• Journal of Korea Multimedia Society
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• v.6 no.7
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• pp.1169-1177
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• 2003

The blocking effect results from independent coding of each image block and becomes highly visible, especially coded at very low bit rates. In this paper, a blocking effect reduction circuit is designed which is composed of a memory, arithmetic and logic unit, and control block. The circuit is based on a rational open uniform B-spline curve that uses to produce a smooth curve through a set of control points. The weight values and the modified pixel values in a rational open uniform B-spline curve are calculated using arithmetic and logic circuits. The simulation results show that the circuit has excellent performance for ail pattern of the blocking effects.

• Proceedings of the Korean Institute of Information and Commucation Sciences Conference
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• 2011.05a
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• pp.712-713
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• 2011

In this paper, the AMBA AXI slave unit that can verify the pipelined arithmetic unit is proposed and the 2-stage 16-bit pipelined multiplier is introduced as design example. The proposed AXI slave unit consists of input buffer block memory, control registers, pipelined arithmetic unit, control unit, output buffer block memory, and AXI slave interface unit. The main operational procedures are divided into the following steps, such as burst-mode input data loading for the input buffer memory, programming of control registers, arithmetic operations for block data in the input buffer memory, and burst-mode output data unloading from output buffer memory to host processor. Because the proposed AXI slave unit is general structure, it can be efficiently applicable to AMBA AXI and AHB slave unit with pipelined arithmetic unit.

• Proceedings of the Optical Society of Korea Conference
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• 2000.08a
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• pp.20-21
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• 2000

광을 기반으로 한 논리 연산은 전자 소자의 속도 한계 및 연산 용량의 한계를 극복할 대안으로 많은 관심을 끌고 있다. 초고속 전광 논리 연산의 구현은 대부분 물질의 비선형성을 이용하며 특히 광섬유의 비선형 Ken 효과를 이용한 Sagnac 간섭계의 형태를 이용한 논리 연산이 주로 연구되어 왔다$^{(1)}$ . 그러나 광섬유의 비선형성을 이용하기 위해서는 충분히 큰 광 강도가 필요하며 회로 구성에 있어서도 크기가 크다는 단점이 있다. 최근에는 반도체 광증폭기의 비선형 이득 포화 현상을 이용한 TOAD 등이 발표되어 상대적으로 크기도 감소하고 사용되는 광 강도 역시 감소시킬 수 있었다$^{(2)}$ . 간섭계를 이용한 광논리의 구현은 Sagnac 간섭계 뿐만 아니라 비선형 특성을 갖는 도파로로 구성된 Mach-Zehnder 간섭계, Michelson 간섭계 등도 이용이 가능하다. (중략)

• Journal of KIISE:Computer Systems and Theory
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• v.26 no.12
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• pp.1539-1547
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• 1999

캐리-세이브 가산기 (CSA)는 회로 설계 과정에서 빠른 연산 수행을 위해 가장 널리 이용되는 연산기 중의 하나이다. 그러나, 현재까지 산업체에서 CSA를 이용한 설계는 설계자의 경험에 따른 수작업에 의존하고 있고 그 결과 최적의 회로를 만들기 위해 매우 많은 시간과 노력이 소비되고 있다. 이에 따라 최근 CSA를 기초로 하는 회로 합성 자동화 기법에 대한 연구의 필요성이 대두되고 있는 상황에서, 본 논문은 연산 속도를 최적화하는 효율적인 CSA 할당 알고리즘을 제안한다. 우리는 CSA 할당 문제를 2단계로 접근한다: (1) 연산식의 멀티 비트 입력들만을 고려하여 최소 수행 속도 (optimal-delay)의 CSA 트리를 할당한다; (2) (1)에서 구한 CSA 트리의 수행 속도 증가가 최소화 (minimal increase of delay) 되는 방향으로 CSA들의 캐리 입력 포트들에 나머지 싱글 비트 입력들을 배정한다. 실제 실험에서 우리의 제안된 알고리즘을 적용하여 연산식들의 회로 속도를 회로 면적의 증가 없이 상당한 수준까지 줄일 수 있었다.Abstract Carry-save-adder (CSA) is one of the most widely used implementations for fast arithmetics in industry. However, optimizing arithmetic circuits using CSAs is mostly carried out by the designer manually based on his/her design experience, which is a very time-consuming and error-prone task. To overcome this limitation, in this paper we propose an effective synthesis algorithm for solving the problem of finding an allocation of CSAs with a minimal timing for an arithmetic expression. Specifically, we propose a two step approach: (1) allocating a delay-optimal CSA tree for the multi-bit inputs of the arithmetic expression and (2) determining the assignment of the single-bit inputs to carry inputs of the CSAs which leads to a minimal increase of delay of the CSA tree obtained in step (1). For a number of arithmetic expressions, we found that our approach is very effective, reducing the timing of the circuits significantly without increasing the circuit area.

