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      • KCI등재
      • KCI등재

        결정도에 기초한 다중출력조합디지털논리시스템

        박춘명 한국정보통신학회 2005 한국정보통신학회논문지 Vol.9 No.7

        This paper presents a design method for multiple-output combinational digital logic systems using time domain based on multiplexing(TDBM) and common multi-terminal extension decision diagrams(CMTEDD). The CMTEDDs represents extension valued multiple-output functions, while TDBM systems transmit several signals on a single lines. The proposed method can reduce the 1)hardware, 2)logic levels and 3)pins. In the logic system design, we use two types of decision diagrams(DDs), that is the common binary decision diagrams(CBDDs) and CMTEDDs. Also, we propose an algorithms to derive common multiple-terminal binary decision diagrams(CMTBDD) from CBDDs, and CMTEDDs from CMTBDDs. The CMTEDDs over CBDDs is more compactness in terms of number of non-terminal nodes, where the nodes for output selection variables are not included in the non-terminal nodes. In the logic design, each non-terminal nodes of an CBDDs and an CMTEDDs is realized by a multiplexer(MUX). In addition, we compare the proposed TDBM realization with the conventional one. 본 논문에서는 TDBM과 CMTEDD를 사용하여 다중출력조합디지털논리시스템 설계방법의 한가지를 제안하였다. 또한, CBDD와 CMTEDD를 기반으로 최종 조합디지털논리시스템 구성을 멀티플렉서를 사용하여 구현하였다. 제안한 방법은 기존의 방법에 비해 모듈사이의 내부결선을 효과적으로 줄일 수 있으며 입력변수의 쌍과 출력함수의 쌍에 의해 게이트 수를 줄일 수 있는 장점이 있다.

      • KCI등재

        모서리값 확장 그래프를 사용한 함수구성에 관한연구

        박춘명,Park, Chun-Myoung 한국정보통신학회 2013 한국정보통신학회논문지 Vol.17 No.4

        본 논문에서는 최근의 디지털논리시스템의 함수구성시에 도입되고 있는 그래프이론에 바탕을 둔 새로운 형태의 데이터구조 형태인 모서리값 확장 그래프를 추출하는 알고리즘을 제안하였다. 이를 위해 수학적 배경으로는 리터럴 함수와 리드 뮬러 확장에 대해 논의하였으며, 본 논문의 근간인 모서리 확장 그래프의 도출에 대해 논의하였다. 또한, 모서리 확장 그래프로부터 임의의 m치 n변수의 축약된 함수구성을 도출하는 알고리즘을 제안하였으며 이를 예에 적용하여 그 타당성을 보였다. 제안된 알고리즘의 규칙성을 고려하여 동일부분을 모듈화함으로써 일반성을 가짐을 보였다. In recently years, many digital logic systems based on graph theory are analyzed and synthesized. This paper presented a method of constructing the function using edge valued extension graph which is based on graph theory. The graph is applied to a new data structure. from binary graph which is recently used in constructing the digital logic systems based on the graph theory. We discuss the mathematical background of literal and reed-muller expansion, and we discuss the edge valued extension graph which is the key of this paper. Also, we propose the algorithms which is the function derivation based on the proposed edge valued extension graph. That is the function minimization method of the n-variables m-valued functions and showed that the algorithm had the regularity with module by which the same blocks were made concerning about the schematic property of the proposed algorithm.

      • 모듈러技法에 基礎한 多値디지탈論理스위칭 函數의 回路設計에 관한 硏究

        朴春明 충주대학교 산업대학원 1999 大學院論文輯 Vol.1 No.-

        This paper presents a method of the circuit design of the multiple-valued digital logic switching functions based on the modular techniques. First of all,we introduce the necessity,background and concepts of the modular design techniques for the digital logic systems. Next, we discuss the definitions that are used in this paper. For the purpose of the circuit design for the multiple-valued digital logic switching functions, we discuss the extraction of the partion functions. Also we describe the construction method of the building block,that is called the modules, based on each partion functions. And we apply the proposed method to the example,we compare the results with the results of the earlier methods. In result, we decrese the control function, it means that we obtain the effective cost in the digital logic design for any other earlier methods. In the future research,we require the universal module that treat more partion functions and more compct module.

      • Galois體上에서의 線形多値理論 디지탈시스템 構成

        朴春明 충주대학교 1997 한국교통대학교 논문집 Vol.32 No.2

        This paper presents a method of constructing the Linear Multiple-Valued Logic Digital Systems (LMVLDS) over Galois Fields. The proposed method is as follows. First of all, we extract the input/output relationship of linear characteristics for the given digital logic systems. Next, we convert the input/output relationship to Directed Cyclic Graph(DCG) using basic gates adder and coefficient multiplier that are defined by mathematical properties in Galois fields. Also, we propose the new factorization method for matrix characteristics equation that represents the relationship of the input/output characteristics. The proposed method has the generalization and regularity. Also, the proposed method is possibly applied to any prime number multiplication expression.

