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Kantorovich type integral inequalities for tensor products of continuous fields of positive operators
Author(s)
Date Issued
January 1, 2018
Type
Article
Abstract
This paper establishes a number of Kantorovich type integral inequalities involving tensor products of continuous fields of positive operators parametrized by a locally compact Hausdorff space. Such integrals appear as Bochner integrals with respect to a finite Radon measure on that space. Kantorovich type inequalities in which the operator product are replaced by an operator mean are also investigated.
Citation
Journal of Computational Analysis and Applications, 25(8), 1385-1397, 2018