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Constant terms of powers of a Laurent polynomial

By J.J. Duistermaat and W. van der Kallen

Abstract

We prove a special case of a conjecture of Mathieu ([Mat]).\ud Conjecture 1 (Mathieu) Let K be a connected real compact Lie group. Let f and g be K-nite functions on K. Assume that for all n 1 the constant term of fn vanishes. Then for all but nitely many n the constant term of fng also vanishes

Topics: Wiskunde en Informatica
Year: 1997
OAI identifier: oai:dspace.library.uu.nl:1874/2414

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