The closed graph and P-closed graph properties in general topology / [electronic resource] T.R. Hamlett, L.L. Herrington.

By: Hamlett, T. R, 1950-Contributor(s): Herrington, L. L, 1944-Material type: TextTextSeries: Contemporary mathematics (American Mathematical Society) ; v. 3.Publication details: Providence, R.I. : American Mathematical Society, c1981Description: 1 online resource (xi, 68 p.)ISBN: 9780821875896 (online)Subject(s): Topological spaces | Closed graph theoremsAdditional physical formats: closed graph and P-closed graph properties in general topology /DDC classification: 514/.322 LOC classification: QA611.3 | .H35Online resources: Contents | Contents
Contents:
1. Basic Definitions and Results 2. The Closed Graph and Minimal Topological Spaces 3. Some Applications to Functional Analysis 4. Non-continuous Functions and the Closed Graph Property 5. Characterizations of Compactness and Countable Compactness 6. Points of Discontinuity 1. Preliminary Definitions and Theorems 2. Properties of (SKs-closed Graphs with Respect to $Y$ 3. $H(i)$ Spaces and (SKs-closed Graphs with Respect to $Y$ 4. Characterizations of $C$-compact, $H$-closed, and Minimal Hausdorff Spaces 5. Functions with a $P$-closed Graph with Respect to $Y$ 6. Functions with a $P$-closed Graph with Respect to $X$ Bibliography
Item type: E-BOOKS
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Bibliography: p. 65-68.

1. Basic Definitions and Results 2. The Closed Graph and Minimal Topological Spaces 3. Some Applications to Functional Analysis 4. Non-continuous Functions and the Closed Graph Property 5. Characterizations of Compactness and Countable Compactness 6. Points of Discontinuity 1. Preliminary Definitions and Theorems 2. Properties of (SKs-closed Graphs with Respect to $Y$ 3. $H(i)$ Spaces and (SKs-closed Graphs with Respect to $Y$ 4. Characterizations of $C$-compact, $H$-closed, and Minimal Hausdorff Spaces 5. Functions with a $P$-closed Graph with Respect to $Y$ 6. Functions with a $P$-closed Graph with Respect to $X$ Bibliography

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

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