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Gamma-compactification of measurable spaces.

Zhdanok, A.I. (2003)

Sibirskij Matematicheskij Zhurnal

Generalized fuzzy compactness in $L$ -topological spaces.

Xu, Zhen-Guo, Li, Hong-Yan, Yun, Zi-Qiu (2010)

Bulletin of the Malaysian Mathematical Sciences Society. Second Series

Generalized linearly ordered spaces and weak pseudocompactness

Oleg Okunev, Angel Tamariz-Mascarúa (1997)

Commentationes Mathematicae Universitatis Carolinae

A space $X$ is truly weakly pseudocompact if $X$ is either weakly pseudocompact or Lindelöf locally compact. We prove that if $X$ is a generalized linearly ordered space, and either (i) each proper open interval in $X$ is truly weakly pseudocompact, or (ii) $X$ is paracompact and each point of $X$ has a truly weakly pseudocompact neighborhood, then $X$ is truly weakly pseudocompact. We also answer a question about weakly pseudocompact spaces posed by F. Eckertson in [Eck].

Generation of coreflections in categories

Jiří Vilímovský (1973)

Commentationes Mathematicae Universitatis Carolinae

Geometry of compactifications of locally symmetric spaces

Lizhen Ji, Robert Macpherson (2002)

Annales de l’institut Fourier

For a locally symmetric space $M$ , we define a compactification $M \cup M (\infty)$ which we call the “geodesic compactification”. It is constructed by adding limit points in $M (\infty)$ to certain geodesics in $M$ . The geodesic compactification arises in other contexts. Two general constructions of Gromov for an ideal boundary of a Riemannian manifold give $M (\infty)$ for locally symmetric spaces. Moreover, $M (\infty)$ has a natural group theoretic construction using the Tits building. The geodesic compactification plays two fundamental roles in...

Green's L-relation for semigroups and compactifications.

Kenneth D. Jr. Magill (1979)

Aequationes mathematicae

Green's L-relation for semigroups and compactifications. (Short Communication).