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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 10 | Oct 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1539
Design of 16 Bit Low Power Vedic Architecture using CSA & UTS
Vikram Kumar Jha1, Mrs. Swati Gupta2
1M.Tech Scholar, ECE, Vidhyapeeth Institute of Science & Technology, Bhopal, India
1Assistant Professor, ECE, Vidhyapeeth Institute of Science & Technology, Bhopal, India
---------------------------------------------------------------------***---------------------------------------------------------------------
Abstract - Vedic mathematics provides simple
mathematical approaches to increased speed and reduced
power consumption as in comparison to conventionaldesigns.
Multipliers are main building block of ALU, which improves
the speed of many functions like Fourier transformation,
digital filters and Digital Signal Processor (DSP). Leakage
power and low speed has become a general issue in circuit
design, for any function we need to reduce the delay in system.
In proposed method, we designVedicMultiplicationAlgorithm
for 16 bit Low Power Vedic Architecture using Urdhava
Tiryakbhyam Sutra (UTS) method and Carry Select Adder
(CSA) with Vedic mathematics technique. UTM means
vertically and cross wise vedic mathematics. It is faster
technique used for decimal number multiplications, the
computation process is increased and the processing time is
reduced due to decrease of combinational path delay
compared to the existing multipliers. In our proposed Vedic
multiplier architecture the power consumption is less and we
get less time delay compared to other algorithms.
Key Words: VLSI, Vedic Multiplier, Leakage power, CSA,
RCL, Fast Fourier Transform.
1. INTRODUCTION
The one of the essential and mostly used functions in
computer operations is Multiplication. Reducing the time
delay and power consumption are very essential
requirements for microprocessor operations. The basic
blocks in Digital Signal Processing (DSP) operation are
Arithmetic logical unit and Accumulate (MAC). [3]They
perform multiply operation as basic function to be
implemented. The multipliers are the main block in high
speed arithmetic logic units, multiplierandaccumulateunits,
digital signal processing units etc. Currently, the execution
time of a digital signal processing chip in convolution,
filtering, Fast Fourier Transform etc, are still dependsonthe
multiplication time. [5][6]
Digital signal processing applications need of high speed
processors. The Vedic multipliers based on Vedic
mathematics are presently under focus on one of the fastest
and low power multiplier. The “Urdhva Tiryakbhyam”(UTS)
has been noticed to be the most efficient one in terms of
speed among sixteen sutras in Vedic multiplication. [15]
A large number of high speed Vedic multipliers have been
proposed with Urdhva Tiryakbhyam Sutra & CSA technique.
This Multiplication is basic function in arithmetic operations
such as Multiply and Accumulate(MAC) and inner product.
These are frequently usedComputationIntensiveArithmetic
Functions(CIAF) currently implemented in many Digital
Signal Processing(DSP) applications. The convolution, Fast
Fourier Transform(FFT), filtering and arithmetic & logic
operations are best example of it [4][9]. There is a need of
high speed multiplier because of multiplication dominant in
DSP algorithms. Multiplication time is still the dominant
factor in instruction cycle time of a DSP chip. The use of high
speed processing has been increasing as because expanding
computer and signal processing applications. [13]
The development of fast multiplier circuit is done by Vedic
multiplication technique in this paper. A 16 bit digital
multiplier is proposed which is based on UTS (Vertically &
Crosswise) Sutra. Two 16-bit binary numbersaremultiplied
with this Sutra. The main concept of this paper is that the
speed of propagation and decrease in delay of the
conventional architecture.
2. RELATED WORK
Low power consumption is important design for advanced
processors with Highperformancedigitaladder.Thespeedof
operation of such an adder is limited by carry propagation is
an optimized adder for advanced processors. The
implementation of Carry Select Adder without using
multiplexer for final selection and in this approach uses first,
the implementation of cin=0 adder and then Excess 1 adder.
