activity
20082022
most citedThe space of ideals in the minimal tensor product of -algebras

3 citations · 7 across the 10 of their papers we have counts for

collaborators

13 papers

math.GN2022

Irreducible Quotient Maps From Locally Compact Separable Metric Spaces

Aldo J. Lazar, Douglas W. B. Somerset

Let X be a Hausdorff quotient of a standard space (that is of a locally compact separable metric space). It is shown that the following are equivalent: (i) X is the image of an irr…

math.GN2021

Pure quotients and Morita's theorem for $k_ω-spaces

Aldo J. Lazar, Douglas W. B. Somerset

A -space is a Hausdorff quotient of a locally compact, -compact Hausdorff space. A theorem of Morita's describes the structure of when the quotient map is closed, b…

math.GN2020

The structure of k_ω spaces and a question of Arhangel'skii's

A. J. Lazar, D. W. B. Somerset

In 2010 a question of Arhangel'skii's highlighted a gap in the knowledge of k_ω-spaces. His specific question had in fact been answered by Siwiec in 1976, but the highlighted gap s…

math.FA2018

Properties of the Space of Sections of Some Banach Bundles

Aldo J. Lazar

One shows for Banach bundles in a certain class that having a second countable locally compact Hausdorff base space and separable fibers implies the separability of the Banach spac…

math.FA2016

A Selection Theorem for Banach Bundles and Applications

Aldo J. Lazar

It is shown that certain lower semi-continuous maps from a paracompact space to the family of closed subsets of the bundle space of a Banach bundle admit continuous selections. Thi…

math.OA2015

Glimm Spaces of Separable C*-algebras

Aldo J. Lazar, Douglas W. B. Somerset

We characterize the topology of the Glimm space of a separable C*-algebra and extend the main result of [6] to non-unital AF C*-algebras.