbhyam, being a general multiplication formula, is equally applicable to all cases of multiplication. Nikhilam algorithm with the compatibility to different data types.
Keywords :
digital signal processing chips; fast Fourier transforms; Nikhilam algorithm; Urdhva tiryakbhyam; digital signal processing function; fast Fourier transform; small area reconfigurable FFT design; vedic mathematics; Application software; Digital signal processing; Fast Fourier transforms; Hardware; Inspection; Instruments; Mathematics; Signal processing algorithms; Software design; Wireless communication; nikhilam algorithm; reconfigurable FFT; urdhva tiryakbhayam;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Computer and Automation Engineering (ICCAE), 2010 The 2nd International Conference on
Conference_Location :
Singapore
Print_ISBN :
978-1-4244-5585-0
Electronic_ISBN :
978-1-4244-5586-7
Type :
conf
DOI :
10.1109/ICCAE.2010.5451884
Filename :
5451884
Link To Document :
بازگشت