SlideShare a Scribd company logo
1 of 5
Download to read offline
International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 
E-ISSN: 2321-9637 
An Improvised Version of Reversible Fault Tolerant 
Carry Skip Adder/Subtractor using Pipeline Technology 
63 
Madhuri Goswami1, Ghanshyam Jangid2 
Electronics And Communication Department1, 2,Suresh Gyan Vihar University1, 2 
Email: madhuri.goswami.1025@gmail.com1 , ghanu.4us@gmail.com2 
Abstract :- In the recent years, Reversible Logic has drawn attention of researchers due to its less heat dissipating 
characteristics. It has a wide range of applications in diverse fields such as ultra low power VLSI circuits, 
nano computing, quantum computing and optical computing. It has a one to one correspondence between its input 
and output components. Pipelining is also a well known technology for improving the performance of digital 
systems. We have designed and implemented a new carry skip adder /subtractor using pipelining and parity 
preserving reversible logic gates. It can be used as a carry skip adder or a carry skip subtractor according to the 
control logic input. The proposed circuit in this paper is far better than its previous versions in terms of delay, gate 
count, quantum cost and hardware complexity. The proposed design is designed and implemented using verilog 
HDL in XILINX 9.2 version. Experimental results demonstrate that the proposed circuit is 68% faster and 65% less 
complex than its previous versions. 
Index Terms :- Reversible logic, Fault Tolerant, Pipelined, Feynman Gate, Fredkin Gate, Modified Islam Gate, 
Carry skip adder /subtractor. 
1. INTRODUCTION 
V.N. Landauer [2] and C.H. Bennett [3] , the two 
major researchers in reversible logic, have shown that 
every bit of information lost will generate kTlog2 
joules of energy, whereas the energy dissipation 
would not occur, if desigining is done with the help 
of reversible logic gates. Where k (Boltzmann’s 
constant) = 1.38×10-23 J and T is absolute 
temperature at which computation process is being 
performed. Though the energy dissipation for one bit 
loss is a small value but this value can cause 
overheating in the circuit which will gradually 
decrease the life span of the device. And it has been 
already proved that reversible circuits are the most 
important solutions of heat dissipation in circuit 
design. 
The Von Neumann Landauer (VNL) [2] principle, a 
theorem of modern physics, states that ordinary 
irreversible logic operation which destructively 
overwrites previous outputs incur a fundamental 
minimum energy cost. This fact threatens to end 
improvements in practical computer performance 
within the next few decades. However, computers 
based mainly on reversible logic operations can reuse 
a fraction of the signal energy that theoretically can 
approach a approximately 100% as the quality of the 
hardware is improved, at a given level of power 
dissipation 
Fault tolerance is a property which enables a system 
to continue operating properly even if there is 
failure in some of its components. If the system is 
designed by using fault tolerant components, then the 
correction and detection of faults is possible. Parity 
preserving gates are used to detect such errors. Many 
error correction techniques are available. Parity 
preserving is one of the widely used error detection 
mechanisms in digital logic and data communication 
Systems. In parity preserving logic gates, the parity 
of the inputs must match that of the outputs. 
One more factor which is more important than the 
number of gates used, is the number of garbage 
outputs. Since reversible design methods use 
reversible gates, where the number of inputs is equal 
to the number of outputs, the total number of outputs 
of such a network will be equal to the number of 
inputs. Garbage is unavoidable in some cases such 
as- single output function of n variables will require 
at least n-1 garbage outputs, because reversibility 
necessitates an equal number of outputs and inputs. 
Reversible Logic Function is a Boolean Function 
f(x1, x2, x3,….xN) is said to be reversible if it 
satisfies the following criteria: 
(1)The number of inputs should be equal to the 
number of the number of outputs.
International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 
E-ISSN: 2321-9637 
(2))Every output vector should have an unique pre-input 
pre 
image. 
Reversible Logic Gate is an N-input N 
N-output logic 
device which provides one to one correspondence 
between the input and the output. It helps us to 
uniquely recover the inputs from the outpu 
outputs. 
Garbage refers to the number of outputs which are 
not used in the synthesis of a given function. 
Quantum Cost refers to the cost of the circuit in terms 
of the cost of a primitive gate. It is computed 
knowing the number of primitive reversible logic 
gates tes (1*1 or 2*2) required to realize the circuit. 
Constant Input is the number of inputs that should 
maintained constant at either 0 or 1 in order to 
synthesize the given logical function. 
Pipelining is a very popular technique for improving 
the performance ce of digital systems. It exploits the 
combinational logic in order to improve throughput. 
In this technique, we split the combinational logic 
into two or more than two separate blocks. And 
blocks are connected with a flipflop. Each block has 
about less delay lay than the original block. Since each 
block has its own registers, every block can operate 
independently, working on two values at the same 
time. Thus the cycle time of the machine is reduced 
because the maximum delay is reduced. 
This paper presents a fault ault tolerant reversible carry 
skip adder/subtractor using pipelining technology. 
The reversible logic gates used in this circuit are 
Feynman gate, Fredkin Gate and Modified Islam 
Gate. Firstly, a full adder/subtractor is designed using 
these reversible logic gic gates. And then a parallel 
adder/subtractor and a carry skip adder/subtractor is 
designed with the help of the full adder/subtractor. 
All these circuits are implemented with the help of 
pipelining technology 
2.PARITY PRESERVING REVERSIBLE 
LOGIC GATES 
A reversible gate is parity preserving gate whose 
input parity matches the output parity. These are the 
basic building blocks fault tolerant reversible circuits. 
Following are some of the basic parity preserving 
logic gates [4]. 
2.1 Feynman Double Gate (F2G) 
It is a 3*3 gate with input vector I(A,B,C) and output 
vector O(P=A, Q=A B, R=A 
cost of this gate is two [6]. 
C). The quantum 
Fig.1 Feynman Double Gate 
2.2 Fredkin Gate (FRG) 
It is a 3*3 gate with input vector I(A,B,C) and output 
vector O(P=A, Q=A’B B XOR 
AC, R=A’C XOR AB). 
The quantum cost of this gate is five[5]. 
Fig.2 Fredkin Gate 
2.3 Modified Islam Gate (MIG) 
It is a 4*4 gate with h input vector I(A,B,C,D) D 
and 
output vector O(P=A, Q= A XOR B, R=AB XOR 
C, S= AB’ XOR D). The quantum cost of this gate is 
seven[7]. 
Fig.3 Modified Islam Gate 
3. CONVENTIONAL WORK 
3.1. Fault Tolerant Full Adder/Subtractor 
64 
. .
International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 
E-ISSN: 2321-9637 
65 
The following figure shows the previous version 
reversible fault tolerant full adder/subtractor. It was 
designed using two Feynman Double gates, two 
Fredkin gates and two Modified Islam gates[1]. 
Fig.4 Previous Full Adder/Subtractor 
3.1. Fault Tolerant Parallel Adder/Subtractor 
The basic building block of parallel adder/subtractor 
is full adder/subtractor. The given figure shows the 
previous 4-bit Fault Tolerant Parallel 
adder/subtractor. It was designed using 4 fault 
tolerant Full Adder/Subtractor with propagate 
(p_FT). This design worked as a single unit which 
includes both parallel adder and subtractor. The 
control line ctrl was used to select adder or subtractor 
according the control logic input i.e. when ctrl is 0 it 
acted as a parallel adder and when ctrl was 1 it acted 
as parallel subtractor [8]. 
Fig.5 Previous Fault Tolerant 4-Bit Parallel 
Adder/Subtractor 
3.3. Fault Tolerant Carry Skip Adder/Subtractor 
In the carry skip adder, delay was reduced due to the 
carry computation. In the full adder/subtractor 
operation, if either input was a logical one, the cell 
would propagate the carry/borrow input to its 
carry/borrow output. Hence, the nth full 
adder/subtract or carry/borrow input (C/B)n, would 
propagate to its carry/borrow output, (C/B)n+1, when 
Pn = A XOR B. In addition, the multiple full 
adders/subtractors, making a block can generate a 
“block” propagate signal P to detour the incoming 
carry/borrow around to the block’s carry/borrow 
output signal. The given figure shows the previous 
four bit fault tolerant carry skip adder/subtractor 
block. It was quickly determined by each block, that 
whether the block’s carry/borrow input was 
propagated to its carry output. If the block propagate 
P was one, the block carry/borrow input Cin was 
propagated as the block carry/borrow output Cout 
[9]. 
Fig.7 Proposed Fault Tolerant Full Adder/Subtractor 
with propagate (p_FT) 
4.PROPOSED WORK 
4.1. Proposed Fault Tolerant Full 
Adder/Subtractor with propagate (p_FT) 
The fault tolerant full adder/subtractor with 
propagate(p_FT) is shown in the Fig.7 It is designed 
using Two Modified Islam Gate (MIG), One Fredkin 
Gate (FRG) and One Feynman Double Gate (F2G). 
Fig.7 Proposed Fault Tolerant Full Adder/Subtractor 
with propagate (p_FT)
International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 
4.2. Pipelined Fault Tolerant 4 
Adder/Subtractor 
E-ISSN: 2321-9637 
4-bit Parallel 
Full adder/subtractor is the Basic building block of a 
parallel adder/subtractor. The given figure shows a 4 
bit Fault Tolerant Parallel adder/subtractor which is 
designed using four fault tolerant full 
adder/subtractor. Also, a flipflop is added between 
the second and third block as per the pipelining 
process. 
Fig.8 Pipelined Fault Tolerant 4-bit Parallel 
Adder/Subtractor 
4- 
4.3 Pipelined Fault Tolerant 4 
4-bit Carry Skip 
Adder/Subtractor 
The proposed Fault Tolerant Carry Skip 
Adder/Subtractor is the same as the previous version. 
Only the full adder/subtractor used in the design is 
that of the proposed version and a flipflop is used 
between the second and third block. This makes the 
carry skip adder/subtractor less hardware complex 
and faster than its previous version. 
Fig.8 Pipelined Fault Tolerant Carry Skip 
Adder/Subtractor 
5. . RESULTS AND COMPARISON 
Verilog HDL in Xilinx 9.2 simulator has been taken 
in use to implement this design. Fig. 
9, Fig.10 and 
Fig.11 shows comparison of proposed design of full 
adder/subtractor, parallel adder/subtractor and carry 
skip adder/subtractor in terms of gate count and 
delay respectively. 
Delay 
Previous Full 
Adder/Subtractor 
3.433 
Proposed Full 
Adder/Subtractor 
3.433 
Table 1. Comparison between Gate Count and Delay 
of Previous and Proposed Full Adder/Subtractor 
Delay 
Previous Parallel 
Adder/Subtractor 
11.323 
Proposed 
Parallel 
Adder/Subtractor 
3.64 
Table 2. Comparison between Gate Count and Delay 
of Previous and Proposed Parallel Adder/Subtractor 
Delay 
Previous Carry 
Skip Adder 
/ Subtractor 
12.547 
Proposed Carry 
Skip Adder 
/Subtractor 
4.451 
Table 3.Comparison between Gate Count and Delay 
of Previous and Proposed Carry Skip 
Adder/Subtractor 
The Fig. 12 shows simulation results of proposed 
fault tolerant full adder and full subtractor with 
propagate, Fig. 13 shows simulation results of 
pipelined fault tolerant 4 
parallel subtractor and Fig.14 shows simulation 
results of pipelined fault tolerant 4 
adder and carry skip subtractor. 
Fig.9 Simulation result of Fault Tolerant Full 
Adder/Subtractor without pipeline 
66 
Gate 
Count 
Constant 
Input 
Garbage 
Output 
6 7 8 
4 4 5 
Gate 
Count 
Constant 
Input 
Garbage 
Output 
20 28 32 
16 16 20 
Gate 
Count 
Constant 
Input 
Garbage 
Output 
28 31 40 
20 19 28 
4-bit parallel adder and 
4-bit carry skip 
pipeline.
International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 
E-ISSN: 2321-9637 
Fig. 10 Simulation result of Fault Tolerant Parallel 
Adder/Subtractor with Pipelining 
Fig. 11 Simulation result of Fault Tolerant 4 
Carry Skip Adder/Subtractor 
6. CONCLUSION AND FUTURE SCOPE 
A less hardware complex and faster carry skip 
adder/subtractor with the help of pipelining 
technology has been achieved. The proposed carry 
skip adder/subtractor have delay lower in comparison 
to the previous carry skip adder/subtractor. So there 
are good reasons to believe that a less hardware 
complex architecture of carry skip adder/subtractor 
can be easily achieved. In future, one 
pipeline technology in many other devices such as 
multipliers, encoders and decoders as this technology 
is gaining attention among researchers and scholars. 
This technology reduces the maximum delay which 
in the end makes the device efficient and fast. 
REFERENCES 
[1] Prashanth N.G, Manojkumar.S.B, Balaji.B.S, 
Naveena Pai G, Havyas.V.B (2013) : 
and Synthesis of Reversible Fault Tolerant Carry 
Skip Adder/Subtractor “. 
[2] R. Landauer (1961) : “Irreversibility and Heat 
Generation in the Computational Process”, 
4-bit 
. . ry e can use this 
ipeline “Design 
IBM 
Journal of Research and Development 
183-191 
Development, 5, pp. 
[3] C.H. Bennett(1973):“Logical Reversibility of 
Computation”, IBM J. Research and 
Development, pp. 525 
[4] B. Parhami (2006) : 
circuits”, in Proceedings of 40th Asimolar 
Conf. Signals, Systems, and Computers, Pacific 
Grove, CA, pp. 1726 
[5] E. Fredkin and T. Toffoli (1982): 
logic”, Intl. Journal of Theoretical Physics, 
219-253. 
[6] R. Feynman(1985) : 
computers”, Optical News 
[7] Islam S. and M. Mahbubur Rahman(2009) 
“Efficient Approaches for Designing Fault 
Tolerant Reversible Carry Look 
Carry- Skip Adders”, 
Basic and Applied Sciences 
[8] Prashanth N G, Savitha A P, M.B.Anandaraju 
Nuthan A C(2013) : 
Fault Tolerant Full Adder/Subtractor using 
Reversible Logic Gates”. 
of Engineering Research and Applications 
(IJERA) ISSN: 2248 
pp137-142. 
[9] Himanshu Thapliyal, M.B Srinivas : 
Reversible TSG Gate and Its Application for 
Designing Efficient Adder Circuits” 
preprint 
67 
“525-532. 
) “Fault tolerant reversible 
”, , 1726-1729r. 
“Conservative 
pp. 
“Quantum mechanical 
News, vol. 1, pp. 11-20. . 
. Look-Ahead and 
MASAUM Journal of 
Sciences, 1(3):pp- 354-360. 
Anandaraju, 
“Design and Synthesis of 
International Journal 
ing 2248-9622 Vol. 3, Issue 4, 
apliyal, “A New 
arXiv

