Centripetal operators and Koszmider spaces

We study properties of Koszmider spaces and introduce a related notion of weakly Koszmider spaces. We show that if the space <em>K</em> is weakly Koszmider and C(K) is isomorphic to C(L) then <em>L</em> is also weakly Koszmider, but the analogous result does not hold for Kosz...

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Main Author: Schlackow, I
Format: Journal article
Language:English
Published: Elsevier 2008
Subjects:
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author Schlackow, I
author_facet Schlackow, I
author_sort Schlackow, I
collection OXFORD
description We study properties of Koszmider spaces and introduce a related notion of weakly Koszmider spaces. We show that if the space <em>K</em> is weakly Koszmider and C(K) is isomorphic to C(L) then <em>L</em> is also weakly Koszmider, but the analogous result does not hold for Koszmider spaces. We also show that a connected Koszmider space is strongly rigid.
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spelling oxford-uuid:eebd2c4e-3e21-4661-aa9d-178bc4b1ddf72022-03-27T11:35:06ZCentripetal operators and Koszmider spacesJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:eebd2c4e-3e21-4661-aa9d-178bc4b1ddf7MathematicsEnglishOxford University Research Archive - ValetElsevier2008Schlackow, IWe study properties of Koszmider spaces and introduce a related notion of weakly Koszmider spaces. We show that if the space <em>K</em> is weakly Koszmider and C(K) is isomorphic to C(L) then <em>L</em> is also weakly Koszmider, but the analogous result does not hold for Koszmider spaces. We also show that a connected Koszmider space is strongly rigid.
spellingShingle Mathematics
Schlackow, I
Centripetal operators and Koszmider spaces
title Centripetal operators and Koszmider spaces
title_full Centripetal operators and Koszmider spaces
title_fullStr Centripetal operators and Koszmider spaces
title_full_unstemmed Centripetal operators and Koszmider spaces
title_short Centripetal operators and Koszmider spaces
title_sort centripetal operators and koszmider spaces
topic Mathematics
work_keys_str_mv AT schlackowi centripetaloperatorsandkoszmiderspaces