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- Cappiello, MarcoUniv Turin (author)
Radial symmetric elements and the Bargmann transform
- Article/chapterEnglish2014
Publisher, publication year, extent ...
- 2014-05-07
- Taylor & Francis,2014
- printrdacarrier
Numbers
- LIBRIS-ID:oai:DiVA.org:lnu-35059
- https://urn.kb.se/resolve?urn=urn:nbn:se:lnu:diva-35059URI
- https://doi.org/10.1080/10652469.2014.915320DOI
Supplementary language notes
- Language:English
- Summary in:English
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- SwePubSwePub
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Notes
- We prove that a function or distribution on R^d is radial symmetric, if and only if its Bargmann transform is a composition by an entire function on C and the canonical quadratic function from C^d to C.
Subject headings and genre
- NATURVETENSKAP Matematik Matematisk analys hsv//swe
- NATURAL SCIENCES Mathematics Mathematical Analysis hsv//eng
- radial symmetric; Gelfand–Shilov estimates; ultradistributions; Bargmann transform
- Matematik
- Mathematics
Added entries (persons, corporate bodies, meetings, titles ...)
- Rodino, LuigiUniv Turin (author)
- Toft, Joachim,1964-Linnéuniversitetet,Institutionen för matematik (MA),Matematisk modellering, Center för avancerade studier(Swepub:lnu)jtomsi (author)
- Univ TurinInstitutionen för matematik (MA) (creator_code:org_t)
Related titles
- In:Integral transforms and special functions: Taylor & Francis25:9, s. 756-7641065-24691476-8291
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