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Encyclopedia of Compactness Wiki*
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uniformly superparacompact をテンプレートにして作成
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*Definition [#q0206994]
A uniform space (X,U) is called uniformly superparacompact if any open cover of (X,U) has a σ-uniformly finite-component (i.e., decomposable into a countable family of U-[[finite-component>finite component cover]] subsystems) open refineme
*Reference [#m72c007a]
D. K. Musaev, ''Uniformly superparacompact, completely paracompact, and strongly paracompact uniform spaces'', J. Math. Sci., Vol.144, No.3, 2007
終了行:
*Definition [#q0206994]
A uniform space (X,U) is called uniformly superparacompact if any open cover of (X,U) has a σ-uniformly finite-component (i.e., decomposable into a countable family of U-[[finite-component>finite component cover]] subsystems) open refineme
*Reference [#m72c007a]
D. K. Musaev, ''Uniformly superparacompact, completely paracompact, and strongly paracompact uniform spaces'', J. Math. Sci., Vol.144, No.3, 2007
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