scholarly journals Low Power High Speed Arithmetic Circuits

2019 ◽  
Vol 8 (2) ◽  
pp. 807-813 ◽  
Keyword(s):  
Low Power ◽  
System Design ◽  
High Speed ◽  
Arithmetic Circuits ◽  
Booth Multiplier ◽  
Vedic Multiplier ◽  
Vlsi System ◽  
Parallel Prefix ◽  
Prefix Adders ◽  
Vlsi System Design

In the Design of arithmetic circuits reducing area, high speed and power are the major areas in VLSI system design. In this paper parallel prefix adders like Kogge-stone adder, Breunt-Kung adder, Ladner-Fischer adder is designed .Radix-4 Booth multiplier is designed by using Kogge-Stone adder. 16 bit Vedic multiplier is done by using Urdhwa Triyambaka sutra .8bit Vedic division is implemented by using Crumbs method so as to reduce the area, LUT tables and increase the speed as well as to reduce the Power dissipiation. The design is synthesized using Xilinx ISE 14.1 design suite.

A new design of a low-power reversible Vedic multiplier

2020 ◽  
Vol 18 (03) ◽  
pp. 2050002
Author(s):  
Meysam Rashno ◽  
Majid Haghparast ◽  
Mohammad Mosleh
Keyword(s):  
Low Power ◽  
Power Dissipation ◽  
High Speed ◽  
Reversible Logic ◽  
Arithmetic Circuits ◽  
Quantum Cost ◽  
Computing Systems ◽  
Vedic Multiplier ◽  
Wide Range ◽  
Logic Unit

In recent years, there has been an increasing tendency towards designing circuits based on reversible logic, and has received much attention because of preventing internal power dissipation. In digital computing systems, multiplier circuits are one of the most fundamental and practical circuits used in the development of a wide range of hardware such as arithmetic circuits and Arithmetic Logic Unit (ALU). Vedic multiplier, which is based on Urdhva Tiryakbhayam (UT) algorithm, has many applications in circuit designing because of its high speed in performing multiplication compared to other multipliers. In Vedic multipliers, partial products are obtained through vertical and cross multiplication. In this paper, we propose four [Formula: see text] reversible Vedic multiplier blocks and use each one of them in its right place. Then, we propose a [Formula: see text] reversible Vedic multiplier using the four aforementioned multipliers. We prove that our design leads to better results in terms of quantum cost, number of constant inputs and number of garbage outputs, compared to the previous ones. We also expand our proposed design to [Formula: see text] multipliers which enable us to develop our proposed design in every dimension. Moreover, we propose a formula in order to calculate the quantum cost of our proposed [Formula: see text] reversible Vedic multiplier, which allows us to calculate the quantum cost even before designing the multiplier.

scholarly journals Implementation and Comparison of Radix-8 Booth Multiplier by using 32-bit Parallel prefix adders for High Speed Arithmetic Applications

2021 ◽  
Vol 12 (3) ◽  
pp. 5673-5683
Author(s):  
Barma Venkata RamaLakshmi Et. al.
Keyword(s):  
High Speed ◽  
High Performance ◽  
Digital Systems ◽  
High Demand ◽  
Major Drawback ◽  
Booth Multiplier ◽  
Computational Speed ◽  
Parallel Prefix ◽  
Simulation Results ◽  
Prefix Adders

This paper presents the implementation and design of  Radix-8 booth Multiplier using 32-bit parallel prefix adders. High performance processors have a high demand in the industrial market. For achieving high performance and to enhance the computational speed multiplier plays a key role in performance of digital system. But the major drawback is it consumes more power , area and delay. To enhance the performance and decrease the area consumption and delay there are many algorithms and techniques. In this paper we designed a radix-8 Booth Multiplier using two parallel prefix adders and compared them for best optimized multiplier. The number of parital products generation can be reduced by n/3 by using radix-8 in the multiplier encoding. To further reduce the additions we have used booth recoding mechanism .We have implemented the design using Kogge stone adder and Brent kung adder. We observed that by using parallel prefix adders reduces the delay further more which results in significant increase in speed of the digital systems. The simulation results are carried out on XILINX VIVADO software.

scholarly journals Low power and high speed GDI based convolution using Vedic multiplier

2018 ◽  
Vol 7 (2.7) ◽  
pp. 733
Author(s):  
C Priyanka ◽  
N Manoj Kumar ◽  
L Sai Priya ◽  
B Vaishnavi ◽  
M Rama Krishna
Keyword(s):  
Low Power ◽  
Impulse Response ◽  
High Speed ◽  
Digital Signal ◽  
Building Blocks ◽  
Cmos Technology ◽  
Low Power Consumption ◽  
Basic Building Block ◽  
Extensive Area ◽  
Vedic Multiplier

Convolution is having extensive area of application in Digital Signal Processing. Convolution supports to evaluate the output of a system with arbitrary input, with information of impulse response of the system.  Linear systems features are totally stated by the systems impulse response, as ruled by the mathematics of convolution. Primary necessity of any application to work fast is that rise in the speed of their basic building block. Multiplier, adder is said to be the important building blocks in the process of convolution. As these blocks consumes plentiful time to obtain the response of the system.  Several methods are designed to progress the speed of the Multiplier and adder, among all GDI (Gate Diffusion Input) is under emphasis because of faster working and low power consumption. In this paper GDI based convolution is implemented using Vedic multiplier and adder in T-SPICE Software which increases the speed and consumes less power compared to CMOS technology. 

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