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  4. Normes de Sobolev et convoluteurs bornés sur L

Normes de Sobolev et convoluteurs bornés sur L

Author(s)
Jolissaint, Paul  
Institut de mathématiques  
Valette, Alain  
Chaire de géométrie algébrique  
Date issued
1991
In
Annales De L Institut Fourier
Vol
4
No
41
From page
797
To page
822
Subjects
LOCALLY COMPACT GROUP LENGTH FUNCTION POSITIVE DEFINITE FUNCTION FOURIER ALGEBRA REDUCED C-ASTERISK-ALGEBRA C-STAR-ALGEBRAS TENSOR-PRODUCTS CSTAR-ALGEBRA MULTIPLIERS SUBGROUPS PROPERTY
Abstract
A locally compact group G equipped with a length-function L has property (RD) with respect to L if any rapidly decreasing function on G defines a bounded convolver on L2(G). We give a fairly general sufficient condition for the pair (G,L) to have property (RD). For such a pair, we characterize positive definite functions on G that are weakly associated to the left regular representation and. in thc discrete case, we deal with approximation properties of the Fourier algebra of G.
Publication type
journal article
Identifiers
https://libra.unine.ch/handle/20.500.14713/51254
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