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Distributions on Minkowski space and their connection with analytic representations of the conformal group

Identifieur interne : 003677 ( Main/Exploration ); précédent : 003676; suivant : 003678

Distributions on Minkowski space and their connection with analytic representations of the conformal group

Auteurs : W. Rühl

Source :

RBID : ISTEX:B4B63D37D4A990C4A3E6D4E8CB0CF0E204C5C908

Abstract

Abstract: Unitary analytic representations of the conformal group are relized on Hilbert spaces of holomoprhic or antiholomorphic functions over a tube domain in complex Minkowski space. The distributional boundary values of these functions are tempered distributions on real Minkowski space. The representations are characterized by an integral scale dimension labeln and two spin labelsj 1 andj 2. The connection between the dimensionn and the degree of singularity of the tempered distribution is investigated. We propose an application to inclusive reactions of elementary particles.

Url:
DOI: 10.1007/BF01649659


Affiliations:


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