• Title/Summary/Keyword: Carry Look-Ahead Adder

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A Scalable Word-based RSA Cryptoprocessor with PCI Interface Using Pseudo Carry Look-ahead Adder (가상 캐리 예측 덧셈기와 PCI 인터페이스를 갖는 분할형 워드 기반 RSA 암호 칩의 설계)

  • Gwon, Taek-Won;Choe, Jun-Rim
    • Journal of the Institute of Electronics Engineers of Korea SD
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    • v.39 no.8
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    • pp.34-41
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    • 2002
  • This paper describes a scalable implementation method of a word-based RSA cryptoprocessor using pseudo carry look-ahead adder The basic organization of the modular multiplier consists of two layers of carry-save adders (CSA) and a reduced carry generation and Propagation scheme called the pseudo carry look-ahead adder for the high-speed final addition. The proposed modular multiplier does not need complicated shift and alignment blocks to generate the next word at each clock cycle. Therefore, the proposed architecture reduces the hardware resources and speeds up the modular computation. We implemented a single-chip 1024-bit RSA cryptoprocessor based on the word-based modular multiplier with 256 datapaths in 0.5${\mu}{\textrm}{m}$ SOG technology after verifying the proposed architectures using FPGA with PCI bus.

Design of a Low-Power Carry Look-Ahead Adder Using Multi-Threshold Voltage CMOS (다중 문턱전압 CMOS를 이용한 저 전력 캐리 예측 가산기 설계)

  • Kim, Dong-Hwi;Kim, Jeong-Beom
    • The KIPS Transactions:PartA
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    • v.15A no.5
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    • pp.243-248
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    • 2008
  • This paper proposes a low-power carry look-ahead adder using multi-threshold voltage CMOS. The designed adder is compared with conventional CMOS adder. The propagation delay time is reduced by using low-threshold voltage transistor in the critical path. Also, the power consumption is reduced by using high-threshold voltage transistor in the shortest path. The other logic block is implemented with normal-threshold transistor. Comparing with the conventional CMOS circuit, the proposed circuit is achieved to reduce the power consumption by 14.71% and the power-delay-product by 16.11%. This circuit is designed with Samsung $0.35{\mu}m$ CMOS process. The validity and effectiveness are verified through the HSPICE simulation.

Analysis of the Borrow Look-ahead Subtracter Design (Borrow Look-ahead Subtracter 설계에 대한 분석)

  • Yu, Jang-Pyo;Chung, Tae-Sang
    • Proceedings of the KIEE Conference
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    • 2000.11d
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    • pp.784-786
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    • 2000
  • This paper implements and analyzes logically the Borrow Look-ahead Subtracter using Borrow Generator and Borrow Propagator. In subtracting calculation, we improve the calculating efficiency with using 4-bit subtracter which has Borrow Look-ahead Subtracters connection, and show that this is compatible with adder using the concept of Carry Generator and Carry Propagator. This subtracter may be useful in frequent subtracting calculation. We think this approach makes it possible to implement simple ALU(Arithmetic Logic Unit) with combining the concept of Borrow Look-ahead Subtracter and Carry Look-ahead Adder.

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On the design of 64bit CLSA adder using the optimized algorithm (최적 알고리즘을 이용한 64비트 CLSA 가산기 설계)

  • 이영훈;김상수
    • Journal of the Korea Society of Computer and Information
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    • v.4 no.3
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    • pp.47-52
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    • 1999
  • The efficiency of an adder which plays an important role in micro-process and DSP greatly depends on the kinds of carry generation method. So in this paper. I used both CLA excellent in the speed and CSA best in the chip-size. The 64bit adder is designed with high speed which is two optimum combination. Therefore this paper suggested the way of CLSA improving both speed and chip-size. and proved the excellence of the designed circuit.

Implementation of RSA Exponentiator Based on Radix-$2^k$ Modular Multiplication Algorithm (Radix-$2^k$ 모듈라 곱셈 알고리즘 기반의 RSA 지수승 연산기 설계)

  • 권택원;최준림
    • Journal of the Korea Institute of Information Security & Cryptology
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    • v.12 no.2
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    • pp.35-44
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    • 2002
  • In this paper, an implementation method of RSA exponentiator based on Radix-$2^k$ modular multiplication algorithm is presented and verified. We use Booth receding algorithm to implement Radix-$2^k$ modular multiplication and implement radix-16 modular multiplier using 2K-byte memory and CSA(carry-save adder) array - with two full adder and three half adder delays. For high speed final addition we use a reduced carry generation and propagation scheme called pseudo carry look-ahead adder. Furthermore, the optimum value of the radix is presented through the trade-off between the operating frequency and the throughput for given Silicon technology. We have verified 1,024-bit RSA processor using Altera FPGA EP2K1500E device and Samsung 0.3$\mu\textrm{m}$ technology. In case of the radix-16 modular multiplication algorithm, (n+4+1)/4 clock cycles are needed and the 1,024-bit modular exponentiation is performed in 5.38ms at 50MHz.

