q-relations and stability of C*-isomorphism classes

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Original languageEnglish
Title of host publicationAlgebraic methods in operator theory
EditorsR. E. Curto, P. E. T. Jo rgensen
Place of PublicationBoston
Pages261-271
Number of pages11
Publication statusPublished - 1994

Abstract

In this paper we consider a class of relations which is shown to generate C*-algebras. Our emphasis is on a deformation class which interpolates between Fermions and Bosons, and we give conditions for stability of the C*-isomorphism class, as the deformation parameter varies. The base-point C*-algebra is the universal C*-algebra on a Hilbert space, which is also called the Cuntz-Toeplitz C*-algebra, and (in the finite rank case) is an extension of the Cuntz-algebra Osb n by the compacts.

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q-relations and stability of C*-isomorphism classes. / Jo rgensen, P. E. T.; Schmitt, L. M.; Werner, R. F.
Algebraic methods in operator theory. ed. / R. E. Curto; P. E. T. Jo rgensen. Boston, 1994. p. 261-271.

Research output: Chapter in book/report/conference proceedingContribution to book/anthologyResearchpeer review

Jo rgensen, PET, Schmitt, LM & Werner, RF 1994, q-relations and stability of C*-isomorphism classes. in RE Curto & PETJ rgensen (eds), Algebraic methods in operator theory. Boston, pp. 261-271.
Jo rgensen, P. E. T., Schmitt, L. M., & Werner, R. F. (1994). q-relations and stability of C*-isomorphism classes. In R. E. Curto, & P. E. T. J. rgensen (Eds.), Algebraic methods in operator theory (pp. 261-271).
Jo rgensen PET, Schmitt LM, Werner RF. q-relations and stability of C*-isomorphism classes. In Curto RE, rgensen PETJ, editors, Algebraic methods in operator theory. Boston. 1994. p. 261-271
Jo rgensen, P. E. T. ; Schmitt, L. M. ; Werner, R. F. / q-relations and stability of C*-isomorphism classes. Algebraic methods in operator theory. editor / R. E. Curto ; P. E. T. Jo rgensen. Boston, 1994. pp. 261-271
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