• 제목/요약/키워드: Spaces

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Conformally Flat Quasi-Einstein Spaces

  • Chand De, Uday;Sengupta, Joydeep;Saha, Diptiman
    • Kyungpook Mathematical Journal
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    • 제46권3호
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    • pp.417-423
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    • 2006
  • The object of the present paper is to study a conformally flat quasi-Einstein space and its hypersurface.

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GOTTLIEB GROUPS ON LENS SPACES

  • Pak, J.;Woo, Moo-Ha
    • 대한수학회보
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    • 제36권3호
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    • pp.621-627
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    • 1999
  • In this paper we compute Gottlieb groups for generalized lens spaces. Then we apply this result to compute Gottlieb groups for total spaces of a principal torus bundle over a lens space.

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SMOOTH FUZZY CLOSURE AND TOPOLOGICAL SPACES

  • Kim, Yong Chan
    • Korean Journal of Mathematics
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    • 제7권1호
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    • pp.11-25
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    • 1999
  • We will define a smooth fuzzy closure space and a subspace of it. We will investigate relationships between smooth fuzzy closure spaces and smooth fuzzy topological spaces. In particular, we will show that a subspace of a smooth fuzzy topological space can be obtained by the subspace of the smooth fuzzy closure space induced by it.

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A FOURIER MULTIPLIER THEOREM ON THE BESOV-LIPSCHITZ SPACES

  • Cho, Yong-Kum;Kim, Dohie
    • Korean Journal of Mathematics
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    • 제16권1호
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    • pp.85-90
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    • 2008
  • We consider Fourier multiplier operators whose symbols satisfy a generalization of $H{\ddot{o}}rmander^{\prime}s$ condition and establish their Sobolev-type mapping properties on the homogeneous Besov-Lipschitz spaces by making use of a continuous characterization of Besov-Lipschitz spaces. As an application, we derive Sobolev-type imbedding theorem.

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MAPPINGS ON FUZZY PROXIMITY AND FUZZY UNIFORM SPACES

  • Kim, Yong Chan
    • Korean Journal of Mathematics
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    • 제4권2호
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    • pp.149-161
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    • 1996
  • We define the fuzzy uniformly continuous map and investigate some properties of fuzzy uniformly continuous maps. We will prove the existences of initial fuzzy uniform structures induced by some functions. From this fact, we construct the product of two fuzzy uniform spaces.

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