Recent advances in the representation theory of rings and C*-algebras by continuous sections; [electronic resource] a seminar held at Tulane University, New Orleans, Louisiana, March 28-April 5, 1973. Karl Heinrich Hofmann and John R. Liukkonen, editors.

Contributor(s): Hofmann, Karl Heinrich [ed.] | Liukkonen, John R [ed.]Material type: TextTextSeries: Memoirs of the American Mathematical Society ; no. 148.Publication details: Providence, American Mathematical Society, 1974Description: 1 online resource (x, 182 p. : illus.)ISBN: 9780821899489 (online)Subject(s): Sheaf theory -- Congresses | Fiber bundles (Mathematics) -- Congresses | Representations of rings (Algebra) | Representations of algebrasAdditional physical formats: Recent advances in the representation theory of rings and C*-algebras by continuous sections;DDC classification: 510/.8 s | 512/.55 LOC classification: QA3 | .A57 no. 148 | QA326Online resources: Contents | Contents
Contents:
Ringed spaces Intuitionistic algebra and representations of rings (by C. Mulvey) Stone duality for varieties generated by quasi-primal algebras (by K. Keimel and H. Werner) Sheaf representations of arithmetical algebras (by Albrecht Wolf) $C^*$-algebras and bundle theory Duality of $C^*$-algebras (by Januario Varela) Ambrose modules (by William A. Greene) A Dauns-Hofmann theorem for $\Gamma (K)$ (by A. J. Lazar and D. C. Taylor) Characters and centroids of [SIN] amenable groups (by John Liukkonen) Examples of homogeneous $C^*$-algebras (by F. Krauss and T. C. Lawson) Hilbert bundles with infinite dimensional fibres (by Maurice J. Dupr�e) Some bibliographical remarks on "Representations of algebras by continuous sections" (by K. H. Hofmann)
Item type: E-BOOKS
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Includes bibliographies.

Ringed spaces Intuitionistic algebra and representations of rings (by C. Mulvey) Stone duality for varieties generated by quasi-primal algebras (by K. Keimel and H. Werner) Sheaf representations of arithmetical algebras (by Albrecht Wolf) $C^*$-algebras and bundle theory Duality of $C^*$-algebras (by Januario Varela) Ambrose modules (by William A. Greene) A Dauns-Hofmann theorem for $\Gamma (K)$ (by A. J. Lazar and D. C. Taylor) Characters and centroids of [SIN] amenable groups (by John Liukkonen) Examples of homogeneous $C^*$-algebras (by F. Krauss and T. C. Lawson) Hilbert bundles with infinite dimensional fibres (by Maurice J. Dupr�e) Some bibliographical remarks on "Representations of algebras by continuous sections" (by K. H. Hofmann)

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

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