      • GF(P)上의 多値論理順次 디지탈시스템 構成에 관한 硏究

        朴春明 忠州大學校 1999 한국교통대학교 논문집 Vol.34 No.2

        This paper presents a method for constructing thr multiple-valued logic sequential digital systems over the Galois Field GF(Pm) Fist, we assign all elements in GF(Pm) tl P-valued digit codes using mathematical properties of Galois Field GF(Pm) Also, we discuss the operationl charateristics and properties of the building block T-gate that is used for realizing the multiple-valued logic sequential digital systems over the Galois Field GF(Pm) Then, we realize the multiple-valued logic sequential digital systems with and without feed-back 1) The multipe-valued logic sequential digital systems with feed-back is constructed by using only T-gate from state-transition diagram expressing the information of the sequential logic digital systems. 2)The multilpe-valued logic sequential digital systems without feed-back is constructed by following steps. First, we assign the states in state-transition diagram to state P-valued digit codes,then obtain the states function and predecessor table that explaning the relation ship between present states and previos state.Next, we obtained the next-stat function from state function and predecessor table. Finally we realize the circuit using T-gate and decoder. The proposed method for construcing the multiple-valued logic sequential digital systems over the Galois Fiel GF(Pm) is regularity and extensibility than earier methods.

      • 多値論理 PLA에 基礎한 디지탈시스템 設計

        朴春明,元忠常 충주대 산업과학기술연구소 1999 産業科學論文集 Vol.7 No.1

        This paper presents a method of the multiple-valued logic digital systems based on the multiple-valued logic PLA. First of all, we propose a MIN and MAX algebra arithmetic operation based on the Post algebra. And we discuss the T-gate that is used for realization of the MIN and MAX algebra arithmetic operation. Next, we discuss the MIN array and MAX array that are basic circuit of the PLA, and discuss the literal property. For the purpose of the design for the multiple-valued logic digital systems based on the multiple-valued logic PLA, We propose the variable partition, modular structure design, literal generator, decoder and invertor. The proposed method of the multiple-valued logic digital systems based on the multiple-valued logic PLA is the more compactable and extensibility.

      • KCI등재

        개선된 자동정리증명 기법에 기초한 유한체상의 디지털논리시스템 구성

        박춘명,Park, Chun-Myoung 한국정보통신학회 2006 한국정보통신학회논문지 Vol.10 No.10

        본 논문에서는 개선된 자동정리증명 기법에 기초하여 유한체상의 디지털논리 시스템을 구성하는 방법을 제안하였다. 제안한 방법은 먼저 유한체상의 중요한 학적 성질을 논의하였고 자동정리증명기법의 개념과 기본 성질을 서술하였다. 그리고 개선된 자동정리증명기법을 적용하기 위해 몇 가지 정의를 하였으며 이를 근간으로 디지털논리 시스템의 Building Block을 제안하였다. 또한, 디지털논리 시스템을 구성하기 위한 중요한 관계를 정의하였으며 최종 유한체상의 디지털논리시스템을 개선된 자동정리 증명 기법에 의해 구성하였다. This paper propose the method of constructing the Digital Logic Systems based on the Improved Automatic Theorem Proving Techniques(IATP) over Finite Fields. The proposed method is as following. First, we discuss the background and the important mathematical properties for Finite Fields. Also, we discuss the concepts of the Automatic Theorem Proving Techniques(ATP) including the syntactic method and semantic method, and discuss the basic properties for the Alf. In this step, we define several definitions of the IAIP, Table Pseudo Function Tab and Equal. Next, we propose the T-gate as Building Block(BB) and describe the mathematical representation for the notation of T-gate. Then we discuss the important properties for the T-gate. Also, we propose the several relationships that are Identity relationship, Constant relationship, Tautology relationship and Mod R cyclic relationship. Then we propose Mod R negation gate and the manipulation of the don't care conditions. Finally, we propose the algorithm for the constructing the method of the digital logic systems over finite fields. The proposed method is more efficiency and regularity than my other earlier methods. Thet we prospect the future research and prospects.

      • Galois體 GF(P^m)上의 算術演算器 시스템 構成에 관한 硏究

        朴春明 충주대 산업과학기술연구소 1996 産業科學論文集 Vol.4 No.-

        This paper propose the method of constructing the arithmetic operation unit system that perform binary operation(addition operation and multiplication operation) over Galois Field GF(Pm). The addition operation over Galois Field is comparatively simple because that addition operation is analysed by digit modP summation independantly. But in multiplication operation, generate maximum 2m -2 degree of αk terms, therefore decrese k into m -1 degree using primitive irreducible polynomial. We propose two method of control signal generatation for perform above decrese process. One method is the combinational logic expression and the other method is universal control signal generation. The proposed arithmetic operation unit systems following steps. First of all, we obtain algorithms for addition operation and multiplication operation based on the mathematical properties over Galois Field GF(Pm), next construct basic cell for A-cell and M-cell using T-gate and ModP cyclic gate. Finally construct adder module and multiplication module over Galois Field GF(Pm) after synthesize αk generation module and control signal CSt generation module with above A -cell and M-cell. Then, we propose the future research and prospects.

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