Excess 1 adder is design form in this way that it becomes a
first zero finding logic and replaces the final MUX stage used
in conventional approach. Designing of parallel adder
configuration isalso used toreducethedelaybetweenstages.
The Kogge Stone tree approach will give option to generate
fast carry for intermediatestages. The adder is implemented
on FPGA and is compared with CSA. The adder gives reduced
area and better speed compared to other adders.[4][9]
Multiplier designbasedonancientIndianVedicMathematics
Reduces multiplication algorithm. Bit-reduction in
multiplication reduces general 4 × 4 bit multiplication to a
single 2 × 2 bit.[5]
Low Power and Area- Efficient Carry Select Adder (CSLA)
structureis better than the convectional SQRT CSLA interms
of delay, area, power. This CSLA architecture has been
developed using Binary to excess one converter its efficient
method which replaces a BEC using common Boolean logic.
The architecture achieves advantages in terms of area, delay
and power.[6] High performance digital adder with reduced
area and low power consumption is an important design
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 10 | Oct 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1540
constraint for advanced processors. This work based on
designing an optimized adder for advanced processors.[4]
The reduction of area and total power are achieved by
reducing gates in architecture. The power delay productand
also the area-delay productof16-32-bitsizeswhichindicates
the success of the method. The CSLA architecture is low area
& delay, simple and efficient for VLSI hardware
implementation.[5][6]
3. PROPOSED METHODOLOGY
In VLSI design, the main focus of research is the reducedsize
and increase speed path in logic systems. The speed of
addition depends on the propagation of carry which is
generated sequentially after the addition of previous bit &
carry is propagated into the next position. Ripple Carry
Adder, Carry Look Ahead Adder, Carry Save Adder, Carry
Skip Adder and Carry Select Adder are available, whichhave
their own advantages and disadvantages. Design of Carry
select adder offers the high speed, low power consumption,
regularity of layout less area and compact VLSI design
implementation. Vedic multiplier using carry select adder
are proposed in this paper, by Vedic multiplication
Technique.
The 16 Bit Low Power Vedic Architecture Using CSA & UTS
shown in fig. 1. This structure design by using 8- bits blocks.
The 16 bit multiplicand A can be decomposed into pair of 8
bits AH-AL. Similarly multiplicandBcanbedecomposedinto
BH-BL. The outputs of 8- bit multipliers are added
accordingly to obtain the 32 bits final product.
Fig -1: Proposed 16-bit Vedic Multiplier
The proposed system is easier solution for improving the
speed of the procedure, we used Modified Vedic multiplier
with carry select adder. Vedic multiplier is based on the
Urdhva Tiryagbhyam Sutra (UTS). UTS Sutras have been
traditionally used for the multiplication of two numbers in
the decimal number system. The proposed method is a
general multiplication formula applicable to all cases of
multiplication. UTS means Vertically and Crosswise, it is
based on a novel concept through whichthegenerationof all
partial products can be done with the concurrentaddition of
these partial products. This algorithm can be generalizedfor
n x n bit number. Since products and sums are calculated in
parallel and the multiplier is independent of the clock
frequency.
Fig -2: Proposed 16-bit Vedic algorithm
For implementation of Urdhava TiryakbhyamSutra(UTM)is
the least significant bits of the two numbers are first
multiplied vertically, followed by addition of the products
got by cross wise multiplication of both the digits and finally
the most significant bits of the two numbers are multiplied
vertically.
The result of the multiplication of the two numbers is got by
adding up all the products received in the three steps, i.e.,
addition of the partial products obtained by vertical
multiplication and cross-wise multiplication.
