2005/02/03 by Guy Laville, Ivan Ramadanoff
Mathematics · #math.CV
published as Complex variables 45 (2001) 4,297-318
arxiv created 2005/02/03 · arxiv updated 2009/12/01
In the study of holomorphic functions of one complex variable, one well-known theory is that of elliptic functions and it is possible to take the zeta-function of Weierstrass as a building stone of this vast theory. We are working the analogue theory in the natural context of higher dimensional spaces : holomorphic and elliptic Cliffordian functions.