Almost everywhere convergence of the inverse spherical transform on SL (2, R )
Identifieur interne : 000482 ( Istex/Corpus ); précédent : 000481; suivant : 000483Almost everywhere convergence of the inverse spherical transform on SL (2, R )
Auteurs : Cristopher Meaney ; Elena PrestiniSource :
- Arkiv för Matematik [ 0004-2080 ] ; 1994-03-01.
English descriptors
- KwdEn :
- Absolute values, Acta math, Carleson operator, Convergence, Corresponding kernel, Corresponding operator, Corresponding operator maps boundedly, Cristopher, Cristopher meaney, Elena prestini, Error term, Euclidean space, Exponential weights, First approximation, First term, Fourth term, Interested reader, Lebesgue measure, Main term, Maps boundedly, Maximal function, Meaney, Negligible terms, Prestini, Previous section, Radial functions, Real line, Second term, Several terms, Similar terms, Spherical functions, Third region, Third term.
- Teeft :
- Absolute values, Acta math, Carleson operator, Convergence, Corresponding kernel, Corresponding operator, Corresponding operator maps boundedly, Cristopher, Cristopher meaney, Elena prestini, Error term, Euclidean space, Exponential weights, First approximation, First term, Fourth term, Interested reader, Lebesgue measure, Main term, Maps boundedly, Maximal function, Meaney, Negligible terms, Prestini, Previous section, Radial functions, Real line, Second term, Several terms, Similar terms, Spherical functions, Third region, Third term.
Abstract
Abstract: We prove the almost everywhere convergence of the inverse spherical transform ofL p bi-K-invariant functions on the groupSL(2,R), 4/3
Url:
DOI: 10.1007/BF02559528
Url:
DOI: 10.1007/BF02559528
Links to Exploration step
ISTEX:1722D40509055FFB584566FA20019DE901520579Le document en format XML
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inverse spherical transform ofL p bi-K-invariant functions on the groupSL(2,R), 4/3>p≤2. 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