DocumentCode
618369
Title
Novel binary divider architecture for high speed VLSI applications
Author
Senapati, Ratiranjan ; Bhoi, Bandan Kumar ; Pradhan, Manjari
Author_Institution
VSS Univ. of Technol., Burla, India
fYear
2013
fDate
11-12 April 2013
Firstpage
675
Lastpage
679
Abstract
Vedic Mathematics is the ancient methodology of Indian mathematics which has a unique computational technique for calculations based on 16 Sutras (Formulae). Novel Binary divider architecture for high speed VLSI application using such ancient methodology is presented in this paper. Propagation delay and dynamic power consumption of a divider circuitry were minimized significantly by removing unnecessary recursion through Vedic division methodology. The functionality of these circuits was checked and performance parameters like propagation delay and dynamic power consumption were calculated by Xilinx ISE using 9Onm CMOS technology. The propagation delay of the resulting 8-bit binary dividend by an 4-bit divisor circuitry was only ~19.9ns and consumed ~34mW power for a LUT Utilization of 23/1536. By combining Boolean logic with ancient Vedic mathematics, substantial amount of iteration were eliminated that resulted in ~46% reduction in delay and ~27% reduction in power compared with the mostly used (Repetitive subtraction method) architecture.
Keywords
CMOS integrated circuits; VLSI; delays; dividing circuits; mathematics; Boolean logic; CMOS technology; Indian mathematics; LUT utilization; Vedic division methodology; Vedic mathematics; Xilinx ISE; binary divider architecture; divider circuitry; dynamic power consumption; high speed VLSI applications; propagation delay; repetitive subtraction method; Adders; Computer architecture; Conferences; Delays; Mathematics; Propagation delay; Registers; Paravartya sutra; Repetitive subtraction; Vedic Divider; Vedic mathematics;
fLanguage
English
Publisher
ieee
Conference_Titel
Information & Communication Technologies (ICT), 2013 IEEE Conference on
Conference_Location
JeJu Island
Print_ISBN
978-1-4673-5759-3
Type
conf
DOI
10.1109/CICT.2013.6558180
Filename
6558180
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