More Related Content

What's hot

A review on reversible logic gates and their implementation
A review on reversible logic gates and their implementationA review on reversible logic gates and their implementation
A review on reversible logic gates and their implementationDebraj Maji
 
Optimized study of one bit comparator using reversible logic gates
Optimized study of one bit comparator using reversible logic gatesOptimized study of one bit comparator using reversible logic gates
Optimized study of one bit comparator using reversible logic gateseSAT Journals
 
OPTIMIZED MULTIPLIER USING REVERSIBLE MULTICONTROL INPUT TOFFOLI GATES
OPTIMIZED MULTIPLIER USING REVERSIBLE MULTICONTROL INPUT TOFFOLI GATESOPTIMIZED MULTIPLIER USING REVERSIBLE MULTICONTROL INPUT TOFFOLI GATES
OPTIMIZED MULTIPLIER USING REVERSIBLE MULTICONTROL INPUT TOFFOLI GATESVLSICS Design
 
Optimized study of one bit comparator using reversible
Optimized study of one bit comparator using reversibleOptimized study of one bit comparator using reversible
Optimized study of one bit comparator using reversibleeSAT Publishing House
 
DESIGN OF PARITY PRESERVING LOGIC BASED FAULT TOLERANT REVERSIBLE ARITHMETIC ...
DESIGN OF PARITY PRESERVING LOGIC BASED FAULT TOLERANT REVERSIBLE ARITHMETIC ...DESIGN OF PARITY PRESERVING LOGIC BASED FAULT TOLERANT REVERSIBLE ARITHMETIC ...
DESIGN OF PARITY PRESERVING LOGIC BASED FAULT TOLERANT REVERSIBLE ARITHMETIC ...VLSICS Design
 
