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INTERNATIONAL JOURNAL FOR TRENDS IN ENGINEERING & TECHNOLOGY
VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303
12
Area Delay Power Efficient and Implementation
of Modified Square-Root Carry Select Adder
Architecture
Ms.S.Banu priya1
Mr.G.Lingeswaran2
Pg scholar Assistant professor
Erode Sengunthar engineering college, Thudupathi Erode Sengunthar engineering college, Thudupathi
banusubramaniam92@gmanil.com1
lingesgk1879@gmail.com2
Abstract: In VLSI Technology, Carry Propagation Delay is the most important concern for the Adders. Adder is the
most unavoidable component for the arithmetic performances. This paper is Modified Square Root-Carry Select
Adder (SQRT-CSLA) design reduces the delay with 16 bit adder. Carry select adder have two units for Carry
Generation (CG) and Carry Selection (CS). The modified SQRT-CSLA design can gives parallel path for carry
propagation. So the overall adder delay has reduced. Modified design is obtained using Ripple Carry Adder (RCA)
with Boolean Excess-1 Converter (BEC). BEC produces an output i.e., is an excess one result for given input bits.
Then input bits and BEC output is given to multiplexer for carry selection. Use of BEC instead of dual RCA gives
efficient carry propagation delay and it consumes the lower power and overall gates using in design is reduced with
compared to carry select adder with dual RCA. The final sum is calculated using final sum generation.
Index Terms: RCA, BEC with MUX and Modified SQRT-CSLA
I.INTRODUCTION
In the VLSI technology, the low power adder circuits
are widely used due to their fast and increase of
convenient electronics component. A speedy operation
of a digital system is generally influenced by the tenant
adders. The most important and widely accepted metrics
for measuring the quality of adder designs are power,
delay and area. Optimizing the area, delay has always
been considered an important for VLSI design
stipulation. Then the reduction of power dissipation has
come to for as a major design goal aspect. Here digital
adders, the speed of addition are limited by the time
required to propagate a carry through the adder. High-
speed addition and multiplication has always been a
fundamental requirement of high- performance
processors and systems.
The sum for each bit position in an elementary adder
is generated sequentially only after the previous bit
position has been summed and carries propagated into
the next block. The major problem of main speed
limitation in several adders is in generation of carries.
This speed limitation can be conquering by using carry
select adder (CSLA) and this CSLA is a fastest adder
among all other adders. Then CSLA has mainly two
types i.e., square-root and linear. Here uses a CSLA
with square-root type and it are an efficient and fast
adder.
II.RIPPLE CARRY ADDER
A ripple carry (RCA) adder is a digital circuit that gives
the two binary values while performing arithmetic
summation. It can be builds with two full adder blocks
connected in parallel form and it produces carry output
from each full adder blocks connected to the next full
adder block to gives the carry input. RCA is one of the
types of adder to use of arithmetic functions and it used
in first stage of this paper.
A.2-Bit Ripple Carry Adders
In this project, uses a two-bit ripple carry adder and
RCA consists of two full adders (FA) block in it. 2-bit
RCA structure is shown in figure 1. After that, 2-bit
binary inputs and Cin=1 are given to the two full adders.
Then, the sum and carry are generated by first full adder
block. This carry is propagates through the next full
adder block, after only starts to addition process and it
will also generates the sum and carry. These results are
given to the new modified Square Root-Carry Select
adder (SQRT-CSLA).
Fig 1:
Construction of Two-bit full adder
INTERNATIONAL JOURNAL FOR TRENDS IN ENGINEERING & TECHNOLOGY
VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303
13
III. FULL ADDER
A full adder is a adder circuits and it contains two half
adders. FA can perform the addition of three input bits
and gives the result of sum and carry. The three input
bits are A, B and Cin and the output of Sum and Cout.
The full adder is shown in following figure 2.
Fig 2: Structure of full adder
IV.BINARY EXCESS-1 CONVERTER
The use of binary to excess-1 code converter is to
converts binary value into excess one form of binary
representation. In this project, dual pair RCA is replaced
by BEC in the new modified SQRT-CSLA architecture
to get lower area and improved speed of performance
than RCA. Because of high propagation delay was
produced when generating partial sum and carry due to
the use of dual RCA pair. The gate counts are used in
this modified CSLA gets reduced.
A. Binary Excess Code
The modified Square root Carry select adder has a
single ripple carry adder with Binary to Excess-I
converter, which replace the ripple carry adder with
Cin=l, in order to reduce the area and power
consumption of the regular CSLA. Here n+1 BEC is
used instead of n-bit RCA. Table I shows the 4-bit BEC.
