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Multiresolution analysis and Radon measures on a locally compact Abelian group
A multiresolution analysis is defined in a class of locally compact abelian groups $G$. It is shown that the spaces of integrable functions $\mathcal L^p(G)$ and the complex Radon measures $M(G)$ admit a simple characterization in terms of this multiresolution analysis.
Creator
- Galindo, Félix
- Sanz, Javier
Subject
- multiresolution analysis
- Radon measures
- topological groups
Type of item
- model:article
Creator
- Galindo, Félix
- Sanz, Javier
Subject
- multiresolution analysis
- Radon measures
- topological groups
Type of item
- model:article
Providing institution
Aggregator
Rights statement for the media in this item (unless otherwise specified)
- http://creativecommons.org/publicdomain/mark/1.0/
Rights
- policy:public
Place-Time
- 859-871
Source
- Czechoslovak Mathematical Journal | 2001 Volume:51 | Number:4
Identifier
- uuid:05a4f09b-9d54-4b74-a043-2066b2d60d8b
- https://cdk.lib.cas.cz/client/handle/uuid:05a4f09b-9d54-4b74-a043-2066b2d60d8b
- uuid:05a4f09b-9d54-4b74-a043-2066b2d60d8b
Format
- bez média
- svazek
Language
- eng
- eng
Providing country
- Czech Republic
Collection name
First time published on Europeana
- 2021-06-01T12:19:28.026Z
Last time updated from providing institution
- 2021-06-01T12:19:28.026Z