Efficient Design of Reversible Multiplexers with Low Quantum Cost
Efficient Design of Reversible Multiplexers with Low Quantum CostEfficient Design of Reversible Multiplexers with Low Quantum Cost
Efficient Design of Reversible Multiplexers with Low Quantum CostIJERA Editor
 
An Extensive Literature Review on Reversible Arithmetic and Logical Unit
An Extensive Literature Review on Reversible Arithmetic and Logical UnitAn Extensive Literature Review on Reversible Arithmetic and Logical Unit
An Extensive Literature Review on Reversible Arithmetic and Logical UnitIRJET Journal
 
Design and minimization of reversible programmable logic arrays and its reali...
Design and minimization of reversible programmable logic arrays and its reali...Design and minimization of reversible programmable logic arrays and its reali...
Design and minimization of reversible programmable logic arrays and its reali...Sajib Mitra
 
Implemenation of Vedic Multiplier Using Reversible Gates
Implemenation of Vedic Multiplier Using Reversible Gates Implemenation of Vedic Multiplier Using Reversible Gates
Implemenation of Vedic Multiplier Using Reversible Gates csandit
 
Iaetsd low power flip flops for vlsi applications
Iaetsd low power flip flops for vlsi applicationsIaetsd low power flip flops for vlsi applications
Iaetsd low power flip flops for vlsi applicationsIaetsd Iaetsd
 
Evolution of Structure of Some Binary Group-Based N-Bit Compartor, N-To-2N De...
Evolution of Structure of Some Binary Group-Based N-Bit Compartor, N-To-2N De...Evolution of Structure of Some Binary Group-Based N-Bit Compartor, N-To-2N De...
Evolution of Structure of Some Binary Group-Based N-Bit Compartor, N-To-2N De...VLSICS Design
 
Implementation of the Binary Multiplier on CPLD Using Reversible Logic Gates
Implementation of the Binary Multiplier on CPLD Using Reversible Logic GatesImplementation of the Binary Multiplier on CPLD Using Reversible Logic Gates
Implementation of the Binary Multiplier on CPLD Using Reversible Logic GatesIOSRJECE
 
Low cost reversible signed comparator
Low cost reversible signed comparatorLow cost reversible signed comparator
Low cost reversible signed comparatorVLSICS Design
 
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...VIT-AP University
 
Iaetsd implementation of power efficient iterative logarithmic multiplier usi...
Iaetsd implementation of power efficient iterative logarithmic multiplier usi...Iaetsd implementation of power efficient iterative logarithmic multiplier usi...
Iaetsd implementation of power efficient iterative logarithmic multiplier usi...Iaetsd Iaetsd
 
Power Optimization using Reversible Gates for Booth’s Multiplier
Power Optimization using Reversible Gates for Booth’s MultiplierPower Optimization using Reversible Gates for Booth’s Multiplier
Power Optimization using Reversible Gates for Booth’s MultiplierIJMTST Journal
 
OPTIMIZED REVERSIBLE VEDIC MULTIPLIERS
OPTIMIZED REVERSIBLE VEDIC MULTIPLIERSOPTIMIZED REVERSIBLE VEDIC MULTIPLIERS
OPTIMIZED REVERSIBLE VEDIC MULTIPLIERSUday Prakash
 

What's hot (18)

A review on reversible logic gates and their implementation
A review on reversible logic gates and their implementationA review on reversible logic gates and their implementation
A review on reversible logic gates and their implementation
 
Optimized study of one bit comparator using reversible logic gates
Optimized study of one bit comparator using reversible logic gatesOptimized study of one bit comparator using reversible logic gates
Optimized study of one bit comparator using reversible logic gates
 
OPTIMIZED MULTIPLIER USING REVERSIBLE MULTICONTROL INPUT TOFFOLI GATES
OPTIMIZED MULTIPLIER USING REVERSIBLE MULTICONTROL INPUT TOFFOLI GATESOPTIMIZED MULTIPLIER USING REVERSIBLE MULTICONTROL INPUT TOFFOLI GATES
OPTIMIZED MULTIPLIER USING REVERSIBLE MULTICONTROL INPUT TOFFOLI GATES
 
Optimized study of one bit comparator using reversible
Optimized study of one bit comparator using reversibleOptimized study of one bit comparator using reversible
Optimized study of one bit comparator using reversible
 
DESIGN OF PARITY PRESERVING LOGIC BASED FAULT TOLERANT REVERSIBLE ARITHMETIC ...
DESIGN OF PARITY PRESERVING LOGIC BASED FAULT TOLERANT REVERSIBLE ARITHMETIC ...DESIGN OF PARITY PRESERVING LOGIC BASED FAULT TOLERANT REVERSIBLE ARITHMETIC ...
DESIGN OF PARITY PRESERVING LOGIC BASED FAULT TOLERANT REVERSIBLE ARITHMETIC ...
 
Efficient Design of Reversible Multiplexers with Low Quantum Cost
Efficient Design of Reversible Multiplexers with Low Quantum CostEfficient Design of Reversible Multiplexers with Low Quantum Cost
Efficient Design of Reversible Multiplexers with Low Quantum Cost
 
An Extensive Literature Review on Reversible Arithmetic and Logical Unit
An Extensive Literature Review on Reversible Arithmetic and Logical UnitAn Extensive Literature Review on Reversible Arithmetic and Logical Unit
An Extensive Literature Review on Reversible Arithmetic and Logical Unit
 
Reversible code converter
Reversible code converterReversible code converter
Reversible code converter
 
Design and minimization of reversible programmable logic arrays and its reali...
Design and minimization of reversible programmable logic arrays and its reali...Design and minimization of reversible programmable logic arrays and its reali...
Design and minimization of reversible programmable logic arrays and its reali...
 
Implemenation of Vedic Multiplier Using Reversible Gates
Implemenation of Vedic Multiplier Using Reversible Gates Implemenation of Vedic Multiplier Using Reversible Gates
Implemenation of Vedic Multiplier Using Reversible Gates
 
Iaetsd low power flip flops for vlsi applications
Iaetsd low power flip flops for vlsi applicationsIaetsd low power flip flops for vlsi applications
Iaetsd low power flip flops for vlsi applications
 
Evolution of Structure of Some Binary Group-Based N-Bit Compartor, N-To-2N De...
Evolution of Structure of Some Binary Group-Based N-Bit Compartor, N-To-2N De...Evolution of Structure of Some Binary Group-Based N-Bit Compartor, N-To-2N De...
Evolution of Structure of Some Binary Group-Based N-Bit Compartor, N-To-2N De...
 
Implementation of the Binary Multiplier on CPLD Using Reversible Logic Gates
Implementation of the Binary Multiplier on CPLD Using Reversible Logic GatesImplementation of the Binary Multiplier on CPLD Using Reversible Logic Gates
Implementation of the Binary Multiplier on CPLD Using Reversible Logic Gates
 
Low cost reversible signed comparator
Low cost reversible signed comparatorLow cost reversible signed comparator
Low cost reversible signed comparator
 
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
 
Iaetsd implementation of power efficient iterative logarithmic multiplier usi...
Iaetsd implementation of power efficient iterative logarithmic multiplier usi...Iaetsd implementation of power efficient iterative logarithmic multiplier usi...
Iaetsd implementation of power efficient iterative logarithmic multiplier usi...
 