• Journal of the Korea Institute of Information and Communication Engineering
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• v.20 no.1
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• pp.123-130
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• 2016

In this paper, a high-performance arithmetic unit which can efficiently accelerate a number of algorithms for multimedia application was designed. The 3-stage pipelined arithmetic unit can execute 38 operations for complex and fixed-point data by using efficient configuration for four 16-bit by 16-bit multipliers, new sign extension method for carry-save data, and correction constant scheme to eliminate sign-extension in compression operation of multiple partial multiplication results. The arithmetic unit has about 300-MHz operating frequency and about 37,000 gates on 45nm CMOS technology and its estimated performance is 300 MCOPS(Million Complex Operations Per Second). Because the arithmetic unit has high processing rate and supports a number of operations dedicated to various applications, it can be efficiently applicable to multimedia processors.

• Proceedings of the Korea Information Processing Society Conference
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• 2002.11b
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• pp.995-998
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• 2002

여러 내장형 시스템에 탑재되는 암호모듈의 구현에 있어, 공개키 알고리즘을 위한 ECC 연산의 지연시간을 단축시키기 위해 유한체 연산은 하드웨어로 구현되는 경우가 많다. 그 중에서도 역원 연산은 지연시간 및 전력 소모, 또한 회로 면적에 있어 가장 주요한 부분을 차지하기 때문에 보다 효율적으로 구현하는 것이 필요하다. 본 논문에서 우리는 효율적인 역원 연산, 즉 작은 회로의 역원기를 위한 하드웨어의 구조를 제안한다. 실험에서, 우리가 구현한 구조는 기존에 주로 쓰이는 Modified Inverse Algorithm의 구현에 비해 비슷한 지연시간을 가지면서 회로 면적에 있어 큰 감소를 보이며 이는 스마트 카드 뿐 아니라 여러 mobile 내장형 시스템에 광범위하게 쓰일 수 있다.

• The Journal of Information Technology
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• v.2 no.2
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• pp.145-161
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• 1999

This paper proposes a high speed back propagation neural networks which uses the residue number system. making the high speed operation possible without carry propagation Consisting of MAC(Multiplication and Accumulation) operator unit using Residue number system and sigmoid function operator unit using Mixed Residue Conversion is designed, The Designed circuits are descripted by VHDL and synthesized by Compass tools. Result of simulations shows that critical path delay time is about 19nsec and the size can be reduced to 40% compared to the neural networks implemented by the real number operation unit. The proposed design circuits can be implemented in parallel distributed processing system with desired real time processing.

• Journal of the Institute of Electronics and Information Engineers
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• v.50 no.11
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• pp.124-129
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• 2013

This paper proposes a high-performance vector inner product calculation circuit for real-time object recognition based on SVM algorithm. SVM algorithm shows a higher detection rate than other object recognition algorithms. However, it requires a huge amount of computational efforts. Since vector inner product calculation is one of the major operations of SVM algorithm, it is important to implement a high-performance vector inner product calculation circuit for real-time object recognition capability. The proposed circuit adopts the pipeline architecture with six stages to increase the operating speed and makes it possible to recognize objects in real time based on SVM. The proposed circuit was described in Verilog HDL at RTL. For silicon verification, an MPW chip was fabricated using TSMC 180nm standard cell library. The operation of the implemented MPW chip was verified on the test board with test application software developed for the chip verification.

• Journal of KIISE:Computer Systems and Theory
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• v.28 no.10
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• pp.520-529
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• 2001

Carry-save-adder(CSA) is one of the most effective operation cells in implementing an arithmetic hardware with high performace and small circuit area. An fundamental drawback of the existing CAS applications is that the applications are limited to the local parts of arithmetic circuit that are directly converted to additions. To resolve the limitation, we propose a set of new CSA transformation techniques: optimizing arithmetics with multiplexors, optimizing arithmetics in multiple designs, and optimizing arithmetics with multiplications. We then design a new CSA transformation algorithm which integrates the proposed techniques, so that we are able to utilize CSAs more globally. An extensive experimentation for practical designs are provided to show the effectiveness of our proposed algorithm over the conventional CSA techniques.

• Journal of the Institute of Electronics Engineers of Korea SC
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• v.41 no.6
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• pp.27-35
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• 2004

Finite or Galois fields have been used in numerous applications such as error correcting codes, digital signal processing and cryptography. These applications often require exponetiation on GF(2$^{m}$ ) which is a very computationally intensive operation. Most of the existing methods implemented the exponetiation by iterative methods using repeated multiplications, which leads to much computational load, or needed much hardware cost because of their structural complexity in implementing. In this paper, we present an effective VLSI architecture for exponentiation on GF(2$^{m}$ ). This circuit computes the exponentiation by multiplying product terms, each of which corresponds to an exponent bit. Until now use of this type algorithm has been confined to a primitive element but we generalize it to any elements in GF(2$^{m}$ ).