Uniform shape and uniform Čech homology and cohomology groups for metric spaces

D. Doitchinov

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Displaying similar documents to “Uniform shape and uniform Čech homology and cohomology groups for metric spaces”

Some conditions under which a uniform space is fine

Umberto Marconi (1993)

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Let $X$ be a uniform space of uniform weight $μ$ . It is shown that if every open covering, of power at most $μ$ , is uniform, then $X$ is fine. Furthermore, an $ω_{μ}$ -metric space is fine, provided that every finite open covering is uniform.

On the uniform paracompactness

Umberto Marconi (1984)

Rendiconti del Seminario Matematico della Università di Padova

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The notion of $𝒦$ -shape

Doitchinov, D.

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Uniform quotients of metrizable spaces

J. Vilímovský (1987)

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Uniform AR's and ANR's

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Displaying similar documents to “Uniform shape and uniform Čech homology and cohomology groups for metric spaces”

Some conditions under which a uniform space is fine

On the uniform paracompactness

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The notion of $𝒦$ -shape