A harmonic NA group is a suitable solvable extension of a two-step nilpotent Lie group N of Heisenberg type by R+, which acts on N by anisotropic dilations. A hypergroup is a locally compact space for which the space of Borel measures has a convolution structure preserving the probability measures and satisfying suitable conditions. We describe a class of hypergroups associated to NA groups

Di Blasio, B. (2002). Hypergroups associated to harmonic NA groups. JOURNAL OF THE AUSTRALIAN MATHEMATICAL SOCIETY, 72(2), 209-216 [10.1017/s1446788700003852].

Hypergroups associated to harmonic NA groups

Di Blasio, B
2002

Abstract

A harmonic NA group is a suitable solvable extension of a two-step nilpotent Lie group N of Heisenberg type by R+, which acts on N by anisotropic dilations. A hypergroup is a locally compact space for which the space of Borel measures has a convolution structure preserving the probability measures and satisfying suitable conditions. We describe a class of hypergroups associated to NA groups
Articolo in rivista - Articolo scientifico
hypergroups; harmonic spaces
English
2002
72
2
209
216
none
Di Blasio, B. (2002). Hypergroups associated to harmonic NA groups. JOURNAL OF THE AUSTRALIAN MATHEMATICAL SOCIETY, 72(2), 209-216 [10.1017/s1446788700003852].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/17759
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