Table I: Binary to Binary excess-1 code conversion
B.BEC with Mux
The BEC is constructed with Multiplexer (MUX)
circuit and here shows a BEC with 8:4 MUX in figure 3.
One input of the 8:4 MUX gets as it input (B3, B2, B1,
and B0) and another input of the MUX is the BEC
output. This structure can possibly generate parallel two
results and the MUX is selecting either the BEC output
or straight input based on the control signal cin. The
significance of the BEC logic is from the large area
reduction when designing of CSLA with large binary
numbers.
Fig 3: BEC logic with MUX
V.REGULAR CSLA
In this method n-bit input are given to the first Ripple
carry adder (RCA) block with Cin of 0 and it produces a
sum and carry. After getting carry only, the second RCA
block will start to process on Cin of 1. Until, this second
RCA get carry from previous block, it will wait to get.
So those, the problem were increased in delay and
power. And after that, the right sum and carry is selected
in the selection unit. This regular CSLA method is
shows in figure 4.
Fig 4: Regular CSLA structure
INTERNATIONAL JOURNAL FOR TRENDS IN ENGINEERING & TECHNOLOGY
VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303
14
VI.NEW MODIFIED SQRT-CSLA
The Binary to excess one Converter (BEC) used instead of the
RCA with signal input cin=1 because of reduce the area and
power utilization of the regular CSLA. The new modified 16-
bit SQRT-CSLA using BEC is shown in figure 4. Then the
structure is further divided into five major blocks with RCA
and BEC.
One input to the MUX goes from the RCA with Cin=0 and
other input from the BEC. Clearly gives best result about the
BEC structure reduces the number of gate counts used in the
design and less power consumption compares to the regular
CSLA.
VII. SIMULATION RESULTS AND
IMPLEMENTATION
The regular SQRT-CSLA and new modified 16-bit SQRT-
CSLA experimental results are given in following below
fiure 5 and figure 6. Comparison results of the regular
SQRT-CSLA and new modified 16-bit SQRT-CSLA is
given in table II.
Fig 5: New modified 16-bit SQRT-CSLA
Fig 6: Simulation result of regular CSLA
INTERNATIONAL JOURNAL FOR TRENDS IN ENGINEERING & TECHNOLOGY
VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303
15
Fig 7: simulation result of new modified SQRT-CSLA
Table II: Area, delay results compared with conventional method
VIII. CONCLUSION
In this paper, the new 16-bit modified square root carry
select adder designed replacement of ripple carry adder by
binary to excess one converter (BEC) in existing method.
VHSIC Hardware Description Language (VHDL) codes
are done by use of Xilinx ISE 8.1i/ Modelsim SE 6.5 and
simulation waveform and design reports are clearly
indicating this design is an efficient to lesser delay and
power. Modified SQRT-CSLA design gives an efficient
and fast carry select adder than the existing adder because
of this design produced overall delay of 25.209 ns, power
of 72 ns and the total logic gates are used in design to 248
gate counts.
REFERENCES
[1]. Anand Selvakumar.P and Hemalatha. K. L (August
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Computer Applications in Engineering Sciences
Special Issue on National Conference on
Information and Communication (NCIC'13).
Volume III.
[2].Chan Gagandeep Singh Gill and Chakshu Goel
(March 2014), “Carry Select Adder-review”,
International Journal of Emerging
Trends in Engineering and Development Issue 4,
Vol.2.
[3]. Ishita Banerjee (Nov-Dec 2013), “High Speed, Low
Power, Area Efficient Mux-Add and Based
Implementation of Carry Select Adder”. Ishita
Banerjeeet al Int. Journal of Engineering Research
and Applications .ISSN : 2248-9622, Vol. 3, Issue 6
pp.75-78.
[4]. Itamar Levi, Alexander Belenky, and Alexander
Fish (may 2014), “Logical Effort for CMOS-Based
Dual Mode Logic Gates”, IEEE transactions on
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VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303
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very large scale integration (VLSI) systems, vol. 22,
no. 5.
[5]. Negowda.C, and Dr. Aswatha A. R (July 2013),
“Power Optimized Full Adder Architecture”.
International Journal of Emerging Technology and
Advanced Engineering, ISSN 2250-2459, ISO
9001:2008 Certified Journal, Volume 3, Issue 7.
[6]. Daniel R. Llamocca-Obregon, “A core design to
obtain square root based on a non-restoring
algorithm”, Av. Universitararia S/N Cdra.18-Lima
32,Peru.
