• Title/Summary/Keyword: theory

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AXIOMS FOR THE THEORY OF RANDOM VARIABLE STRUCTURES: AN ELEMENTARY APPROACH

  • Song, Shichang
    • Journal of the Korean Mathematical Society
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    • v.51 no.3
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    • pp.527-543
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    • 2014
  • The theory of random variable structures was first studied by Ben Yaacov in [2]. Ben Yaacov's axiomatization of the theory of random variable structures used an early result on the completeness theorem for Lukasiewicz's [0, 1]-valued propositional logic. In this paper, we give an elementary approach to axiomatizing the theory of random variable structures. Only well-known results from probability theory are required here.

CAS IMPLEMENTATION OF RECURSIVE STRUCTURE IN A SPANNING TREE

  • Song, Kee-Hong
    • East Asian mathematical journal
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    • v.21 no.2
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    • pp.249-260
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    • 2005
  • Experimentation using computer plays an important part in education and research in graph theory. The purpose of this paper is to develop the CAS techniques for the hands-on approach in graph theory specifically on the topic of constructing the spanning tree. This paper discusses the advantages of CAS as the software system for doing graph theory and introduces the software solutions integrating multimedia user interface developed by the author, which extend the functionality of the existing CAS-based graph theory software package.

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Finite element analysis of the structural material by the theory of continuum damage mechanics (연속체 손상역학에 따른 구조재료의 유한요소해석)

  • 김승조;김위대
    • Journal of the korean Society of Automotive Engineers
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    • v.13 no.3
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    • pp.58-67
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    • 1991
  • A theory of continuum damage mechanics based on the theory of materials of type N was developed and its nonlinear finite element approximation and numerical simulation was carried out. To solve the finite elastoplasticity problems, reasonable kinematics of large deformed solids was introduced and constitutive relations based on the theory of materials of type-N were derived. These highly nonlinear equations were reduced to the incremental weak formulation and approximated by the theory of nonlinear finite element method. Two types of problems, compression moulding problem and pure bending problem, were solved for aluminum 2024.

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과학기술지식의 속성과 기술혁신

  • 홍정진
    • Proceedings of the Korea Technology Innovation Society Conference
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    • 1999.11c
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    • pp.163-177
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    • 1999
  • Science and technology are regarded as public goods and knowledge in traditional innovation theory. Also, linear innovation model and technological determinism are derived from its theory. This is changed, however, in new innovation theory. Social shaping of technology is emphasized and interaction, network, system characters of innovation process are involved in its theory.

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Language Shift on the Individual Level

  • Fazakas, Orsolya
    • Cross-Cultural Studies
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    • v.32
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    • pp.167-179
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    • 2013
  • This paper focuses on a sociologic approach, the theory of planned behavior (Ajzen 1991) and a sociolinguistic field, the language shift (Fishman 1991, Crystal 2000). It describes the theoretical background of language shift and briefly mentions the history of Hungarian language and Romanian language contacts. After presenting language use of the Hungarian minority students and explaining the theory of planned behavior, it turns to apply the theory of planned behavior to the language shift from the view of bilingual speaker(s). This paper wants to propose the application of the theory of planned behavior in language shift and open new perspective in bilingual research.

Margolis homology and morava K-theory of classifying spaces for finite group

  • Cha, Jun-Sim
    • Journal of the Korean Mathematical Society
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    • v.32 no.3
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    • pp.563-571
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    • 1995
  • The recent work of Hopkins, Kuhn and Ravenel [H-K-R] indicates the Morava K-theory, $K(n)^*(-)$, occupy an important and fundamental place in homology theory. In particular $K(n)^*(BG)$ for classifying spaces of finite groups are studied by many authors [H-K-R], [R], [T-Y 1, 2] and [Hu].

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PERIODIC SOLUTIONS FOR THE NONLINEAR HAMILTONIAN SYSTEMS

  • Jung, Tacksun;Choi, Q-Heung
    • Korean Journal of Mathematics
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    • v.17 no.3
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    • pp.331-340
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    • 2009
  • We show the existence of nonconstant periodic solution for the nonlinear Hamiltonian systems with some nonlinearity. We approach the variational method. We use the critical point theory and the variational linking theory for strongly indefinite functional.

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Excisions in hermitian K-theory

  • Song, Yong-Jin
    • Communications of the Korean Mathematical Society
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    • v.11 no.3
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    • pp.585-593
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    • 1996
  • We make the definition of hermitian K-theory for nonunital rings which makes as many senses as possible. We next show that the excision property in rational hermitian K-theory implies the nullity of rational $H B^-$-homology which is the antisymmetric part of Bar homology.

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A Study on the Critiques of Luce Irigaray to Lacanian Psychoanalytic Theory (라깡의 정신분석학적 이론에 대한 프랑스 페미니스트의 비판에 관한 일고 : Luce Irigaray를 중심으로)

  • 이병혁
    • Lingua Humanitatis
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    • v.6
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    • pp.33-48
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    • 2004
  • Luce Irigaray, a French feminist psychoanalyst, criticizes the Lacanian psychoanalytic theory for its patriarchical basis on the masculine power and authority. In the article, we examine Lacanian psychoanalytic sexual differences at the standpoint of Irigaray's psychoanalytic theory. In contrast, we defend Lacanian theory from the perspective of semiotics.

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COSMOLOGICAL LINEAR PERTURBATION THEORY (우주구조 선형건드림 이론)

  • Hwang, Jai-Chan
    • Publications of The Korean Astronomical Society
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    • v.26 no.2
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    • pp.55-70
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    • 2011
  • Cosmological linear perturbation theory has fundamental importance in securing the current cosmological paradigm by connecting theories with observations. Here we present an explanation of the method used in relativistic cosmological perturbation theory and show the derivation of basic perturbation equations.