On -images of metric spaces.

Ge, Ying

Displaying similar documents to “On $π$ -images of metric spaces.”

Kannan fixed point theorem on generalized metric spaces.

Azam, Akbar, Arshad, Muhammad (2008)

The Journal of Nonlinear Sciences and its Applications

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A note on spaces with locally countable weak-bases.

Li, Zhaowen, Li, Xiaomin (2007)

Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]

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A metric tangential calculus.

Burroni, Elisabeth, Penon, Jacques (2010)

Theory and Applications of Categories [electronic only]

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Generalized contractions and common fixed point theorems concerning $τ$ -distance.

Vakilabad, A.Bagheri, Vaezpour, S.Mansour (2010)

The Journal of Nonlinear Sciences and its Applications

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A sufficient condition of full normality

Tomáš Kaiser (1996)

Commentationes Mathematicae Universitatis Carolinae

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We present a direct constructive proof of full normality for a class of spaces (locales) that includes, among others, all metrizable ones.

Hyperconvex spaces and fixed points.

Agarwal, Ravi P., O'Regan, Donal (2002)

Georgian Mathematical Journal

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On D-dimension of metrizable spaces

Wojciech Olszewski (1991)

Fundamenta Mathematicae

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For every cardinal τ and every ordinal α, we construct a metrizable space $M_{α} (τ)$ and a strongly countable-dimensional compact space $Z_{α} (τ)$ of weight τ such that $D (M_{α} (τ)) \leq α$ , $D (Z_{α} (τ)) \leq α$ and each metrizable space X of weight τ such that D(X) ≤ α is homeomorphic to a subspace of $M_{α} (τ)$ and to a subspace of $Z_{α + 1} (τ)$ .

On common fixed points.

Liu, Zeqing, Khan, M.S., Pathak, H.K. (2002)

Georgian Mathematical Journal

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$ℵ_{0}$ -spaces and images of separable metric spaces.

Ge, Ying (2005)

Sibirskie Ehlektronnye Matematicheskie Izvestiya [electronic only]

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The space of Whitney levels is homeomorphic to $l_{2}$

Alejandro Illanes (1993)

Colloquium Mathematicae

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Displaying similar documents to “On π -images of metric spaces.”

Displaying similar documents to “On $π$ -images of metric spaces.”