[7]. Pravin adlin.J and Palaniappan.C (Mar. - Apr. 2013),
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IOSR Journal of Electronics and Communication
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ISSN: 2278-8735. Volume 5, Issue 3, PP 20-25.
[8]. Pallavi.CH, swathi.V(June 2013), “An Efficient Carry
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[9]. Rongali Aneel Kumar, Srinivasa Rao.B.N, Prasad Rao.R
(September 2012)., “Design and analysis of 16-bit
Full Adder using Spartan-3 FPGA”, International
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[10]. RatnaMala.T, Vinay Kumar.R and Chandra Kala.T
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Efficient High-Speed Carry Select Adder”.
International Journal of Research in Computer and
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5841, Vol 1, Issue 6.
[11]. Sreenivasulu.P, Dr. Srinivasa Rao.K, Malla Reddy
and Dr.Vinay Babu.A (Mar-Apr 2012), “Energy and
Area efficient Carry Select Adder on a reconfigurable
hardware”. International Journal of Engineering
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[12]. Senthilkumar.A and Kousalya devi.A (April 2013),
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Adder Architecture”, International Journal Of
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Engineering,IJARSE, Vol. No.2, Issue No.4 .
[13]. Saranya.K (January 2013), “Low Power and Area-
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2231-2307, Volume-2, Issue-6.
[14]. Subha.R and Durga.G (2013), “Design of Digital
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[16]. Zhanfeng Zhang (December 2010), “A New Adder
Theory Based on Half Adder and Implementation in
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Processing, 2010, 2, 11-17 Published Online in
MECS.

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Area Delay Power Efficient and Implementation of Modified Square-Root Carry Select Adder Architecture

  • 1. INTERNATIONAL JOURNAL FOR TRENDS IN ENGINEERING & TECHNOLOGY VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303 12 Area Delay Power Efficient and Implementation of Modified Square-Root Carry Select Adder Architecture Ms.S.Banu priya1 Mr.G.Lingeswaran2 Pg scholar Assistant professor Erode Sengunthar engineering college, Thudupathi Erode Sengunthar engineering college, Thudupathi banusubramaniam92@gmanil.com1 lingesgk1879@gmail.com2 Abstract: In VLSI Technology, Carry Propagation Delay is the most important concern for the Adders. Adder is the most unavoidable component for the arithmetic performances. This paper is Modified Square Root-Carry Select Adder (SQRT-CSLA) design reduces the delay with 16 bit adder. Carry select adder have two units for Carry Generation (CG) and Carry Selection (CS). The modified SQRT-CSLA design can gives parallel path for carry propagation. So the overall adder delay has reduced. Modified design is obtained using Ripple Carry Adder (RCA) with Boolean Excess-1 Converter (BEC). BEC produces an output i.e., is an excess one result for given input bits. Then input bits and BEC output is given to multiplexer for carry selection. Use of BEC instead of dual RCA gives efficient carry propagation delay and it consumes the lower power and overall gates using in design is reduced with compared to carry select adder with dual RCA. The final sum is calculated using final sum generation. Index Terms: RCA, BEC with MUX and Modified SQRT-CSLA I.INTRODUCTION In the VLSI technology, the low power adder circuits are widely used due to their fast and increase of convenient electronics component. A speedy operation of a digital system is generally influenced by the tenant adders. The most important and widely accepted metrics for measuring the quality of adder designs are power, delay and area. Optimizing the area, delay has always been considered an important for VLSI design stipulation. Then the reduction of power dissipation has come to for as a major design goal aspect. Here digital adders, the speed of addition are limited by the time required to propagate a carry through the adder. High- speed addition and multiplication has always been a fundamental requirement of high- performance processors and systems. The sum for each bit position in an elementary adder is generated sequentially only after the previous bit position has been summed and carries propagated into the next block. The major problem of main speed limitation in several adders is in generation of carries. This speed limitation can be conquering by using carry select adder (CSLA) and this CSLA is a fastest adder among