Concerning almost realcompactifications

Chen-tung Liu; George E. Strecker

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Displaying similar documents to “Concerning almost realcompactifications”

Almost quasicontinuity of multivalued maps on product spaces

Janina Ewert (1996)

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A note about the almost continuity

Zbigniew Grande (1992)

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On almost quasicontinuous functions

Ján Borsík (1993)

Mathematica Bohemica

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A function $f : X \to Y$ is said to be almost quasicontinuous at $x \in X$ if $x \in C |I n t C| f^{- 1} (V)$ for each neighbourhood $V$ of $f (x)$ . Some properties of these functions are investigated.

On almost quasicontinuity

Anna Neubrunnová, Tibor Šalát (1992)

Mathematica Bohemica

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The concept of almost quasicontinuity is investgated in this paper in several directions (e.g. the relation of this concept to other generalizations of continuity is described, various types of convergence of sequences of almost quasicontinuous function are studied, a.s.o.).

Almost ${\tilde{g}}_{α}$ -closed functions and separation axioms

O. Ravi, S. Ganesan, R. Latha (2012)

Mathematica Bohemica

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We introduce a new class of functions called almost ${\tilde{g}}_{α}$ -closed and use the functions to improve several preservation theorems of normality and regularity and also their generalizations. The main result of the paper is that normality and weak normality are preserved under almost ${\tilde{g}}_{α}$ -closed continuous surjections.

Displaying similar documents to “Concerning almost realcompactifications”

Almost quasicontinuity of multivalued maps on product spaces

A note about the almost continuity

On almost quasicontinuous functions

On almost quasicontinuity

Almost g ˜ α -closed functions and separation axioms

Almost ${\tilde{g}}_{α}$ -closed functions and separation axioms