Publication
Title
Gegenbauer polynomials and the Fueter theorem
Author
Abstract
 The Fueter theorem states that regular (resp. monogenic) functions in quaternionic (resp. Clifford) analysis can be constructed from holomorphic functions in the complex plane, hereby using a combination of a formal substitution and the action of an appropriate power of the Laplace operator. In this paper we interpret this theorem on the level of representation theory, as an intertwining map between certain -modules.
Language
English
Source (journal)
Complex variables & elliptic equations. - Place of publication unknown
Publication
Place of publication unknown : 2014
ISSN
1747-6933
Volume/pages
59:6(2014), p. 826-840
ISI
000334080400005
Full text (Publisher's DOI)
UAntwerpen
 Faculty/Department Research group Publication type Subject Affiliation Publications with a UAntwerp address