• Title/Summary/Keyword: closed

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A note on C-Closed and Compactification (C-Closed와 Compactification에 관하여)

  • Han, Chun-Ho
    • Journal of Industrial Technology
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    • v.6
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    • pp.9-12
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    • 1986
  • 이 논문(論文)에서는 net와 연속함수(連續函數)의 족(族)에서 상(像)에 의한 Compact 공간(空間)의 성질(性質)을 조사하였다. Compact 공간(空間)에 기초를 둔 C-closed, A-net, A-변환(變換)을 사용하여 Haussdorff 공간(空間) 혹은 Regular 공간(空間)에서의 그들의 성질(性質)을 살펴보았다.

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Analysis of Attenuation Poles using Closed-form Solutions for Bandpass Filters

  • Shin, Yoon-mi;Lee, Bom-Son
    • Journal of electromagnetic engineering and science
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    • v.1 no.2
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    • pp.156-160
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    • 2001
  • Very convenient equivalent circuits fur the design of bandpass filters with an attenuation pole in the lower or upper stopband are provided together with necessary closed-form solutions. The proposed approach gives us much flexibility and simplifies the design of inserting attenuation poles.

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ON REGULAR PREOPEN SETS AND $p^{\ast}-CLOSED$ SPACES

  • CHO SEONG HOON;PARK JAE KEUN
    • Journal of applied mathematics & informatics
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    • v.18 no.1_2
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    • pp.525-537
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    • 2005
  • We introduce the notions of regular preopen sets and $p^{\ast}-closed$ spaces and investigate some of these properties. Also we give a characterization of p-closed spaces.

ON $s{\gamma}$-GENERALIZED SETS

  • Min, Won-Keun
    • The Pure and Applied Mathematics
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    • v.16 no.2
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    • pp.187-192
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    • 2009
  • In this paper, we introduce the notions of $s{\gamma}$-generalized closed sets and $s{\gamma}$-generalized sets, and investigate some properties for such notions.

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A closed-form solution for a fluid-structure system: shear beam-compressible fluid

  • Keivani, Amirhossein;Shooshtari, Ahmad;Sani, Ahmad Aftabi
    • Coupled systems mechanics
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    • v.2 no.2
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    • pp.127-146
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    • 2013
  • A closed-form solution for a fluid-structure system is presented in this article. The closed-form is used to evaluate the finite element method results through a numeric example with consideration of high frequencies of excitation. In the example, the structure is modeled as a cantilever beam with rectangular cross-section including only shear deformation and the reservoir is assumed semi-infinite rectangular filled with compressible fluid. It is observed that finite element results deviate from the closed-form in relatively higher frequencies which is the case for the near field earthquakes.

WEAKLY (m, n)-CLOSED IDEALS AND (m, n)-VON NEUMANN REGULAR RINGS

  • Anderson, David F.;Badawi, Ayman;Fahid, Brahim
    • Journal of the Korean Mathematical Society
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    • v.55 no.5
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    • pp.1031-1043
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    • 2018
  • Let R be a commutative ring with $1{\neq}0$, I a proper ideal of R, and m and n positive integers. In this paper, we define I to be a weakly (m, n)-closed ideal if $0{\neq}x^m\;{\in}I$ for $x{\in}R$ implies $x^n{\in}I$, and R to be an (m, n)-von Neumann regular ring if for every $x{\in}R$, there is an $r{\in}R$ such that $x^mr=x^n$. A number of results concerning weakly(m, n)-closed ideals and (m, n)-von Neumann regular rings are given.

CONSTRUCTION OF QUOTIENT BCI(BCK)-ALGEBRA VIA A FUZZY IDEAL

  • Liu, Yong-Lin;Jie Meng
    • Journal of applied mathematics & informatics
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    • v.10 no.1_2
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    • pp.51-62
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    • 2002
  • The present paper gives a new construction of a quotient BCI(BCK)-algebra X/${\mu}$ by a fuzzy ideal ${\mu}$ in X and establishes the Fuzzy Homomorphism Fundamental Theorem. We show that if ${\mu}$ is a fuzzy ideal (closed fuzzy ideal) of X, then X/${\mu}$ is a commutative (resp. positive implicative, implicative) BCK(BCI)-algebra if and only if It is a fuzzy commutative (resp. positive implicative, implicative) ideal of X Moreover we prove that a fuzzy ideal of a BCI-algebra is closed if and only if it is a fuzzy subalgebra of X We show that if the period of every element in a BCI-algebra X is finite, then any fuzzy ideal of X is closed. Especiatly, in a well (resp. finite, associative, quasi-associative, simple) BCI-algebra, any fuzzy ideal must be closed.