1V-2.7ns 32b self-timed parallel carry look-ahead adder with wave pipeline dclock control (웨이브 파이프라인 클럭 제어에 의한 1V-2.7ns 32비트 자체동기방식 병렬처리 덧셈기의 설계)

  • 임정식;조제영;손일헌
    • Journal of the Korean Institute of Telematics and Electronics C
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    • v.35C no.7
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    • pp.37-45
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    • 1998
  • A 32-b self-timed parallel carry look-ahead adder (PCLA) designed for 0.5.mum. single threshold low power CMOS technology is demonstrated to operate with 2.7nsec delay at 8mW under 1V power supply. Compared to static PCLA and DPL adder, the self-timed PCLA designed with NORA logic provides the best performance at the power consumption comparable to other adder structures. The wave pipelined clock control play a crucial role in achieving the low power, high performance of this adder by eliminating the unnecessary power consumption due to the short-circuit current during the precharge phase. Th enoise margin has been improved by adopting the physical design of staic CMOS logic structure with controlled transistor sizes.

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Optical Look-ahead Carry Full-adder Using Dual-rail Coding

  • Gil Sang Keun
    • Journal of the Optical Society of Korea
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    • v.9 no.3
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    • pp.111-118
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    • 2005
  • In this paper, a new optical parallel binary arithmetic processor (OPBAP) capable of computing arbitrary n-bit look-ahead carry full-addition is proposed and implemented. The conventional Boolean algebra is considered to implement OPBAP by using two schemes of optical logic processor. One is space-variant optical logic gate processor (SVOLGP), the other is shadow-casting optical logic array processor (SCOLAP). SVOLGP can process logical AND and OR operations different in space simultaneously by using free-space interconnection logic filters, while SCOLAP can perform any possible 16 Boolean logic function by using spatial instruction-control filter. A dual-rail encoding method is adopted because the complement of an input is needed in arithmetic process. Experiment on OPBAP for an 8-bit look-ahead carry full addition is performed. The experimental results have shown that the proposed OPBAP has a capability of optical look-ahead carry full-addition with high computing speed regardless of the data length.

High Speed Modular Multiplication Algorithm for RSA Cryptosystem (RSA 암호 시스템을 위한 고속 모듈라 곱셈 알고리즘)

  • 조군식;조준동
    • The Journal of Korean Institute of Communications and Information Sciences
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    • v.27 no.3C
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    • pp.256-262
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    • 2002
  • This paper presents a novel radix-4 modular multiplication algorithm based on the sign estimation technique (3). The sign estimation technique detects the sign of a number represented in the form of a carry-sum pair. It can be implemented with 5-bit carry look-ahead adder. The hardware speed of the cryptosystem is dependent on the performance modular multiplication of large numbers. Our algorithm requires only (n/2+3) clock cycle for n bit modulus in performing modular multiplication. Our algorithm out-performs existing algorithm in terms of required clock cycles by a half, It is efficient for modular exponentiation with large modulus used in RSA cryptosystem. Also, we use high-speed adder (7) instead of CPA (Carry Propagation Adder) for modular multiplication hardware performance in fecal stage of CSA (Carry Save Adder) output. We apply RL (Right-and-Left) binary method for modular exponentiation because the number of clock cycles required to complete the modular exponentiation takes n cycles. Thus, One 1024-bit RSA operation can be done after n(n/2+3) clock cycles.

Design of paraleel adder with carry look-ahead using current-mode CMOS Multivalued Logic (전류 모드 CMOS MVL을 이용한 CLA 방식의 병렬 가산기 설계)

  • 김종오;박동영;김흥수
    • The Journal of Korean Institute of Communications and Information Sciences
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    • v.18 no.3
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    • pp.397-409
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    • 1993
  • This paper proposed the design methodology of the 8 bit binary parallel adder with carry book-ahead scheme via current-mode CMOS multivalued logic and simulated the proposed adder under $5{\mu}m$ standard IC process technology. The threshold conditions of $G_K$ and $P_K$ which are needed for m-valued parallel adder with CLA are evaluated and adopted for quaternary logic. The design of quaternary CMOS logic circuits, encoder, decoder, mod-4 adder, $G_K$ and $P_K$ detecting circuit and current-voltage converter is proposed and is simulated to prove the operations. These circuits are necessary for binary arithmetic using multivalued logic. By comparing with the conventional binary adder and the CCD-MVL adder, We show that the proposed adder cab be designed one look-ahead carry generator with 1-level structure under standard CMOS technology and confirm the usefulness of the proposed adder.

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Design of ENMODL CLA for Low Power High Speed Multipier (고속 저전력 곱셈기에 적합한 ENMODL CLA 설계)

  • 백한석;한석붕
    • Journal of the Institute of Convergence Signal Processing
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    • v.2 no.4
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    • pp.91-96
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    • 2001
  • In this paper we propose a new ENMODL(Enhanced-NORA-MODL) CLA(Carry-Look Ahead Adder) for high speed and low power multiplier. To reduce transistor counts, area and power dissipation we developed new-approaches. The method makes use of a dynamic CMOS logic ENMODL CLA. The advantage of ENMODL is small area and high speed The speed of ENMODL CLA is invreased by 6.27 % as compared with conventional NMOCL CLA. The proposed method was verified by HSPICE simulation and layout througth 0.6${\mu}{\textrm}{m}$ CMOS process.

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