Power Efficient and High Speed Vedic Multiplier Using Subthreshold Adiabatic

M. Bharathi*, D. Sreehari**
* Student, Department of ECE, Siddartha Educational Academy Group of Institutions Integrated Campus, Tirupathi, India.
** HOD, Department of ECE, Siddartha Educational Academy Group of Institutions Integrated Campus, Tirupathi, India.
Periodicity:August - October'2014
DOI : https://doi.org/10.26634/jes.3.3.3297

Abstract

Fundamental and the core of all the Digital Signal Processors (DSPs) are its multipliers and speed of the DSPs is mainly determined by the speed of its multipliers. Multiplication is the most fundamental operation with intensive arithmetic computations. Now a days, embedded systems are used for wide range of such applications. The power consumption, performance, and demanding security are the main issues in designing systems. To achieve this, authors combined the sub-threshold operation and charge recovery techniques. Using the technique, lower power consumption, ability of operating at higher frequencies, and more security than the existing logic circuits are achieved. Different methods of algorithms are used in multipliers to increase the performance. In this paper, 4*4 adiabatic multiplier versus 4*4 two phase clocking sub threshold adiabatic multiplier using Vedic mathematics are implemented. The power dissipation of two phase clocking sub threshold adiabatic is low when compared to their adiabatic multipliers. This paper is implemented in HSPICE using 0.18μm CMOS process technology.

Keywords

Adiabatic Logic, Subthreshold Adiabatic Logic, HSPICE.

How to Cite this Article?

Bharathi.M., and Sreehari.D. (2014). Power Efficient And High Speed Vedic Multiplier Using Subthreshold Adiabatic. i-manager’s Journal on Embedded System, 3(3), 18-30. https://doi.org/10.26634/jes.3.3.3297

References

[1]. Kazunari Kato, Yasuhiro Takahashi, and Toshikazu Sekine, (2014). “Two Phase Clocking Subthreshold Adiabatic Logic in Proc. IEEE pp. 598-601.
[2]. M. Khatir, H. G. Mohammadi, and A. Ejilali, (2010). “Sub-threshold chargerecovery circuits,” in Proc. IEEE Int. Conf. Computer Design, pp. 138-144.
[3]. Jagadguru Swami Sri Bharati Krishna Tirthji Maharaja,(1986), “ Vedic Mathematics”, Motilal Banarsidas, Varanasi, India.
[4]. Human Tharafu M.C. Jayalaxmi. H. Renuka R.K.Ravishankar. M., (2007), “A. high speed block convolution using Ancient Indian Vedic Mathematics”, IEEE International conference on computational intelligence and multimedia applications. Vol 2. pp 169- 173
[5]. A.P. Nicholas, K.R Willaiams, J. Pickles, (2003), “Vertically and Crosswise applications of the Vedic Mathematics Sutra”, MotilalBanarsidass Publishers, Delhi.
[6]. Purushottam D. Chidgupkar and Mangesh T. Karad, (2004). “The Implementation of Vedic Algorithms in Digital Signal Processing”, Global J. of Engng. Educ., Vol.8, No.2 © 2004 UICEE Published in Australia.
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