On the spectra of quantum groups / [electronic resource] Milen Yakimov.

By: Yakimov, Milen, 1973- [author.]Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 1078Publisher: Providence, Rhode Island : American Mathematical Society, [2014]Description: 1 online resource (pages cm)Content type: text Media type: unmediated Carrier type: volumeISBN: 9781470415327 (online)Subject(s): Quantum groupsAdditional physical formats: On the spectra of quantum groups /DDC classification: 530.14/3 LOC classification: QC174.17.G7 | Y35 2014Online resources: Contents | Contents
Contents:
Chapter 1. Introduction Chapter 2. Previous results on spectra of quantum function algebras Chapter 3. A description of the centers of Joseph's localizations Chapter 4. Primitive ideals of $R_q[G]$ and a Dixmier map for $R_q[G]$ Chapter 5. Separation of variables for the algebras $S^\pm _w$ Chapter 6. A classification of the normal and prime elements of the De Concini-Kac-Procesi algebras Chapter 7. Module structure of $R_{\mathbf {w}}$ over their subalgebras generated by Joseph's normal elements Chapter 8. A classification of maximal ideals of $R_q[G]$ and a question of Goodearl and Zhang Chapter 9. Chain properties and homological applications
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Link to resource Available EBK13531

"May 2014, volume 229, number 1078 (fifth of 5 numbers)."

Includes bibliographical references.

Chapter 1. Introduction Chapter 2. Previous results on spectra of quantum function algebras Chapter 3. A description of the centers of Joseph's localizations Chapter 4. Primitive ideals of $R_q[G]$ and a Dixmier map for $R_q[G]$ Chapter 5. Separation of variables for the algebras $S^\pm _w$ Chapter 6. A classification of the normal and prime elements of the De Concini-Kac-Procesi algebras Chapter 7. Module structure of $R_{\mathbf {w}}$ over their subalgebras generated by Joseph's normal elements Chapter 8. A classification of maximal ideals of $R_q[G]$ and a question of Goodearl and Zhang Chapter 9. Chain properties and homological applications

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2014

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