all other adders. Then CSLA has mainly two types i.e., square-root and linear. Here uses a CSLA with square-root type and it are an efficient and fast adder. II.RIPPLE CARRY ADDER A ripple carry (RCA) adder is a digital circuit that gives the two binary values while performing arithmetic summation. It can be builds with two full adder blocks connected in parallel form and it produces carry output from each full adder blocks connected to the next full adder block to gives the carry input. RCA is one of the types of adder to use of arithmetic functions and it used in first stage of this paper. A.2-Bit Ripple Carry Adders In this project, uses a two-bit ripple carry adder and RCA consists of two full adders (FA) block in it. 2-bit RCA structure is shown in figure 1. After that, 2-bit binary inputs and Cin=1 are given to the two full adders. Then, the sum and carry are generated by first full adder block. This carry is propagates through the next full adder block, after only starts to addition process and it will also generates the sum and carry. These results are given to the new modified Square Root-Carry Select adder (SQRT-CSLA). Fig 1: Construction of Two-bit full adder
  • 2. INTERNATIONAL JOURNAL FOR TRENDS IN ENGINEERING & TECHNOLOGY VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303 13 III. FULL ADDER A full adder is a adder circuits and it contains two half adders. FA can perform the addition of three input bits and gives the result of sum and carry. The three input bits are A, B and Cin and the output of Sum and Cout. The full adder is shown in following figure 2. Fig 2: Structure of full adder IV.BINARY EXCESS-1 CONVERTER The use of binary to excess-1 code converter is to converts binary value into excess one form of binary representation. In this project, dual pair RCA is replaced by BEC in the new modified SQRT-CSLA architecture to get lower area and improved speed of performance than RCA. Because of high propagation delay was produced when generating partial sum and carry due to the use of dual RCA pair. The gate counts are used in this modified CSLA gets reduced. A. Binary Excess Code The modified Square root Carry select adder has a single ripple carry adder with Binary to Excess-I converter, which replace the ripple carry adder with Cin=l, in order to reduce the area and power consumption of the regular CSLA. Here n+1 BEC is used instead of n-bit RCA. Table I shows the 4-bit BEC. Table I: Binary to Binary excess-1 code conversion B.BEC with Mux The BEC is constructed with Multiplexer (MUX) circuit and here shows a BEC with 8:4 MUX in figure 3. One input of the 8:4 MUX gets as it input (B3, B2, B1, and B0) and another input of the MUX is the BEC output. This structure can possibly generate parallel two results and the MUX is selecting either the BEC output or straight input based on the control signal cin. The significance of the BEC logic is from the large area reduction when designing of CSLA with large binary numbers. Fig 3: BEC logic with MUX V.REGULAR CSLA In this method n-bit input are given to the first Ripple carry adder (RCA) block with Cin of 0 and it produces a sum and carry. After getting carry only, the second RCA block will start to process on Cin of 1. Until, this second RCA get carry from previous block, it will wait to get. So those, the problem were increased in delay and power. And after that, the right sum and carry is selected in the selection unit. This regular CSLA method is shows in figure 4. Fig 4: Regular CSLA structure
  • 3. INTERNATIONAL JOURNAL FOR TRENDS IN ENGINEERING & TECHNOLOGY VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303 14 VI.NEW MODIFIED SQRT-CSLA The Binary to excess one Converter (BEC) used instead of the RCA with signal input cin=1 because of reduce the area and power utilization of the regular CSLA. The new modified 16- bit SQRT-CSLA using BEC is shown in figure 4. Then the structure is further divided into five major blocks with RCA and BEC. One input to the MUX goes from the RCA with Cin=0 and other input from the BEC. Clearly gives best result about the BEC structure reduces the number of gate counts used in the design and less power consumption compares to the regular CSLA. VII. SIMULATION RESULTS AND IMPLEMENTATION The regular SQRT-CSLA and new modified 16-bit SQRT- CSLA experimental results are given in following below fiure 5 and figure 6. Comparison results of the regular SQRT-CSLA and new modified 16-bit SQRT-CSLA is given in table II. Fig 5: New modified 16-bit SQRT-CSLA Fig 6: Simulation result of regular CSLA
