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Functional Analysis Valencia 2000
July 3-7, 2000
Technical University of Valencia (UPV) and University of Valencia (UV)
Valencia, Spain

Organizers
R.M. Aron (Kent State U., USA), K.D. Bierstedt (U. Paderborn, Germany), J. Bonet (UPV), J. Cerdà (U. Barcelona, Spain), H. Jarchow (U. Zürich, Switzerland), M. Maestre (UV), J. Schmets (U. Liège, Belgium)

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Minimal ideals of n-homogeneous polynomials
by
Klaus Floret
University of Oldenburg

The minimal kernel Qmin of a p-Banach ideal Q of n-homogeneous polynomials on Banach spaces is defined to be the composition ideal Q o G where G denotes the ideal of approximable linear operators. It can be shown that this is the smallest ideal which coincides with Q on finite-dimensional spaces. A representation theorem with symmetric tensor products will be given.

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Date received: April 7, 2000

Copyright © 2000 by the author(s). The author(s) of this document and the organizers of the conference have granted their consent to include this abstract in Atlas Conferences Inc. Document # caei-81.