dc.contributor.author |
Toft, Joachim |
en_US |
dc.contributor.author |
BHIMANI, DIVYANG G. |
en_US |
dc.contributor.author |
Manna, Ramesh |
en_US |
dc.date.accessioned |
2023-09-15T11:53:00Z |
|
dc.date.available |
2023-09-15T11:53:00Z |
|
dc.date.issued |
2023-11 |
en_US |
dc.identifier.citation |
Applied and Computational Harmonic Analysis, 67, 101580. |
en_US |
dc.identifier.issn |
1063-5203 |
en_US |
dc.identifier.issn |
1096-603X |
en_US |
dc.identifier.uri |
https://doi.org/10.1016/j.acha.2023.101580 |
en_US |
dc.identifier.uri |
http://dr.iiserpune.ac.in:8080/xmlui/handle/123456789/8189 |
|
dc.description.abstract |
We give a proof of that harmonic oscillator propagators and fractional Fourier transforms are essentially the same. We deduce continuity properties and fix time estimates for such operators on modulation spaces, and apply the results to prove Strichartz estimates for such propagators when acting on Pilipović and modulation spaces. Especially we extend some results by Balhara, Cordero, Nicola, Rodino and Thangavelu. We also show that general forms of fractional harmonic oscillator propagators are continuous on suitable Pilipović spaces. |
en_US |
dc.language.iso |
en |
en_US |
dc.publisher |
Elsevier B.V. |
en_US |
dc.subject |
Pilopović spaces |
en_US |
dc.subject |
Modulation spaces |
en_US |
dc.subject |
Wiener amalgam |
en_US |
dc.subject |
Bargmann transform |
en_US |
dc.subject |
Harmonic oscillator |
en_US |
dc.subject |
Propagators |
en_US |
dc.subject |
Strichartz estimates |
en_US |
dc.subject |
2023-SEP-WEEK2 |
en_US |
dc.subject |
TOC-SEP-2023 |
en_US |
dc.subject |
2023 |
en_US |
dc.title |
Fractional Fourier transforms, harmonic oscillator propagators and Strichartz estimates on Pilipović and modulation spaces |
en_US |
dc.type |
Article |
en_US |
dc.contributor.department |
Dept. of Mathematics |
en_US |
dc.identifier.sourcetitle |
Applied and Computational Harmonic Analysis, |
en_US |
dc.publication.originofpublisher |
Foreign |
en_US |