Let the two 2-bit numbers be X2X1 and Y2Y1;
Result: X1Y1 + (X2Y1+ Y2X1) + X2Y2.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 10 | Oct 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1541
This Same pattern is followed in multiplication. The
numbers are divided into two equal parts, then vertical &
crosswise multiplication and addition is done to gain the
partial products and finally the sum of the partial products
gives final result [4,8]. For two 4-bit numbers X4X3X2X1 &
Y4Y3Y2Y1 UTM is implemented in their multiplication. The
UTM method as applied to two 2-bit numbers, Hence for the
multiplication of two 4-bitnumbersthereisa requirementof
four 2-bit multipliers following the UTM. Consider two N-bit
numbers Xn Xn-1 … X2X1 and Yn Yn-1 … Y2Y1. They are to be
divided into two halves before multiplication. The final
result of multiplication of two N-bit numbers thus require
four N/2 bit multipliers following UTM , and these N/2 bit
multipliers would further require four N/4 bit multipliers
employing UTM and so on until the fundamental 2-bit
multiplier is reached.
In this paper we propose a 16- Vedic multiplierusingCSA
& UTS. This will reduce the area and improve speed. Due to
its regular structure, it can be easily implement in
microprocessors to avoid catastrophic device failures. It can
be easily implement in a silicon chip. The Vedic Multiplier
based on this UTS that has advantage of low power, bit
increases, gate delay and less area as compared to other
conventional multipliers.
4. RESULT AND DISCUSSION
The simulation of 16- Bit low power Vedic architecture
using CSA & UTS has done in Xilinx 14.2i version. Theadders
and multipliers is implemented and simulation results were
tested. The gate delay count in CSA offers higher speed than
the other two. 1, 4, & 8 bit Vedic multipliers have been
overviewed by simulation. 16- bit Vedic multipliers designs
show lesser delay and use lower power than existing
multipliers. This multipliers can be used in DSP and
communication applications whichrequirehigherspeedand
lower power consuming systems.
Fig -3: RTL view of 16-bit Vedic multiplier
Fig -4: Schematic Diagram of 16-bit Vedic multiplier
Fig -5: Waveforms of 16-bit Vedic multiplier
Table -1: Comparison of different Multipliers performance
in terms of Area and Speed
Type of multiplier Conventional
Multiplier
CSA & UTS based
Vedic multiplier
Speed / delay in ns 108 84
Area in terms of
slices(LUT Buffer,
register)
884 1220
Area delay product 83154 108050
5. CONCLUSION
An Efficient 16 bit low power Vedic multiplier is designed
using CSA & UTS. In this work we used reduces delay as
compare to the conventional multiplier and we modified
Vedic multiplier with CSA & UTS. All the adders are
simulated in Xilinx 14.2 version and the performance is
compared and the proposed structure proves to be easier
solution for improving, the speed of the procedure. The
computation delay for 16-bit multiplier was 108 ns and
proposed Vedic multiplier with CSA & UTS has a delay of 84
ns only, it is therefore seen that the proposed Vedic
multiplier architecture is much faster than the conventional
multipliers.
REFERENCES
[1] Assila Yousuf, Mohamed Salih K.K, “ComparisonofSleep
Transistor Techniques in the Design of 8-Bit Vedic
Multiplier”, International Conference on Emerging
Trends and Innovations In Engineering And
Technological Research, 2018 IEEE.
[2] Paras Gulati,Harsh Yadav, Manoj Kumar Taleja
“Implementation of an efficient Multiplier Using the
Vedic Multiplication Algorithm” 2016 International
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 10 | Oct 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1542
Conference on Computing, Communication and
Automation (ICCCA) IEEE (2016).
[3] H. V. Ravish Aradhya”Design and Performance
Comparison of Adiabatic 8-bit multipliers” 2016 IEEE.
[4] Aniruddha Kanhe, Shishir Kumar Das and Ankit Kumar
Singh, “Design and Implementation of Low Power
Multiplier Using Vedic Multiplication Technique”,
(IJCSC) International Journalof Computer Science and
Communication Vol. 3, No. 1, January-June 2012, pp.
131-132.
[5] B.Ramkumar and Harish M Kittur, “ Low Power and
Area Efficient Carry Select Adder” IEEE transactions
on Very Large Integration System (VLSI) VOL. 20, No.
