Beyond Lebesgue and Baire: generic regular variation

N. H. Bingham; A. J. Ostaszewski

Displaying similar documents to “Beyond Lebesgue and Baire: generic regular variation”

Very slowly varying functions. II

N. H. Bingham, A. J. Ostaszewski (2009)

Colloquium Mathematicae

Similarity:

This paper is a sequel to papers by Ash, Erdős and Rubel, on very slowly varying functions, and by Bingham and Ostaszewski, on foundations of regular variation. We show that generalizations of the Ash-Erdős-Rubel approach-imposing growth restrictions on the function h, rather than regularity conditions such as measurability or the Baire property-lead naturally to the main result of regular variation, the Uniform Convergence Theorem.

On $G_{δ}$ -spaces

Zdeněk Frolík (1959)

Czechoslovak Mathematical Journal

Similarity:

On bootstrap sample size in exstreme value theory.

Geluk, Jaap, de Haan, Laurens (2002)

Publications de l'Institut Mathématique. Nouvelle Série

Similarity:

Regular linear spaces.

Betten, Anton, Betten, Dieter (1997)

Beiträge zur Algebra und Geometrie

Similarity:

A Borel extension approach to weakly compact operators on $C_{0} (T)$

Thiruvaiyaru V. Panchapagesan (2002)

Czechoslovak Mathematical Journal

Similarity:

Let $X$ be a quasicomplete locally convex Hausdorff space. Let $T$ be a locally compact Hausdorff space and let $C_{0} (T) = {f T \to I$ , $f$ is continuous and vanishes at infinity $}$ be endowed with the supremum norm. Starting with the Borel extension theorem for $X$ -valued $σ$ -additive Baire measures on $T$ , an alternative proof is given to obtain all the characterizations given in [13] for a continuous linear map $u C_{0} (T) \to X$ to be weakly compact.

Some sufficient conditions for regular approximate differentiability

Timothy Rouch (1979)

Colloquium Mathematicae

Similarity:

A Monogenic Baire Measure Need Not Be Completion Regular

Zdena Riečanová (1974)

Matematický časopis

Similarity:

Displaying similar documents to “Beyond Lebesgue and Baire: generic regular variation”

Very slowly varying functions. II

On G δ -spaces

On bootstrap sample size in exstreme value theory.

Regular linear spaces.

A Borel extension approach to weakly compact operators on C 0 ( T )

Some sufficient conditions for regular approximate differentiability

A Monogenic Baire Measure Need Not Be Completion Regular

On $G_{δ}$ -spaces

A Borel extension approach to weakly compact operators on $C_{0} (T)$