Power Optimization using Reversible Gates for Booth’s Multiplier
Power Optimization using Reversible Gates for Booth’s MultiplierPower Optimization using Reversible Gates for Booth’s Multiplier
Power Optimization using Reversible Gates for Booth’s Multiplier
 
OPTIMIZED REVERSIBLE VEDIC MULTIPLIERS
OPTIMIZED REVERSIBLE VEDIC MULTIPLIERSOPTIMIZED REVERSIBLE VEDIC MULTIPLIERS
OPTIMIZED REVERSIBLE VEDIC MULTIPLIERS
 

Viewers also liked

Paper id 212014104
Paper id 212014104Paper id 212014104
Paper id 212014104IJRAT
 
Paper id 21201458
Paper id 21201458Paper id 21201458
Paper id 21201458IJRAT
 
Paper id 27201446
Paper id 27201446Paper id 27201446
Paper id 27201446IJRAT
 
Paper id 212014106
Paper id 212014106Paper id 212014106
Paper id 212014106IJRAT
 
Paper id 2320144
Paper id 2320144Paper id 2320144
Paper id 2320144IJRAT
 
Paper id 26201481
Paper id 26201481Paper id 26201481
Paper id 26201481IJRAT
 
Paper id 27201434
Paper id 27201434Paper id 27201434
Paper id 27201434IJRAT
 
Paper id 25201498
Paper id 25201498Paper id 25201498
Paper id 25201498IJRAT
 
Paper id 212014133
Paper id 212014133Paper id 212014133
Paper id 212014133IJRAT
 
Oops pramming with examples
Oops pramming with examplesOops pramming with examples
Oops pramming with examplesSyed Khaleel
 
Paper id 21201485
Paper id 21201485Paper id 21201485
Paper id 21201485IJRAT
 
Paper id 25201431
Paper id 25201431Paper id 25201431
Paper id 25201431IJRAT
 
Paper id 25201482
Paper id 25201482Paper id 25201482
Paper id 25201482IJRAT
 
2d work slide show
2d work slide show2d work slide show
2d work slide showLibby Lynch
 
Paper id 24201456
Paper id 24201456Paper id 24201456
Paper id 24201456IJRAT
 
Paper id 23201434
Paper id 23201434Paper id 23201434
Paper id 23201434IJRAT
 
Paper id 252014119
Paper id 252014119Paper id 252014119
Paper id 252014119IJRAT
 
Paper id 21201482
Paper id 21201482Paper id 21201482
Paper id 21201482IJRAT
 
3d work slide show
3d work slide show3d work slide show
3d work slide showLibby Lynch
 
2015北投區參與式預算宣傳投影片
2015北投區參與式預算宣傳投影片2015北投區參與式預算宣傳投影片
2015北投區參與式預算宣傳投影片平台 青
 

Viewers also liked (20)

Paper id 212014104
Paper id 212014104Paper id 212014104
Paper id 212014104
 
Paper id 21201458
Paper id 21201458Paper id 21201458
Paper id 21201458
 
Paper id 27201446
Paper id 27201446Paper id 27201446
Paper id 27201446
 
Paper id 212014106
Paper id 212014106Paper id 212014106
Paper id 212014106
 
Paper id 2320144
Paper id 2320144Paper id 2320144
Paper id 2320144
 
Paper id 26201481
Paper id 26201481Paper id 26201481
Paper id 26201481
 
Paper id 27201434
Paper id 27201434Paper id 27201434
Paper id 27201434
 
Paper id 25201498
Paper id 25201498Paper id 25201498
Paper id 25201498
 
Paper id 212014133
Paper id 212014133Paper id 212014133
Paper id 212014133
 
Oops pramming with examples
Oops pramming with examplesOops pramming with examples
Oops pramming with examples
 
Paper id 21201485
Paper id 21201485Paper id 21201485
Paper id 21201485
 
Paper id 25201431
Paper id 25201431Paper id 25201431
Paper id 25201431
 
Paper id 25201482
Paper id 25201482Paper id 25201482
Paper id 25201482
 
2d work slide show
2d work slide show2d work slide show
2d work slide show
 
Paper id 24201456
Paper id 24201456Paper id 24201456
Paper id 24201456
 
Paper id 23201434
Paper id 23201434Paper id 23201434
Paper id 23201434
 
Paper id 252014119
Paper id 252014119Paper id 252014119
Paper id 252014119
 
Paper id 21201482
Paper id 21201482Paper id 21201482
Paper id 21201482
 
3d work slide show
3d work slide show3d work slide show
3d work slide show
 
2015北投區參與式預算宣傳投影片
2015北投區參與式預算宣傳投影片2015北投區參與式預算宣傳投影片
2015北投區參與式預算宣傳投影片
 

Similar to Paper id 27201430

SCOPE OF REVERSIBLE ENGINEERING AT GATE-LEVEL: FAULT-TOLERANT COMBINATIONAL A...
SCOPE OF REVERSIBLE ENGINEERING AT GATE-LEVEL: FAULT-TOLERANT COMBINATIONAL A...SCOPE OF REVERSIBLE ENGINEERING AT GATE-LEVEL: FAULT-TOLERANT COMBINATIONAL A...
SCOPE OF REVERSIBLE ENGINEERING AT GATE-LEVEL: FAULT-TOLERANT COMBINATIONAL A...VLSICS Design
 
QUANTUM COMPUTING FOR VLSI : VERILOG IMPLEMENTATION OF REVERSIBLE LOGIC GATES
QUANTUM COMPUTING FOR VLSI : VERILOG IMPLEMENTATION OF REVERSIBLE LOGIC GATESQUANTUM COMPUTING FOR VLSI : VERILOG IMPLEMENTATION OF REVERSIBLE LOGIC GATES
QUANTUM COMPUTING FOR VLSI : VERILOG IMPLEMENTATION OF REVERSIBLE LOGIC GATESDrKavitaKhare
 
Design of Reversible Sequential Circuit Using Reversible Logic Synthesis
Design of Reversible Sequential Circuit Using Reversible Logic SynthesisDesign of Reversible Sequential Circuit Using Reversible Logic Synthesis
Design of Reversible Sequential Circuit Using Reversible Logic SynthesisVLSICS Design
 
Design of Reversible Sequential Circuit Using Reversible Logic Synthesis
Design of Reversible Sequential Circuit Using Reversible Logic SynthesisDesign of Reversible Sequential Circuit Using Reversible Logic Synthesis
Design of Reversible Sequential Circuit Using Reversible Logic SynthesisVLSICS Design
 
Ieee project reversible logic gates by_amit
Ieee project reversible logic gates  by_amitIeee project reversible logic gates  by_amit
Ieee project reversible logic gates by_amitAmith Bhonsle
 
Low Power Implementation of Booth’s Multiplier using Reversible Gates
Low Power Implementation of Booth’s Multiplier using Reversible GatesLow Power Implementation of Booth’s Multiplier using Reversible Gates
Low Power Implementation of Booth’s Multiplier using Reversible GatesIJMTST Journal
 
IRJET- Design and Implementation of Combinational Circuits using Reversib...
IRJET-  	  Design and Implementation of Combinational Circuits using Reversib...IRJET-  	  Design and Implementation of Combinational Circuits using Reversib...
IRJET- Design and Implementation of Combinational Circuits using Reversib...IRJET Journal
 
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGICFULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGICBUKYABALAJI
 
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGICFULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGICBUKYABALAJI
 
Low Power Reversible Parallel Binary Adder/Subtractor
Low Power Reversible Parallel Binary Adder/SubtractorLow Power Reversible Parallel Binary Adder/Subtractor
Low Power Reversible Parallel Binary Adder/SubtractorVLSICS Design
 
Design of Digital Adder Using Reversible Logic
Design of Digital Adder Using Reversible LogicDesign of Digital Adder Using Reversible Logic
Design of Digital Adder Using Reversible LogicIJERA Editor
 
Design of Digital Adder Using Reversible Logic
Design of Digital Adder Using Reversible LogicDesign of Digital Adder Using Reversible Logic
Design of Digital Adder Using Reversible LogicIJERA Editor
 
High Speed Time Efficient Reversible ALU Based Logic Gate Structure on Vertex...
High Speed Time Efficient Reversible ALU Based Logic Gate Structure on Vertex...High Speed Time Efficient Reversible ALU Based Logic Gate Structure on Vertex...
High Speed Time Efficient Reversible ALU Based Logic Gate Structure on Vertex...IJERD Editor
 
Low Power Reversible Parallel Binary Adder/Subtractor
Low Power Reversible Parallel Binary Adder/SubtractorLow Power Reversible Parallel Binary Adder/Subtractor
Low Power Reversible Parallel Binary Adder/SubtractorVLSICS Design
 
Feasible methodology for
Feasible methodology forFeasible methodology for
Feasible methodology forVLSICS Design
 
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...VLSICS Design
 
Approach to design a high performance fault-tolerant reversible ALU
Approach to design a high performance fault-tolerant reversible ALUApproach to design a high performance fault-tolerant reversible ALU
Approach to design a high performance fault-tolerant reversible ALUVIT-AP University
 
A low power adder using reversible logic gates
A low power adder using reversible logic gatesA low power adder using reversible logic gates
A low power adder using reversible logic gateseSAT Journals
 

Similar to Paper id 27201430 (20)

SCOPE OF REVERSIBLE ENGINEERING AT GATE-LEVEL: FAULT-TOLERANT COMBINATIONAL A...
SCOPE OF REVERSIBLE ENGINEERING AT GATE-LEVEL: FAULT-TOLERANT COMBINATIONAL A...SCOPE OF REVERSIBLE ENGINEERING AT GATE-LEVEL: FAULT-TOLERANT COMBINATIONAL A...
SCOPE OF REVERSIBLE ENGINEERING AT GATE-LEVEL: FAULT-TOLERANT COMBINATIONAL A...
 