2, February
[6] Ramkumar B and Harish M Kittur" Low-Power and
Area-Efficient Carry SelectAdder",IEEETransactionson
Very Large Scale Integration (VLSI) Systems, vol. 20,
pp2000, 2012
[7] Sajesh Kumar U, Mohamed Salih K. K, Sajith K; “Design
and ImplementationofCarry SelectAdder withoutUsing
Multiplexers”,1stInternational ConferenceonEmerging
Technology Trends in Electronics, Communication and
Networking, IEEE, 2012.
[8] Romana Yousuf and Najeeb-ud-din,―Synthesis of Carry
Select Adder in 65 nm FPGA, IEEE, 2009.
[9] M. Alioto, G. Palumbo and M.Poli, "A Gate level strategy
to design Carry Select Adders," Proceedings of 2002
IEEE Symp. on Circuits and Systems, vol. 2, pp. 465-
468,May 2004.
[10] Suryasnata Tripathy,L B Omprakash, Sushanta K.
Mandal, B S Patro,“Low Power Multiplier Architectures
Using Vedic Mathematics in 45nm technology for High
Speed Computing,” Communication, Information &
Computing Technology (ICCICT), IEEE International
Conference,India,pp 1-6, jan 2015.
[11] M. Akila, C. Gowribala, S. Maflin Shaby “Implementation
of High Speed Vedic Multiplier using Modified Adder’
2016 International Conference on Communication and
Signal Processing, IEEE(April 2016).
[12] Sushma R.Huddar and Sudhir Rao, kalpana M. , Surabhi
Mohan, “Novel HighSpeedVedic mathematicsmultiplier
using Compressors”, Automation, Computing,
Communication, Control and Compressed Sensing
(iMac4s), 2013 International Multi-Conference IEEE,pp
465-469, March 2013.
[13] Yogendri, Anil Kumar Gupta “Design of High
Performance 8-bit Vedic Multiplier” 2016 IEEE, 978-1-
5090- 0673-1/16
[14] S Nikhil and Mrs. P. Vijaya Lakshmi“Implementationofa
High Speed Multiplier desired for HighPerformance
Applications Using Kogge Stone Adder” .
[15] Tiwari, Honey Durga, et al., "Multiplier design based on
ancient Indian Vedic Mathematics, " Int. SoC Design
Conf., 2008, vol. 2. IEEE Proc., pp. II-65 - II-68.

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  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 10 | Oct 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1539 Design of 16 Bit Low Power Vedic Architecture using CSA & UTS Vikram Kumar Jha1, Mrs. Swati Gupta2 1M.Tech Scholar, ECE, Vidhyapeeth Institute of Science & Technology, Bhopal, India 1Assistant Professor, ECE, Vidhyapeeth Institute of Science & Technology, Bhopal, India ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract - Vedic mathematics provides simple mathematical approaches to increased speed and reduced power consumption as in comparison to conventionaldesigns. Multipliers are main building block of ALU, which improves the speed of many functions like Fourier transformation, digital filters and Digital Signal Processor (DSP). Leakage power and low speed has become a general issue in circuit design, for any function we need to reduce the delay in system. In proposed method, we designVedicMultiplicationAlgorithm for 16 bit Low Power Vedic Architecture using Urdhava Tiryakbhyam Sutra (UTS) method and Carry Select Adder (CSA) with Vedic mathematics technique. UTM means vertically and cross wise vedic mathematics. It is faster technique used for decimal number multiplications, the computation process is increased and the processing time is reduced due to decrease of combinational path delay compared to the existing multipliers. In our proposed Vedic multiplier architecture the power consumption is less and we get less time delay compared to other algorithms. Key Words: VLSI, Vedic Multiplier, Leakage power, CSA, RCL, Fast Fourier Transform. 