  • 4. INTERNATIONAL JOURNAL FOR TRENDS IN ENGINEERING & TECHNOLOGY VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303 15 Fig 7: simulation result of new modified SQRT-CSLA Table II: Area, delay results compared with conventional method VIII. CONCLUSION In this paper, the new 16-bit modified square root carry select adder designed replacement of ripple carry adder by binary to excess one converter (BEC) in existing method. VHSIC Hardware Description Language (VHDL) codes are done by use of Xilinx ISE 8.1i/ Modelsim SE 6.5 and simulation waveform and design reports are clearly indicating this design is an efficient to lesser delay and power. Modified SQRT-CSLA design gives an efficient and fast carry select adder than the existing adder because of this design produced overall delay of 25.209 ns, power of 72 ns and the total logic gates are used in design to 248 gate counts. REFERENCES [1]. Anand Selvakumar.P and Hemalatha. K. L (August 2013)., “An Efficient Logic Test Structure for Low Power Testing”, International Journal of Computer Applications in Engineering Sciences Special Issue on National Conference on Information and Communication (NCIC'13). Volume III. [2].Chan Gagandeep Singh Gill and Chakshu Goel (March 2014), “Carry Select Adder-review”, International Journal of Emerging Trends in Engineering and Development Issue 4, Vol.2. [3]. Ishita Banerjee (Nov-Dec 2013), “High Speed, Low Power, Area Efficient Mux-Add and Based Implementation of Carry Select Adder”. Ishita Banerjeeet al Int. Journal of Engineering Research and Applications .ISSN : 2248-9622, Vol. 3, Issue 6 pp.75-78. [4]. Itamar Levi, Alexander Belenky, and Alexander Fish (may 2014), “Logical Effort for CMOS-Based Dual Mode Logic Gates”, IEEE transactions on
  • 5. INTERNATIONAL JOURNAL FOR TRENDS IN ENGINEERING & TECHNOLOGY VOLUME 4 ISSUE 2 – APRIL 2015 - ISSN: 2349 - 9303 16 very large scale integration (VLSI) systems, vol. 22, no. 5. [5]. Negowda.C, and Dr. Aswatha A. R (July 2013), “Power Optimized Full Adder Architecture”. International Journal of Emerging Technology and Advanced Engineering, ISSN 2250-2459, ISO 9001:2008 Certified Journal, Volume 3, Issue 7. [6]. Daniel R. Llamocca-Obregon, “A core design to obtain square root based on a non-restoring algorithm”, Av. Universitararia S/N Cdra.18-Lima 32,Peru. [7]. Pravin adlin.J and Palaniappan.C (Mar. - Apr. 2013), “An Area and Delay Efficient Csla Architecture”, IOSR Journal of Electronics and Communication Engineering (IOSR-JECE) e-ISSN: 2278-2834,p- ISSN: 2278-8735. Volume 5, Issue 3, PP 20-25. [8]. Pallavi.CH, swathi.V(June 2013), “An Efficient Carry Select Adder with Reduced Area Application”, International Journal of Computer Engineering Science (IJCES) Volume 3, Issue 6 , ISSN : 2250:3439. [9]. Rongali Aneel Kumar, Srinivasa Rao.B.N, Prasad Rao.R (September 2012)., “Design and analysis of 16-bit Full Adder using Spartan-3 FPGA”, International Journal of Advanced Research in Computer Engineering & Technology (IJARCET) Volume 1, Issue 7. [10]. RatnaMala.T, Vinay Kumar.R and Chandra Kala.T (November 2012), “Design and Verification of Area Efficient High-Speed Carry Select Adder”. International Journal of Research in Computer and Communication technology, IJRCCT, ISSN 2278- 5841, Vol 1, Issue 6. [11]. Sreenivasulu.P, Dr. Srinivasa Rao.K, Malla Reddy and Dr.Vinay Babu.A (Mar-Apr 2012), “Energy and Area efficient Carry Select Adder on a reconfigurable hardware”. International Journal of Engineering Research and Applications (IJERA) ISSN: 2248-9622. www.ijera.com Vol. 2, Issue 2, pp.436-440. [12]. Senthilkumar.A and Kousalya devi.A (April 2013), “VLSI Implementation of an efficient Carry Select Adder Architecture”, International Journal Of Advance Research In Science And Engineering,IJARSE, Vol. No.2, Issue No.4 . [13]. Saranya.K (January 2013), “Low Power and Area- Efficient Carry Select Adder”, International Journal of Soft Computing and Engineering (IJSCE), ISSN: 2231-2307, Volume-2, Issue-6. [14]. Subha.R and Durga.G (2013), “Design of Digital Filter using Low Power and Area Efficient SQRT CSLA”. International Journal of Computer Applications (0975 – 8887) National conference on VSLI and Embedded systems. [15]. Yogayata, Shrivastava, Tarun verma and rita jain (April 2014), “Design and implementation of low power high speed 32-bit hcsa”. International Journal of VLSI and Embedded Systems-IJVES, Vol 05, Article 04292; ISSN: 2249 – 6556. [16]. Zhanfeng Zhang (December 2010), “A New Adder Theory Based on Half Adder and Implementation in CMOS Gates”. I.J. Image, Graphics and Signal Processing, 2010, 2, 11-17 Published Online in MECS.