QUANTUM COMPUTING FOR VLSI : VERILOG IMPLEMENTATION OF REVERSIBLE LOGIC GATES
QUANTUM COMPUTING FOR VLSI : VERILOG IMPLEMENTATION OF REVERSIBLE LOGIC GATESQUANTUM COMPUTING FOR VLSI : VERILOG IMPLEMENTATION OF REVERSIBLE LOGIC GATES
QUANTUM COMPUTING FOR VLSI : VERILOG IMPLEMENTATION OF REVERSIBLE LOGIC GATES
 
Design of Reversible Sequential Circuit Using Reversible Logic Synthesis
Design of Reversible Sequential Circuit Using Reversible Logic SynthesisDesign of Reversible Sequential Circuit Using Reversible Logic Synthesis
Design of Reversible Sequential Circuit Using Reversible Logic Synthesis
 
Design of Reversible Sequential Circuit Using Reversible Logic Synthesis
Design of Reversible Sequential Circuit Using Reversible Logic SynthesisDesign of Reversible Sequential Circuit Using Reversible Logic Synthesis
Design of Reversible Sequential Circuit Using Reversible Logic Synthesis
 
Ieee project reversible logic gates by_amit
Ieee project reversible logic gates  by_amitIeee project reversible logic gates  by_amit
Ieee project reversible logic gates by_amit
 
Low Power Implementation of Booth’s Multiplier using Reversible Gates
Low Power Implementation of Booth’s Multiplier using Reversible GatesLow Power Implementation of Booth’s Multiplier using Reversible Gates
Low Power Implementation of Booth’s Multiplier using Reversible Gates
 
IRJET- Design and Implementation of Combinational Circuits using Reversib...
IRJET-  	  Design and Implementation of Combinational Circuits using Reversib...IRJET-  	  Design and Implementation of Combinational Circuits using Reversib...
IRJET- Design and Implementation of Combinational Circuits using Reversib...
 
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGICFULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
 
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGICFULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
FULL ADDER/ SUBTRACTOR USING REVERSIBLE LOGIC
 
Low Power Reversible Parallel Binary Adder/Subtractor
Low Power Reversible Parallel Binary Adder/SubtractorLow Power Reversible Parallel Binary Adder/Subtractor
Low Power Reversible Parallel Binary Adder/Subtractor
 
Design of Digital Adder Using Reversible Logic
Design of Digital Adder Using Reversible LogicDesign of Digital Adder Using Reversible Logic
Design of Digital Adder Using Reversible Logic
 
Design of Digital Adder Using Reversible Logic
Design of Digital Adder Using Reversible LogicDesign of Digital Adder Using Reversible Logic
Design of Digital Adder Using Reversible Logic
 
High Speed Time Efficient Reversible ALU Based Logic Gate Structure on Vertex...
High Speed Time Efficient Reversible ALU Based Logic Gate Structure on Vertex...High Speed Time Efficient Reversible ALU Based Logic Gate Structure on Vertex...
High Speed Time Efficient Reversible ALU Based Logic Gate Structure on Vertex...
 
Low Power Reversible Parallel Binary Adder/Subtractor
Low Power Reversible Parallel Binary Adder/SubtractorLow Power Reversible Parallel Binary Adder/Subtractor
Low Power Reversible Parallel Binary Adder/Subtractor
 
S4102152159
S4102152159S4102152159
S4102152159
 
Feasible methodology for
Feasible methodology forFeasible methodology for
Feasible methodology for
 
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
EVOLUTION OF STRUCTURE OF SOME BINARY GROUP-BASED N-BIT COMPARATOR, N-TO-2N D...
 
Approach to design a high performance fault-tolerant reversible ALU
Approach to design a high performance fault-tolerant reversible ALUApproach to design a high performance fault-tolerant reversible ALU
Approach to design a high performance fault-tolerant reversible ALU
 
A low power adder using reversible logic gates
A low power adder using reversible logic gatesA low power adder using reversible logic gates
A low power adder using reversible logic gates
 
C046051216
C046051216C046051216
C046051216
 

More from IJRAT

96202108
9620210896202108
96202108IJRAT
 
97202107
9720210797202107
97202107IJRAT
 
93202101
9320210193202101
93202101IJRAT
 
92202102
9220210292202102
92202102IJRAT
 
91202104
9120210491202104
91202104IJRAT
 
87202003
8720200387202003
87202003IJRAT
 
87202001
8720200187202001
87202001IJRAT
 
86202013
8620201386202013
86202013IJRAT
 
86202008
8620200886202008
86202008IJRAT
 
86202005
8620200586202005
86202005IJRAT
 
86202004
8620200486202004
86202004IJRAT
 
85202026
8520202685202026
85202026IJRAT
 
711201940
711201940711201940
711201940IJRAT
 
711201939
711201939711201939
711201939IJRAT
 
711201935
711201935711201935
711201935IJRAT
 
711201927
711201927711201927
711201927IJRAT
 
711201905
711201905711201905
711201905IJRAT
 
710201947
710201947710201947
710201947IJRAT
 
712201907
712201907712201907
712201907IJRAT
 
712201903
712201903712201903
712201903IJRAT
 

More from IJRAT (20)

96202108
9620210896202108
96202108
 
97202107
9720210797202107
97202107
 
93202101
9320210193202101
93202101
 
92202102
9220210292202102
92202102
 
91202104
9120210491202104
91202104
 
87202003
8720200387202003
87202003
 
87202001
8720200187202001
87202001
 
86202013
8620201386202013
86202013
 
86202008
8620200886202008
86202008
 
86202005
8620200586202005
86202005
 
86202004
8620200486202004
86202004
 
85202026
8520202685202026
85202026
 
711201940
711201940711201940
711201940
 
711201939
711201939711201939
711201939
 
711201935
711201935711201935
711201935
 
711201927
711201927711201927
711201927
 
711201905
711201905711201905
711201905
 
710201947
710201947710201947
710201947
 
712201907
712201907712201907
712201907
 
712201903
712201903712201903
712201903
 

Recently uploaded

Call for Papers - African Journal of Biological Sciences, E-ISSN: 2663-2187, ...
Call for Papers - African Journal of Biological Sciences, E-ISSN: 2663-2187, ...Call for Papers - African Journal of Biological Sciences, E-ISSN: 2663-2187, ...
Call for Papers - African Journal of Biological Sciences, E-ISSN: 2663-2187, ...Christo Ananth
 
Call Girls in Nagpur Suman Call 7001035870 Meet With Nagpur Escorts
Call Girls in Nagpur Suman Call 7001035870 Meet With Nagpur EscortsCall Girls in Nagpur Suman Call 7001035870 Meet With Nagpur Escorts
Call Girls in Nagpur Suman Call 7001035870 Meet With Nagpur EscortsCall Girls in Nagpur High Profile
 
Gfe Mayur Vihar Call Girls Service WhatsApp -> 9999965857 Available 24x7 ^ De...
Gfe Mayur Vihar Call Girls Service WhatsApp -> 9999965857 Available 24x7 ^ De...Gfe Mayur Vihar Call Girls Service WhatsApp -> 9999965857 Available 24x7 ^ De...
Gfe Mayur Vihar Call Girls Service WhatsApp -> 9999965857 Available 24x7 ^ De...srsj9000
 
