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The metric theory of tensor products (grthendieck's résumé revisited) part 2: Bilinear forms and linear operators of type α
Joe Diestel, Jan Fourie, Johan Swart
Abstract
In this continuation of our exposition and
expansion of Grothendieck's ‘Résumé,' we broach the
subject of bilinear forms and operators of type α, where α
is a tensor norm, and follow that up with the closely
related subject of α-nuclearity.
Mathematics Subject
Classification (2000):
46B28, 46B07, 46B10.
Key words: α-forms;α-integral
operators; (metric) accessibility; α-nuclear forms (operators).
Quaestiones
Mathematicae 25 (2002), 73-94
expansion of Grothendieck's ‘Résumé,' we broach the
subject of bilinear forms and operators of type α, where α
is a tensor norm, and follow that up with the closely
related subject of α-nuclearity.
Mathematics Subject
Classification (2000):
46B28, 46B07, 46B10.
Key words: α-forms;α-integral
operators; (metric) accessibility; α-nuclear forms (operators).
Quaestiones
Mathematicae 25 (2002), 73-94
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Quaestiones Mathematicae. ISSN: 1607-3606