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      Schur Products

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          Abstract

          We call Schur products (in analogy to crossed products which inspired the present construction) a C*-algebra obtained from a given unital C*-algebra E and a discrete group T. This new C*-algebra consists of operators acting on the Hilbert right E-module El 2( T) and are defined by a twisted representation of T.

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          Most cited references 9

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          K-theory and C*-algebras

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            Theory of Operator Algebra I

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              W*-tensor products and selfdual Hilbert right W*-modules

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                Author and article information

                Contributors
                (View ORCID Profile)
                Journal
                SOR-MATH
                ScienceOpen Research
                ScienceOpen
                2199-1006
                22 December 2014
                : 0
                : 0
                : 1-174
                Affiliations
                [1 ]Department of Mathematics, ETH Zürich, Switzerland
                Author notes
                [* ]e-mail address: constant@ 123456math.ethz.ch
                Article
                2329:XE
                10.14293/S2199-1006.1.SOR-MATH.AZGKC0.v1
                © 2014 C. Constantinescu.

                This work has been published open access under Creative Commons Attribution License CC BY 4.0 , which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. Conditions, terms of use and publishing policy can be found at www.scienceopen.com .

                Page count
                Figures: 0, Tables: 5, References: 9, Pages: 174
                Product
                Categories
                Original article

                Mathematics

                Clifford Algebras, Projective group representations, Hilbert right C*-modules

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