College Call Girls Nashik Nehal 7001305949 Independent Escort Service Nashik
College Call Girls Nashik Nehal 7001305949 Independent Escort Service NashikCollege Call Girls Nashik Nehal 7001305949 Independent Escort Service Nashik
College Call Girls Nashik Nehal 7001305949 Independent Escort Service NashikCall Girls in Nagpur High Profile
 
The Most Attractive Pune Call Girls Budhwar Peth 8250192130 Will You Miss Thi...
The Most Attractive Pune Call Girls Budhwar Peth 8250192130 Will You Miss Thi...The Most Attractive Pune Call Girls Budhwar Peth 8250192130 Will You Miss Thi...
The Most Attractive Pune Call Girls Budhwar Peth 8250192130 Will You Miss Thi...ranjana rawat
 
Coefficient of Thermal Expansion and their Importance.pptx
Coefficient of Thermal Expansion and their Importance.pptxCoefficient of Thermal Expansion and their Importance.pptx
Coefficient of Thermal Expansion and their Importance.pptxAsutosh Ranjan
 
Structural Analysis and Design of Foundations: A Comprehensive Handbook for S...
Structural Analysis and Design of Foundations: A Comprehensive Handbook for S...Structural Analysis and Design of Foundations: A Comprehensive Handbook for S...
Structural Analysis and Design of Foundations: A Comprehensive Handbook for S...Dr.Costas Sachpazis
 
Introduction to IEEE STANDARDS and its different types.pptx
Introduction to IEEE STANDARDS and its different types.pptxIntroduction to IEEE STANDARDS and its different types.pptx
Introduction to IEEE STANDARDS and its different types.pptxupamatechverse
 
Architect Hassan Khalil Portfolio for 2024
Architect Hassan Khalil Portfolio for 2024Architect Hassan Khalil Portfolio for 2024
Architect Hassan Khalil Portfolio for 2024hassan khalil
 
GDSC ASEB Gen AI study jams presentation
GDSC ASEB Gen AI study jams presentationGDSC ASEB Gen AI study jams presentation
GDSC ASEB Gen AI study jams presentationGDSCAESB
 
main PPT.pptx of girls hostel security using rfid
main PPT.pptx of girls hostel security using rfidmain PPT.pptx of girls hostel security using rfid
main PPT.pptx of girls hostel security using rfidNikhilNagaraju
 
Extrusion Processes and Their Limitations
Extrusion Processes and Their LimitationsExtrusion Processes and Their Limitations
Extrusion Processes and Their Limitations120cr0395
 
(MEERA) Dapodi Call Girls Just Call 7001035870 [ Cash on Delivery ] Pune Escorts
(MEERA) Dapodi Call Girls Just Call 7001035870 [ Cash on Delivery ] Pune Escorts(MEERA) Dapodi Call Girls Just Call 7001035870 [ Cash on Delivery ] Pune Escorts
(MEERA) Dapodi Call Girls Just Call 7001035870 [ Cash on Delivery ] Pune Escortsranjana rawat
 
HARDNESS, FRACTURE TOUGHNESS AND STRENGTH OF CERAMICS
HARDNESS, FRACTURE TOUGHNESS AND STRENGTH OF CERAMICSHARDNESS, FRACTURE TOUGHNESS AND STRENGTH OF CERAMICS
HARDNESS, FRACTURE TOUGHNESS AND STRENGTH OF CERAMICSRajkumarAkumalla
 
(PRIYA) Rajgurunagar Call Girls Just Call 7001035870 [ Cash on Delivery ] Pun...
(PRIYA) Rajgurunagar Call Girls Just Call 7001035870 [ Cash on Delivery ] Pun...(PRIYA) Rajgurunagar Call Girls Just Call 7001035870 [ Cash on Delivery ] Pun...
(PRIYA) Rajgurunagar Call Girls Just Call 7001035870 [ Cash on Delivery ] Pun...ranjana rawat
 
MANUFACTURING PROCESS-II UNIT-5 NC MACHINE TOOLS
MANUFACTURING PROCESS-II UNIT-5 NC MACHINE TOOLSMANUFACTURING PROCESS-II UNIT-5 NC MACHINE TOOLS
MANUFACTURING PROCESS-II UNIT-5 NC MACHINE TOOLSSIVASHANKAR N
 
chaitra-1.pptx fake news detection using machine learning
chaitra-1.pptx  fake news detection using machine learningchaitra-1.pptx  fake news detection using machine learning
chaitra-1.pptx fake news detection using machine learningmisbanausheenparvam
 
Software Development Life Cycle By Team Orange (Dept. of Pharmacy)
Software Development Life Cycle By  Team Orange (Dept. of Pharmacy)Software Development Life Cycle By  Team Orange (Dept. of Pharmacy)
Software Development Life Cycle By Team Orange (Dept. of Pharmacy)Suman Mia
 
SPICE PARK APR2024 ( 6,793 SPICE Models )
SPICE PARK APR2024 ( 6,793 SPICE Models )SPICE PARK APR2024 ( 6,793 SPICE Models )
SPICE PARK APR2024 ( 6,793 SPICE Models )Tsuyoshi Horigome
 

Recently uploaded (20)

Call for Papers - African Journal of Biological Sciences, E-ISSN: 2663-2187, ...
Call for Papers - African Journal of Biological Sciences, E-ISSN: 2663-2187, ...Call for Papers - African Journal of Biological Sciences, E-ISSN: 2663-2187, ...
Call for Papers - African Journal of Biological Sciences, E-ISSN: 2663-2187, ...
 
Call Girls in Nagpur Suman Call 7001035870 Meet With Nagpur Escorts
Call Girls in Nagpur Suman Call 7001035870 Meet With Nagpur EscortsCall Girls in Nagpur Suman Call 7001035870 Meet With Nagpur Escorts
Call Girls in Nagpur Suman Call 7001035870 Meet With Nagpur Escorts
 
Gfe Mayur Vihar Call Girls Service WhatsApp -> 9999965857 Available 24x7 ^ De...
Gfe Mayur Vihar Call Girls Service WhatsApp -> 9999965857 Available 24x7 ^ De...Gfe Mayur Vihar Call Girls Service WhatsApp -> 9999965857 Available 24x7 ^ De...
Gfe Mayur Vihar Call Girls Service WhatsApp -> 9999965857 Available 24x7 ^ De...
 
College Call Girls Nashik Nehal 7001305949 Independent Escort Service Nashik
College Call Girls Nashik Nehal 7001305949 Independent Escort Service NashikCollege Call Girls Nashik Nehal 7001305949 Independent Escort Service Nashik
College Call Girls Nashik Nehal 7001305949 Independent Escort Service Nashik
 
The Most Attractive Pune Call Girls Budhwar Peth 8250192130 Will You Miss Thi...
The Most Attractive Pune Call Girls Budhwar Peth 8250192130 Will You Miss Thi...The Most Attractive Pune Call Girls Budhwar Peth 8250192130 Will You Miss Thi...
The Most Attractive Pune Call Girls Budhwar Peth 8250192130 Will You Miss Thi...
 
Roadmap to Membership of RICS - Pathways and Routes
Roadmap to Membership of RICS - Pathways and RoutesRoadmap to Membership of RICS - Pathways and Routes
Roadmap to Membership of RICS - Pathways and Routes
 
Coefficient of Thermal Expansion and their Importance.pptx
Coefficient of Thermal Expansion and their Importance.pptxCoefficient of Thermal Expansion and their Importance.pptx
Coefficient of Thermal Expansion and their Importance.pptx
 
Structural Analysis and Design of Foundations: A Comprehensive Handbook for S...
Structural Analysis and Design of Foundations: A Comprehensive Handbook for S...Structural Analysis and Design of Foundations: A Comprehensive Handbook for S...
Structural Analysis and Design of Foundations: A Comprehensive Handbook for S...
 
