Access the full text.
Sign up today, get DeepDyve free for 14 days.
I. Netuka (1996)
Measure and topology: Mařík spaces, 121
J. Mařík (1957)
The Baire and Borel measureCzechoslovak Mathematical Journal, 7
W. Rudin (1956)
Homogeneity Problems in the Theory of Čech CompactificationsDuke Mathematical Journal, 23
C. Aliprantis, Kim Border (1994)
Infinite Dimensional Analysis: A Hitchhiker’s Guide
A. Blaszczyk, A. Szymański (1980)
Some non-normal subspaces of the Čech-Stone compactification of a discrete space
J. Schmets (1976)
Espaces de fonctions continues
R. Walker (1974)
The Stone-Cech Compactification
C. Aliprantis, O. Burkinshaw (2006)
Positive Operators
R. Buck, James Wells (1958)
Bounded continuous functions on a locally compact space.Michigan Mathematical Journal, 5
M. Swardson, P. Szeptycki (1996)
When X* is a P′-SpaceCanadian Mathematical Bulletin, 39
Douglas Harris (1974)
The local compactness of vXPacific Journal of Mathematics, 50
A.V. Arhangel’skiǐ (1982)
On linear homeomorphisms of function spacesSoviet Math. Dokl., 25
E. Hewitt (1948)
Rings of real-valued continuous functions. ITransactions of the American Mathematical Society, 64
N. Fine, L. Gillman (1960)
Extension of continuous functions in $\beta {\mathbf{N}}$Bulletin of the American Mathematical Society, 66
J. Mill (1984)
An Introduction to βω
F. Smithies (1954)
Linear OperatorsNature, 174
D. Gulick (1972)
The σ -compact-open topology and its relativesMath. Scand., 30
S. Kundu (1989)
SPACES OF CONTINUOUS LINEAR FUNCTIONALS: SOMETHING OLD AND SOMETHING NEW
J. Jackson (1952)
Comparison of topologies on function spaces, 3
R. Levy (1977)
Almost-P-SpacesCanadian Journal of Mathematics, 29
H. Ohta, K. Tamano (1990)
Topological spaces whose Baire measure admits a regular Borel extensionTransactions of the American Mathematical Society, 317
B. Efron, R. Tibshirani (1994)
An Introduction to the Bootstrap
D. Gulick (1972)
The $\sigma$-Compact-Open Topology and its Relatives.Mathematica Scandinavica, 30
L. Gillman (1961)
Rings of continuous functions
S. Kundu, Pratibha Garg (2008)
Completeness properties of the pseudocompact-open topology on C(X)Mathematica Slovaca, 58
Kundu, McCoy, Raha (1992)
Topologies Between Compact and Uniform Convergence on Function Spaces, IIReal analysis exchange, 18
A. Todd (1991)
Pseudocompact sets, absolutely Warner bounded sets and continuous function spacesArchiv der Mathematik, 56
S. Kundu, A. Raha (1995)
The Bounded-open Topology and its Relatives
S. Kundu, R. Mccoy (1993)
TOPOLOGIES BETWEEN COMPACT AND UNIFORM CONVERGENCE ON FUNCTION SPACESInternational Journal of Mathematics and Mathematical Sciences, 16
S. Kundu, Pratibha Garg (2007)
Countability Properties of the Pseudocompact-Open Topology on C(X): A Comparative Study
F. Sentilles (1972)
Bounded continuous functions on a completely regular spaceTransactions of the American Mathematical Society, 168
I. Glicksberg (1952)
The representation of functionals by integralsDuke Mathematical Journal, 19
R. Giles (1971)
A generalization of the strict topologyTransactions of the American Mathematical Society, 161
M. Weir (1975)
Hewitt-Nachbin Spaces
S. Kundu (2004)
Cb (X) Revisited: Induced Map And SubmetrizabilityQuaestiones Mathematicae, 27
J. Vaughan (1970)
Spaces of countable and point-countable typeTransactions of the American Mathematical Society, 151
S. Negrepontis (1967)
Baire sets in topological spacesArchiv der Mathematik, 18
J. Knowles (1967)
Measures on Topological SpacesProceedings of The London Mathematical Society
This is a study of the dual space of continuous linear functionals on the function space C ps (X) with a natural norm inherited from a larger Banach space. Here ps denotes the pseudocompact-open topology on C(X), the set of all real-valued continuous functions on a Tychonoff space X. The lattice structure and completeness of this dual space have been studied. Since this dual space is inherently related to a space of measures, the measure-theoretic characterization of this dual space has been studied extensively. Due to this characterization, a special kind of topological space, called pz-space, has been studied. Finally the separability of this dual space has been studied.
Positivity – Springer Journals
Published: Oct 4, 2008
Read and print from thousands of top scholarly journals.
Already have an account? Log in
Bookmark this article. You can see your Bookmarks on your DeepDyve Library.
To save an article, log in first, or sign up for a DeepDyve account if you don’t already have one.
Copy and paste the desired citation format or use the link below to download a file formatted for EndNote
Access the full text.
Sign up today, get DeepDyve free for 14 days.
All DeepDyve websites use cookies to improve your online experience. They were placed on your computer when you launched this website. You can change your cookie settings through your browser.