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Minimal and Maximal $p$-operator Space Structures
  • Serap Öztop,
    Istanbul University, Faculty of Science, Department of Mathematics, Istanbul, Turkey
  • Nico Spronk,
    Department of Pure Mathematics, University of Waterloo, Waterloo, ON N2L 3G1
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Abstract

We show that for $p$-operator spaces, there are natural notions of minimal and maximal structures. These are useful for dealing with tensor products.
Keywords: $p$-operator space, min space, max space $p$-operator space, min space, max space
MSC Classifications: 46L07, 47L25, 46G10 show english descriptions Operator spaces and completely bounded maps [See also 47L25]
Operator spaces (= matricially normed spaces) [See also 46L07]
Vector-valued measures and integration [See also 28Bxx, 46B22] 46L07 - Operator spaces and completely bounded maps [See also 47L25]
47L25 - Operator spaces (= matricially normed spaces) [See also 46L07]
46G10 - Vector-valued measures and integration [See also 28Bxx, 46B22]
 
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