1. INTRODUCTION The one of the essential and mostly used functions in computer operations is Multiplication. Reducing the time delay and power consumption are very essential requirements for microprocessor operations. The basic blocks in Digital Signal Processing (DSP) operation are Arithmetic logical unit and Accumulate (MAC). [3]They perform multiply operation as basic function to be implemented. The multipliers are the main block in high speed arithmetic logic units, multiplierandaccumulateunits, digital signal processing units etc. Currently, the execution time of a digital signal processing chip in convolution, filtering, Fast Fourier Transform etc, are still dependsonthe multiplication time. [5][6] Digital signal processing applications need of high speed processors. The Vedic multipliers based on Vedic mathematics are presently under focus on one of the fastest and low power multiplier. The “Urdhva Tiryakbhyam”(UTS) has been noticed to be the most efficient one in terms of speed among sixteen sutras in Vedic multiplication. [15] A large number of high speed Vedic multipliers have been proposed with Urdhva Tiryakbhyam Sutra & CSA technique. This Multiplication is basic function in arithmetic operations such as Multiply and Accumulate(MAC) and inner product. These are frequently usedComputationIntensiveArithmetic Functions(CIAF) currently implemented in many Digital Signal Processing(DSP) applications. The convolution, Fast Fourier Transform(FFT), filtering and arithmetic & logic operations are best example of it [4][9]. There is a need of high speed multiplier because of multiplication dominant in DSP algorithms. Multiplication time is still the dominant factor in instruction cycle time of a DSP chip. The use of high speed processing has been increasing as because expanding computer and signal processing applications. [13] The development of fast multiplier circuit is done by Vedic multiplication technique in this paper. A 16 bit digital multiplier is proposed which is based on UTS (Vertically & Crosswise) Sutra. Two 16-bit binary numbersaremultiplied with this Sutra. The main concept of this paper is that the speed of propagation and decrease in delay of the conventional architecture. 2. RELATED WORK Low power consumption is important design for advanced processors with Highperformancedigitaladder.Thespeedof operation of such an adder is limited by carry propagation is an optimized adder for advanced processors. The implementation of Carry Select Adder without using multiplexer for final selection and in this approach uses first, the implementation of cin=0 adder and then Excess 1 adder. Excess 1 adder is design form in this way that it becomes a first zero finding logic and replaces the final MUX stage used in conventional approach. Designing of parallel adder configuration isalso used toreducethedelaybetweenstages. The Kogge Stone tree approach will give option to generate fast carry for intermediatestages. The adder is implemented on FPGA and is compared with CSA. The adder gives reduced area and better speed compared to other adders.[4][9] Multiplier designbasedonancientIndianVedicMathematics Reduces multiplication algorithm. Bit-reduction in multiplication reduces general 4 × 4 bit multiplication to a single 2 × 2 bit.[5] Low Power and Area- Efficient Carry Select Adder (CSLA) structureis better than the convectional SQRT CSLA interms of delay, area, power. This CSLA architecture has been developed using Binary to excess one converter its efficient method which replaces a BEC using common Boolean logic. The architecture achieves advantages in terms of area, delay and power.[6] High performance digital adder with reduced area and low power consumption is an important design
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 10 | Oct 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1540 constraint for advanced processors. This work based on designing an optimized adder for advanced processors.[4] The reduction of area and total power are achieved by reducing gates in architecture. The power delay productand also the area-delay productof16-32-bitsizeswhichindicates the success of the method. The CSLA architecture is low area & delay, simple and efficient for VLSI hardware implementation.