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http://www.sudoc.fr/172680352 |
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20190627114300.0 |
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|a 978-2-85629-364-5
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|a FR
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|a Geometric and differential Galois theories
|f D. Bertrand, Ph. Boalch, J-M. Couveignes... [et al.], eds
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| 210 |
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|a Paris
|c Société Mathématique de France
|d DL 2013
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| 215 |
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|a 1 vol. (XVIII-244 p.)
|d 25 cm
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| 225 |
2 |
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|a Séminaires et Congrès
|x 1285-2783
|v no. 27
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| 300 |
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|a Actes du colloque sur les théories de Galois géométrique et différentielle, tenu au CIRM, Luminy-Marseille, du 29 mars au 2 avril 2010
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| 302 |
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|a Textes en anglais, résumés en anglais et français
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| 314 |
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|a Autre contribution : P. Dèbes (éditeur scientifique)
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| 320 |
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|a Notes bibliogr. Programme. Liste des participants
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| 359 |
2 |
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|p P. ix
|b Abstracts
|p P. xiii
|b Résumés des articles
|p P. xvii
|b Préface
|p P. 1
|b Open Problems in the Theory of Ample Fields / Lior Bary-Soroker and Fehm Arno
|p P. 1
|c 1. Introduction
|p P. 2
|c 2. Background
|p P. 4
|c 3. Algebraic fields
|p P. 5
|c 4. Galois theory of ample fields
|p P. 6
|c 5. Virtually ample fields
|p P. 7
|c 6. Radically closed fields
|p P. 8
|c 7. The conjecture of Dèbes an,d Deschamps
|p P. 9
|d Acknowledgements
|p P. 9
|d References
|p P. 13
|b Galois groups arising from arithmetic étale equations / Alexandru Buium
|p P. 13
|c 1. Introduction
|p P. 15
|c 2. Fermat quotients
|p P. 16
|c 3. Galois groups
|p P. 17
|c 4. delta-rational functions
|p P. 19
|c 5. delta-modular forms
|p P. 23
|c 6. Conclusion
|p P. 23
|d References
|p P. 25
|b Motivated cycles under specialization / Anna Cadoret
|p P. 26
|c 1. Introduction
|p P. 28
|c 2. The category of pure motives
|p P. 37
|c 3. Kunneth type and Lefschetz type conjectures
|p P. 41
|c 4. André's theory of motivated cycles
|p P. 49
|c 5. Variation of motivated motivic Galois groups
|p P. 54
|d References
|p P. 57
|b Note on torsion conjecture / Anna Cadoret and Akio Tamagawa
|p P. 57
|c 1. Introduction
|p P. 60
|c 2. First approach - Genus computation
|p P. 62
|c 3. Second approach - Universal curve
|p P. 65
|c 4. End of the proof
|p P. 67
|d References
|p P. 69
|b Introduction of the Galois theory of Artinian simple module algebras / Florian Heiderich
|p P. 70
|c Introduction
|p P. 72
|c Part I. Differential and difference Galois theories
|p P. 72
|d 1. Differential Galois theory
|p P. 76
|d 2. Difference Galois theory
|p P. 78
|c Part II. Unified Galois theory
|p P. 78
|d 3. Module algebras
|p P. 84
|d 4. Picard-Vessiot extensions of Artinian simple module algebras
|p P. 86
|d 5. Generalized Galois theory of Artinian simple module algebras
|p P. 90
|d 6. Comparaison of the general theory with Picard-Vessiot theory
|p P. 92
|d References
|p P. 95
|b Tempered fundamental group / Emmanuel Lepage
|p P. 95
|c Introduction
|p P. 98
|c 1. Tempered fundamental group
|p P. 104
|c 2. p-adic version of Grothendieck-Teichmüller group
|p P. 106
|c 3. Decomposition subgroups and compact subgroups
|p P. 115
|d References
|p P. 117
|b Foliations on the moduli space of connections / Frank Loray, Masa-Hiko Saito and Carlos Simpson
|p P. 117
|c 1. Introduction
|p P. 120
|c 2. Moduli stacks of parabolic logarithmic lambda-connections
|p P. 125
|c 3. Parametrization of parabolic structures
|p P. 132
|c 4. The Higgs limit construction
|p P. 137
|c 5. The unstable zones
|p P. 141
|c 6. The stable zone
|p P. 145
|c 7. Local systems on root stacks
|p P. 148
|c 8. Transversality of the fibrations
|p P. 152
|c 9. Okamoto symmetries
|p P. 162
|c 10. Middle convolution interpretation
|p P. 167
|d References
|p P. 171
|b Monodromy of Frobenius Modules / B.H. Matzat
|p P. 171
|c Introduction
|p P. 172
|c 1. Monodromy of Ordinary Frobenius Modules
|p P. 175
|c 2. Monodromy of Q-adic Frobenius Modules
|p P. 178
|c 3. Application to étale Modules
|p P. 182
|d References
|p P. 185
|b On the finite inverse problem in iteractive étale Galois theory / Andreas Maurischat
|p P. 185
|c 1. Introduction
|p P. 186
|c 2. Basic notation
|p P. 189
|c 3. Purely inseparable PV-extensions
|p P. 190
|c 4. Finite separable PV-extensions
|p P. 192
|c 5. Finite PV-extensions
|p P. 193
|d References
|p P. 195
|b Toward Abhyankar's Inertia Conjecture For PSL2(l) / Andrew Obus
|p P. 195
|c 1. Introduction
|p P. 197
|c Acknowledgments
|p P. 197
|c 2. Preliminaries
|p P. 200
|c 3. A one-point cover
|p P. 202
|c 4. Higher ramification filtrations
|p P. 205
|d References
|p P. 207
|b Families of linear étale equations and the Painlevé equations / Marius Van Der Putv
|p P. 207
|c Introduction
|p P. 210
|c 1. The family ( -, -, 5/2)
|p P. 217
|c 2. The family (1/2, -, 1/2)
|p P. 223
|d References
|p P. 225
|b On the Galois theory of strongly normal étale and difference extensions / Michael Wibmer
|p P. 225
|c Introduction
|p P. 227
|c 1. sigma versus delta
|p P. 232
|c 2. Strongly normal extensions
|p P. 237
|c 3. The fundamental isomorphism and the Galois group scheme
|p P. 241
|c 4. Comparaison with the inversive Galois group
|p P. 242
|d References
|p P. 245
|b Annexe A. Programme
|p P. 247
|b Annexe B. Liste des participants
|
| 410 |
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|0 040580768
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