| Description |
1 online resource (280 p.) |
| Series |
Chapman and Hall/CRC Pure and Applied Mathematics ; v.121 |
|
Chapman and Hall/CRC Pure and Applied Mathematics
|
| Contents |
Cover -- Half Title -- Series Page -- Title Page -- Copyright Page -- Preface -- Contents -- I. Generalized Crossed Products -- I.1 Graded Ring Theory -- I.2 Generalized Crossed Products -- II. Some Results On Commutative Rings Graded -- II.1 Arithmetically Graded Rings -- Il.2 Separability and Graded Galois Extensions -- II.3 Graded Completion and Henselization -- II.4 The Join of gr-Henselian Rings -- III. Graded Brauer Groups And The Crossedproduct Theorems -- III.1 Graded Faithfully Flat Descent -- III.2 Projective Graded Modules -- III.3 Grothendieck and Picard Groups of Graded Rings |
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III.4 Brauer Groups of Graded Rings -- III.5 Graded Cohomology Groups and the Crossed Product Theorem -- IV. Application To Some Special Cases -- IV.1 Brauer Groups of Graded Fields -- IV.2 Brauer Groups of gr-Local Rings -- IV.3 The Brauer Group of a Graded Ring Modulo a Graded Ideal -- IV.4 Brauer Groups of Regular Graded Rings -- V. Etale Cohomology For Graded Rings -- V.1 Cohomology on the gr-Etale Site -- V.2 Hypercoverings and Verdier's Refinement Theorem -- V.3 Application to the Graded Brauer Group -- V.4 A Graded Version of Gabber's Theorem -- V.5 The Villamayor-Zelinsky Approach |
|
VI. Application -- VI.1 The Brauer-Long Group -- VI.2 The Brauer-Wall Group -- VI.3 Graded Brauer Groups in a Geometrical Context -- References -- Index |
| Notes |
Description based upon print version of record |
| Form |
Electronic book
|
| Author |
Van Oystaeyen, Freddy
|
| ISBN |
9781000147216 |
|
1000147215 |
|