[5][6] 3. PROPOSED METHODOLOGY In VLSI design, the main focus of research is the reducedsize and increase speed path in logic systems. The speed of addition depends on the propagation of carry which is generated sequentially after the addition of previous bit & carry is propagated into the next position. Ripple Carry Adder, Carry Look Ahead Adder, Carry Save Adder, Carry Skip Adder and Carry Select Adder are available, whichhave their own advantages and disadvantages. Design of Carry select adder offers the high speed, low power consumption, regularity of layout less area and compact VLSI design implementation. Vedic multiplier using carry select adder are proposed in this paper, by Vedic multiplication Technique. The 16 Bit Low Power Vedic Architecture Using CSA & UTS shown in fig. 1. This structure design by using 8- bits blocks. The 16 bit multiplicand A can be decomposed into pair of 8 bits AH-AL. Similarly multiplicandBcanbedecomposedinto BH-BL. The outputs of 8- bit multipliers are added accordingly to obtain the 32 bits final product. Fig -1: Proposed 16-bit Vedic Multiplier The proposed system is easier solution for improving the speed of the procedure, we used Modified Vedic multiplier with carry select adder. Vedic multiplier is based on the Urdhva Tiryagbhyam Sutra (UTS). UTS Sutras have been traditionally used for the multiplication of two numbers in the decimal number system. The proposed method is a general multiplication formula applicable to all cases of multiplication. UTS means Vertically and Crosswise, it is based on a novel concept through whichthegenerationof all partial products can be done with the concurrentaddition of these partial products. This algorithm can be generalizedfor n x n bit number. Since products and sums are calculated in parallel and the multiplier is independent of the clock frequency. Fig -2: Proposed 16-bit Vedic algorithm For implementation of Urdhava TiryakbhyamSutra(UTM)is the least significant bits of the two numbers are first multiplied vertically, followed by addition of the products got by cross wise multiplication of both the digits and finally the most significant bits of the two numbers are multiplied vertically. The result of the multiplication of the two numbers is got by adding up all the products received in the three steps, i.e., addition of the partial products obtained by vertical multiplication and cross-wise multiplication. Let the two 2-bit numbers be X2X1 and Y2Y1; Result: X1Y1 + (X2Y1+ Y2X1) + X2Y2.
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 10 | Oct 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1541 This Same pattern is followed in multiplication. The numbers are divided into two equal parts, then vertical & crosswise multiplication and addition is done to gain the partial products and finally the sum of the partial products gives final result [4,8]. For two 4-bit numbers X4X3X2X1 & Y4Y3Y2Y1 UTM is implemented in their multiplication. The UTM method as applied to two 2-bit numbers, Hence for the multiplication of two 4-bitnumbersthereisa requirementof four 2-bit multipliers following the UTM. Consider two N-bit numbers Xn Xn-1 … X2X1 and Yn Yn-1 … Y2Y1. They are to be divided into two halves before multiplication. The final result of multiplication of two N-bit numbers thus require four N/2 bit multipliers following UTM , and these N/2 bit multipliers would further require four N/4 bit multipliers employing UTM and so on until the fundamental 2-bit multiplier is reached. In this paper we propose a 16- Vedic multiplierusingCSA & UTS. This will reduce the area and improve speed. Due to its regular structure, it can be easily implement in microprocessors to avoid catastrophic device failures. It can be easily implement in a silicon chip. The Vedic Multiplier based on this UTS that has advantage of low power, bit increases, gate delay and less area as compared to other conventional multipliers. 4. RESULT AND DISCUSSION The simulation of 16- Bit low power Vedic architecture using CSA & UTS has done in Xilinx 14.2i version. Theadders and multipliers is implemented and simulation results were tested. The gate delay count in CSA offers higher speed than the other two. 1, 4, & 8 bit Vedic multipliers have been overviewed by simulation. 