Galois Groups and Fundamental Groups
Edited by Leila Schneps
Contents
NOTE: Many of the papers are preceded by a blank page. If the first page you see is blank, do not despair! Move to the second.
Front matter (front page, copyright page)
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Table of Contents
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Introduction, by Leila Schneps, ix-xiv
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Monodromy Groups of Coverings of Curves, by Robert Guralnick, 1-46
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On the Tame Fundamental Groups of Curves over Algebraically Closed Fields of Characteristic > 0,
by Akio Tamagawa, 47-105
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On the Specialization Homomorphism of Fundamental Groups of Curves in Positive Characteristic,
by Florian Pop and Mohamed Saïdi, 107-118
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Topics Surrounding the Anabelian Geometry of Hyperbolic Curves, by Shinichi Mochizuki, 119-165
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Monodromy of Elliptic Surfaces, by Fedor Bogomolov and Yuri Tschinkel, 167-181
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Tannakian Fundamental Groups Associated to Galois Groups, by Richard Hain and Makoto Matsumoto, 183-216
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Special Loci in Moduli Spaces of Curves, by Leila Schneps, 217-275
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Cellulation of Compactified Hurwitz Spaces, by Michel Imbert, 277-312
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Patching and Galois Theory, by David Harbater, 313-424
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Constructive Differential Galois Theory, by B. Heinrich Matzat and Marius van der Put, 425-467
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