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The metric theory of tensor products (grthendieck's résumé revisited) part 2: Bilinear forms and linear operators of type α
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