16- bit Vedic multipliers designs show lesser delay and use lower power than existing multipliers. This multipliers can be used in DSP and communication applications whichrequirehigherspeedand lower power consuming systems. Fig -3: RTL view of 16-bit Vedic multiplier Fig -4: Schematic Diagram of 16-bit Vedic multiplier Fig -5: Waveforms of 16-bit Vedic multiplier Table -1: Comparison of different Multipliers performance in terms of Area and Speed Type of multiplier Conventional Multiplier CSA & UTS based Vedic multiplier Speed / delay in ns 108 84 Area in terms of slices(LUT Buffer, register) 884 1220 Area delay product 83154 108050 5. CONCLUSION An Efficient 16 bit low power Vedic multiplier is designed using CSA & UTS. In this work we used reduces delay as compare to the conventional multiplier and we modified Vedic multiplier with CSA & UTS. All the adders are simulated in Xilinx 14.2 version and the performance is compared and the proposed structure proves to be easier solution for improving, the speed of the procedure. The computation delay for 16-bit multiplier was 108 ns and proposed Vedic multiplier with CSA & UTS has a delay of 84 ns only, it is therefore seen that the proposed Vedic multiplier architecture is much faster than the conventional multipliers. REFERENCES [1] Assila Yousuf, Mohamed Salih K.K, “ComparisonofSleep Transistor Techniques in the Design of 8-Bit Vedic Multiplier”, International Conference on Emerging Trends and Innovations In Engineering And Technological Research, 2018 IEEE. [2] Paras Gulati,Harsh Yadav, Manoj Kumar Taleja “Implementation of an efficient Multiplier Using the Vedic Multiplication Algorithm” 2016 International
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 10 | Oct 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1542 Conference on Computing, Communication and Automation (ICCCA) IEEE (2016). [3] H. V. Ravish Aradhya”Design and Performance Comparison of Adiabatic 8-bit multipliers” 2016 IEEE. [4] Aniruddha Kanhe, Shishir Kumar Das and Ankit Kumar Singh, “Design and Implementation of Low Power Multiplier Using Vedic Multiplication Technique”, (IJCSC) International Journalof Computer Science and Communication Vol. 3, No. 1, January-June 2012, pp. 131-132. [5] B.Ramkumar and Harish M Kittur, “ Low Power and Area Efficient Carry Select Adder” IEEE transactions on Very Large Integration System (VLSI) VOL. 20, No. 2, February [6] Ramkumar B and Harish M Kittur" Low-Power and Area-Efficient Carry SelectAdder",IEEETransactionson Very Large Scale Integration (VLSI) Systems, vol. 20, pp2000, 2012 [7] Sajesh Kumar U, Mohamed Salih K. K, Sajith K; “Design and ImplementationofCarry SelectAdder withoutUsing Multiplexers”,1stInternational ConferenceonEmerging Technology Trends in Electronics, Communication and Networking, IEEE, 2012. [8] Romana Yousuf and Najeeb-ud-din,―Synthesis of Carry Select Adder in 65 nm FPGA, IEEE, 2009. [9] M. Alioto, G. Palumbo and M.Poli, "A Gate level strategy to design Carry Select Adders," Proceedings of 2002 IEEE Symp. on Circuits and Systems, vol. 2, pp. 465- 468,May 2004. [10] Suryasnata Tripathy,L B Omprakash, Sushanta K. Mandal, B S Patro,“Low Power Multiplier Architectures Using Vedic Mathematics in 45nm technology for High Speed Computing,” Communication, Information & Computing Technology (ICCICT), IEEE International Conference,India,pp 1-6, jan 2015. [11] M. Akila, C. Gowribala, S. Maflin Shaby “Implementation of High Speed Vedic Multiplier using Modified Adder’ 2016 International Conference on Communication and Signal Processing, IEEE(April 2016). [12] Sushma R.Huddar and Sudhir Rao, kalpana M. , Surabhi Mohan, “Novel HighSpeedVedic mathematicsmultiplier using Compressors”, Automation, Computing, Communication, Control and Compressed Sensing (iMac4s), 2013 International Multi-Conference IEEE,pp 465-469, March 2013. [13] Yogendri, Anil Kumar Gupta “Design of High Performance 8-bit Vedic Multiplier” 2016 IEEE, 978-1- 5090- 0673-1/16 [14] S Nikhil and Mrs. P. Vijaya Lakshmi“Implementationofa High Speed Multiplier desired for HighPerformance Applications Using Kogge Stone Adder” . [15] Tiwari, Honey Durga, et al., "Multiplier design based on ancient Indian Vedic Mathematics, " Int. SoC Design Conf., 2008, vol. 2. IEEE Proc., pp. II-65 - II-68.