Introduction to IEEE STANDARDS and its different types.pptx
Introduction to IEEE STANDARDS and its different types.pptxIntroduction to IEEE STANDARDS and its different types.pptx
Introduction to IEEE STANDARDS and its different types.pptx
 
Architect Hassan Khalil Portfolio for 2024
Architect Hassan Khalil Portfolio for 2024Architect Hassan Khalil Portfolio for 2024
Architect Hassan Khalil Portfolio for 2024
 
GDSC ASEB Gen AI study jams presentation
GDSC ASEB Gen AI study jams presentationGDSC ASEB Gen AI study jams presentation
GDSC ASEB Gen AI study jams presentation
 
main PPT.pptx of girls hostel security using rfid
main PPT.pptx of girls hostel security using rfidmain PPT.pptx of girls hostel security using rfid
main PPT.pptx of girls hostel security using rfid
 
Extrusion Processes and Their Limitations
Extrusion Processes and Their LimitationsExtrusion Processes and Their Limitations
Extrusion Processes and Their Limitations
 
(MEERA) Dapodi Call Girls Just Call 7001035870 [ Cash on Delivery ] Pune Escorts
(MEERA) Dapodi Call Girls Just Call 7001035870 [ Cash on Delivery ] Pune Escorts(MEERA) Dapodi Call Girls Just Call 7001035870 [ Cash on Delivery ] Pune Escorts
(MEERA) Dapodi Call Girls Just Call 7001035870 [ Cash on Delivery ] Pune Escorts
 
HARDNESS, FRACTURE TOUGHNESS AND STRENGTH OF CERAMICS
HARDNESS, FRACTURE TOUGHNESS AND STRENGTH OF CERAMICSHARDNESS, FRACTURE TOUGHNESS AND STRENGTH OF CERAMICS
HARDNESS, FRACTURE TOUGHNESS AND STRENGTH OF CERAMICS
 
(PRIYA) Rajgurunagar Call Girls Just Call 7001035870 [ Cash on Delivery ] Pun...
(PRIYA) Rajgurunagar Call Girls Just Call 7001035870 [ Cash on Delivery ] Pun...(PRIYA) Rajgurunagar Call Girls Just Call 7001035870 [ Cash on Delivery ] Pun...
(PRIYA) Rajgurunagar Call Girls Just Call 7001035870 [ Cash on Delivery ] Pun...
 
MANUFACTURING PROCESS-II UNIT-5 NC MACHINE TOOLS
MANUFACTURING PROCESS-II UNIT-5 NC MACHINE TOOLSMANUFACTURING PROCESS-II UNIT-5 NC MACHINE TOOLS
MANUFACTURING PROCESS-II UNIT-5 NC MACHINE TOOLS
 
chaitra-1.pptx fake news detection using machine learning
chaitra-1.pptx  fake news detection using machine learningchaitra-1.pptx  fake news detection using machine learning
chaitra-1.pptx fake news detection using machine learning
 
Software Development Life Cycle By Team Orange (Dept. of Pharmacy)
Software Development Life Cycle By  Team Orange (Dept. of Pharmacy)Software Development Life Cycle By  Team Orange (Dept. of Pharmacy)
Software Development Life Cycle By Team Orange (Dept. of Pharmacy)
 
SPICE PARK APR2024 ( 6,793 SPICE Models )
SPICE PARK APR2024 ( 6,793 SPICE Models )SPICE PARK APR2024 ( 6,793 SPICE Models )
SPICE PARK APR2024 ( 6,793 SPICE Models )
 

