Results 51 to 60 of about 117 (105)

Pseudocompactness and invariance of continuity

open access: yesGeneral Topology and its Applications, 1977
AbstractGiven a space (X, ˕) and a class Σ of spaces, we study the topologies comparable to ˕ which determine the same continuous functions into all spaces of Σ, which we call the Σ-invariant expansions and compressions of ˕. We extend results of E. Kocela relating pseudo-compactness and real-invariant expansions to obtain characterizations of minimal ...
Guthrie, Joe A., Stone, H. E.
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Pseudocompact groups [PDF]

open access: yesPacific Journal of Mathematics, 1966
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Pseudocompact rectifiable spaces

open access: yesTopology and its Applications, 2014
A (Hausdorff) topological group \(G\) is called a rectifiable space if there are a homeomorphism \(\varphi : G\times G \rightarrow G\times G\) and an element \(e \in G\) such that \(\pi_1 \circ \varphi =\pi_1\) and for every \(x\in G\) it holds that \(\varphi (x,x)=(x,e)\), where \(\pi_1 : G\times G \rightarrow G\) denotes the projection onto the first
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Pseudocompact Spaces [PDF]

open access: yesTransactions of the American Mathematical Society, 1968
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Pseudodiffuse-type growth of a Staphylococcus aureus strain in serum-soft agar. [PDF]

open access: yesJ Clin Microbiol, 1985
Chomarat M, Ichiman Y, Yoshida K.
europepmc   +1 more source

Compactification of Spaces of Measures and Pseudocompactness

open access: yesDoklady Mathematics
We prove pseudocompactness of a Tychonoff space X and the space P(X) of Radon probability measures on it with the weak topology under the condition that the Stone–ech compactification of the space P(X) is homeomorphic to the space P(βX) of Radon probability measures on the Stone–ech compactification of the space X.
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