Paper id 27201430

  • 1. International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 E-ISSN: 2321-9637 An Improvised Version of Reversible Fault Tolerant Carry Skip Adder/Subtractor using Pipeline Technology 63 Madhuri Goswami1, Ghanshyam Jangid2 Electronics And Communication Department1, 2,Suresh Gyan Vihar University1, 2 Email: madhuri.goswami.1025@gmail.com1 , ghanu.4us@gmail.com2 Abstract :- In the recent years, Reversible Logic has drawn attention of researchers due to its less heat dissipating characteristics. It has a wide range of applications in diverse fields such as ultra low power VLSI circuits, nano computing, quantum computing and optical computing. It has a one to one correspondence between its input and output components. Pipelining is also a well known technology for improving the performance of digital systems. We have designed and implemented a new carry skip adder /subtractor using pipelining and parity preserving reversible logic gates. It can be used as a carry skip adder or a carry skip subtractor according to the control logic input. The proposed circuit in this paper is far better than its previous versions in terms of delay, gate count, quantum cost and hardware complexity. The proposed design is designed and implemented using verilog HDL in XILINX 9.2 version. Experimental results demonstrate that the proposed circuit is 68% faster and 65% less complex than its previous versions. Index Terms :- Reversible logic, Fault Tolerant, Pipelined, Feynman Gate, Fredkin Gate, Modified Islam Gate, Carry skip adder /subtractor. 1. INTRODUCTION V.N. Landauer [2] and C.H. Bennett [3] , the two major researchers in reversible logic, have shown that every bit of information lost will generate kTlog2 joules of energy, whereas the energy dissipation would not occur, if desigining is done with the help of reversible logic gates. Where k (Boltzmann’s constant) = 1.38×10-23 J and T is absolute temperature at which computation process is being performed. Though the energy dissipation for one bit loss is a small value but this value can cause overheating in the circuit which will gradually decrease the life span of the device. And it has been already proved that reversible circuits are the most important solutions of heat dissipation in circuit design. The Von Neumann Landauer (VNL) [2] principle, a theorem of modern physics, states that ordinary irreversible logic operation which destructively overwrites previous outputs incur a fundamental minimum energy cost. This fact threatens to end improvements in practical computer performance within the next few decades. However, computers based mainly on reversible logic operations can reuse a fraction of the signal energy that theoretically can approach a approximately 100% as the quality of the hardware is improved, at a given level of power dissipation Fault tolerance is a property which enables a system to continue operating properly even if there is failure in some of its components. If the system is designed by using fault tolerant components, then the correction and detection of faults is possible. Parity preserving gates are used to detect such errors. Many error correction techniques are available. Parity preserving is one of the widely used error detection mechanisms in digital logic and data communication Systems. In parity preserving logic gates, the parity of the inputs must match that of the outputs. One more factor which is more important than the number of gates used, is the number of garbage outputs. Since reversible design methods use reversible gates, where the number of inputs is equal to the number of outputs, the total number of outputs of such a network will be equal to the number of inputs. Garbage is unavoidable in some cases such as- single output function of n variables will require at least n-1 garbage outputs, because reversibility necessitates an equal number of outputs and inputs. Reversible Logic Function is a Boolean Function f(x1, x2, x3,….xN) is said to be reversible if it satisfies the following criteria: (1)The number of inputs should be equal to the number of the number of outputs.
  • 2. International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 E-ISSN: 2321-9637 (2))Every output vector should have an unique pre-input pre image. Reversible Logic Gate is an N-input N N-output logic device which provides one to one correspondence between the input and the output. It helps us to uniquely recover the inputs from the outpu outputs. Garbage refers to the number of outputs which are not used in the synthesis of a given function. Quantum Cost refers to the cost of the circuit in terms of the cost of a primitive gate. It is computed knowing the number of primitive reversible logic gates tes (1*1 or 2*2) required to realize the circuit. Constant Input is the number of inputs that should maintained constant at either 0 or 1 in order to synthesize the given logical function. Pipelining is a very popular technique for improving the performance ce of digital systems. It exploits the combinational logic in order to improve throughput. In this technique, we split the combinational logic into two or more than two separate blocks. And blocks are connected with a flipflop. Each block has about less delay lay than the original block. Since each block has its own registers, every block can operate independently, working on two values at the same time. Thus the cycle time of the machine is reduced because the maximum delay is reduced. This paper presents a fault ault tolerant reversible carry skip adder/subtractor using pipelining technology. The reversible logic gates used in this circuit are Feynman gate, Fredkin Gate and Modified Islam Gate. Firstly, a full adder/subtractor is designed using these reversible logic gic gates. And then a parallel adder/subtractor and a carry skip adder/subtractor is designed with the help of the full adder/subtractor. All these circuits are implemented with the help of pipelining technology 2.PARITY PRESERVING REVERSIBLE LOGIC GATES A reversible gate is parity preserving gate whose input parity matches the output parity. These are the basic building blocks fault tolerant reversible circuits. Following are some of the basic parity preserving logic gates [4]. 2.1 Feynman Double Gate (F2G) It is a 3*3 gate with input vector I(A,B,C) and output vector O(P=A, Q=A B, R=A cost of this gate is two [6]. C). The quantum Fig.1 Feynman Double Gate 2.2 Fredkin Gate (FRG) It is a 3*3 gate with input vector I(A,B,C) and output vector O(P=A, Q=A’B B XOR AC, R=A’C XOR AB). The quantum cost of this gate is five[5]. Fig.2 Fredkin Gate 2.3 Modified Islam Gate (MIG) It is a 4*4 gate with h input vector I(A,B,C,D) D and output vector O(P=A, Q= A XOR B, R=AB XOR C, S= AB’ XOR D). The quantum cost of this gate is seven[7]. Fig.3 Modified Islam Gate 3. CONVENTIONAL WORK 3.1. Fault Tolerant Full Adder/Subtractor 64 . .
  • 3. International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 E-ISSN: 2321-9637 65 The following figure shows the previous version reversible fault tolerant full adder/subtractor. It was designed using two Feynman Double gates, two Fredkin gates and two Modified Islam gates[1]. Fig.4 Previous Full Adder/Subtractor 3.1. Fault Tolerant Parallel Adder/Subtractor The basic building block of parallel adder/subtractor is full adder/subtractor. The given figure shows the previous 4-bit Fault Tolerant Parallel adder/subtractor. It was designed using 4 fault tolerant Full Adder/Subtractor with propagate (p_FT). This design worked as a single unit which includes both parallel adder and subtractor. The control line ctrl was used to select adder or subtractor according the control logic input i.e. when ctrl is 0 it acted as a parallel adder and when ctrl was 1 it acted as parallel subtractor [8]. Fig.5 Previous Fault Tolerant 4-Bit Parallel Adder/Subtractor 3.3. Fault Tolerant Carry Skip Adder/Subtractor In the carry skip adder, delay was reduced due to the carry computation. In the full adder/subtractor operation, if either input was a logical one, the cell would propagate the carry/borrow input to its carry/borrow output. Hence, the nth full adder/subtract or carry/borrow input (C/B)n, would propagate to its carry/borrow output, (C/B)n+1, when Pn = A XOR B. In addition, the multiple full adders/subtractors, making a block can generate a “block” propagate signal P to detour the incoming carry/borrow around to the block’s carry/borrow output signal. The given figure shows the previous four bit fault tolerant carry skip adder/subtractor block. It was quickly determined by each block, that whether the block’s carry/borrow input was propagated to its carry output. If the block propagate P was one, the block carry/borrow input Cin was propagated as the block carry/borrow output Cout [9]. Fig.7 Proposed Fault Tolerant Full Adder/Subtractor with propagate (p_FT) 4.PROPOSED WORK 4.1. Proposed Fault Tolerant Full Adder/Subtractor with propagate (p_FT) The fault tolerant full adder/subtractor with propagate(p_FT) is shown in the Fig.7 It is designed using Two Modified Islam Gate (MIG), One Fredkin Gate (FRG) and One Feynman Double Gate (F2G). Fig.7 Proposed Fault Tolerant Full Adder/Subtractor with propagate (p_FT)
  • 4. International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 4.2. Pipelined Fault Tolerant 4 Adder/Subtractor E-ISSN: 2321-9637 4-bit Parallel Full adder/subtractor is the Basic building block of a parallel adder/subtractor. The given figure shows a 4 bit Fault Tolerant Parallel adder/subtractor which is designed using four fault tolerant full adder/subtractor. Also, a flipflop is added between the second and third block as per the pipelining process. Fig.8 Pipelined Fault Tolerant 4-bit Parallel Adder/Subtractor 4- 4.3 Pipelined Fault Tolerant 4 4-bit Carry Skip Adder/Subtractor The proposed Fault Tolerant Carry Skip Adder/Subtractor is the same as the previous version. Only the full adder/subtractor used in the design is that of the proposed version and a flipflop is used between the second and third block. This makes the carry skip adder/subtractor less hardware complex and faster than its previous version. Fig.8 Pipelined Fault Tolerant Carry Skip Adder/Subtractor 5. . RESULTS AND COMPARISON Verilog HDL in Xilinx 9.2 simulator has been taken in use to implement this design. Fig. 9, Fig.10 and Fig.11 shows comparison of proposed design of full adder/subtractor, parallel adder/subtractor and carry skip adder/subtractor in terms of gate count and delay respectively. Delay Previous Full Adder/Subtractor 3.433 Proposed Full Adder/Subtractor 3.433 Table 1. Comparison between Gate Count and Delay of Previous and Proposed Full Adder/Subtractor Delay Previous Parallel Adder/Subtractor 11.323 Proposed Parallel Adder/Subtractor 3.64 Table 2. Comparison between Gate Count and Delay of Previous and Proposed Parallel Adder/Subtractor Delay Previous Carry Skip Adder / Subtractor 12.547 Proposed Carry Skip Adder /Subtractor 4.451 Table 3.Comparison between Gate Count and Delay of Previous and Proposed Carry Skip Adder/Subtractor The Fig. 12 shows simulation results of proposed fault tolerant full adder and full subtractor with propagate, Fig. 13 shows simulation results of pipelined fault tolerant 4 parallel subtractor and Fig.14 shows simulation results of pipelined fault tolerant 4 adder and carry skip subtractor. Fig.9 Simulation result of Fault Tolerant Full Adder/Subtractor without pipeline 66 Gate Count Constant Input Garbage Output 6 7 8 4 4 5 Gate Count Constant Input Garbage Output 20 28 32 16 16 20 Gate Count Constant Input Garbage Output 28 31 40 20 19 28 4-bit parallel adder and 4-bit carry skip pipeline.
  • 5. International Journal of Research in Advent Technology, Vol.2, No.7, July 2014 E-ISSN: 2321-9637 Fig. 10 Simulation result of Fault Tolerant Parallel Adder/Subtractor with Pipelining Fig. 11 Simulation result of Fault Tolerant 4 Carry Skip Adder/Subtractor 6. CONCLUSION AND FUTURE SCOPE A less hardware complex and faster carry skip adder/subtractor with the help of pipelining technology has been achieved. The proposed carry skip adder/subtractor have delay lower in comparison to the previous carry skip adder/subtractor. So there are good reasons to believe that a less hardware complex architecture of carry skip adder/subtractor can be easily achieved. In future, one pipeline technology in many other devices such as multipliers, encoders and decoders as this technology is gaining attention among researchers and scholars. This technology reduces the maximum delay which in the end makes the device efficient and fast. REFERENCES [1] Prashanth N.G, Manojkumar.S.B, Balaji.B.S, Naveena Pai G, Havyas.V.B (2013) : and Synthesis of Reversible Fault Tolerant Carry Skip Adder/Subtractor “. [2] R. Landauer (1961) : “Irreversibility and Heat Generation in the Computational Process”, 4-bit . . ry e can use this ipeline “Design IBM Journal of Research and Development 183-191 Development, 5, pp. [3] C.H. Bennett(1973):“Logical Reversibility of Computation”, IBM J. Research and Development, pp. 525 [4] B. Parhami (2006) : circuits”, in Proceedings of 40th Asimolar Conf. Signals, Systems, and Computers, Pacific Grove, CA, pp. 1726 [5] E. Fredkin and T. Toffoli (1982): logic”, Intl. Journal of Theoretical Physics, 219-253. [6] R. Feynman(1985) : computers”, Optical News [7] Islam S. and M. Mahbubur Rahman(2009) “Efficient Approaches for Designing Fault Tolerant Reversible Carry Look Carry- Skip Adders”, Basic and Applied Sciences [8] Prashanth N G, Savitha A P, M.B.Anandaraju Nuthan A C(2013) : Fault Tolerant Full Adder/Subtractor using Reversible Logic Gates”. of Engineering Research and Applications (IJERA) ISSN: 2248 pp137-142. [9] Himanshu Thapliyal, M.B Srinivas : Reversible TSG Gate and Its Application for Designing Efficient Adder Circuits” preprint 67 “525-532. ) “Fault tolerant reversible ”, , 1726-1729r. “Conservative pp. “Quantum mechanical News, vol. 1, pp. 11-20. . . Look-Ahead and MASAUM Journal of Sciences, 1(3):pp- 354-360. Anandaraju, “Design and Synthesis of International Journal ing 2248-9622 Vol. 3, Issue 4, apliyal, “A New arXiv