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Eight expository articles by well-known authors, focusing on developments in the field.
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Eight expository articles by well-known authors, focusing on developments in the field.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 482
- Erscheinungstermin: 30. Juli 2015
- Englisch
- Abmessung: 240mm x 161mm x 30mm
- Gewicht: 884g
- ISBN-13: 9780521808316
- ISBN-10: 0521808316
- Artikelnr.: 29338680
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: Cambridge University Press
- Seitenzahl: 482
- Erscheinungstermin: 30. Juli 2015
- Englisch
- Abmessung: 240mm x 161mm x 30mm
- Gewicht: 884g
- ISBN-13: 9780521808316
- ISBN-10: 0521808316
- Artikelnr.: 29338680
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
Introduction; 1. Monodromy groups of coverings of curves Robert Guralnik;
2. On the tame fundamental groups of curves over algebraically closed
fields of characteristic > 0 Akio Tamagawa; 3. On the specialization
homomorphism of fundamental groups of curves in positive characteristic
Florian Pop and Mohamed Saïdi; 4. Topics surrounding the anabelian geometry
of hyperbolic curves Shinichi Mochizuki; 5. Monodromy of elliptic surfaces
Fedor Bogomolov and Yuri Tschinkel; 6. Tannakian fundamental groups
associated to Galois groups Richard Hain and Makoto Matsumoto; 7. Special
loci in moduli spaces of curves Leila Schneps; 8. Cellulation of
compactified Hurwitz spaces Michel Imbert; 9. Patching and Galois theory
David Harbater; 10. Constructive differential Galois theory B. Heinrich
Matzat and Marius van der Put.
2. On the tame fundamental groups of curves over algebraically closed
fields of characteristic > 0 Akio Tamagawa; 3. On the specialization
homomorphism of fundamental groups of curves in positive characteristic
Florian Pop and Mohamed Saïdi; 4. Topics surrounding the anabelian geometry
of hyperbolic curves Shinichi Mochizuki; 5. Monodromy of elliptic surfaces
Fedor Bogomolov and Yuri Tschinkel; 6. Tannakian fundamental groups
associated to Galois groups Richard Hain and Makoto Matsumoto; 7. Special
loci in moduli spaces of curves Leila Schneps; 8. Cellulation of
compactified Hurwitz spaces Michel Imbert; 9. Patching and Galois theory
David Harbater; 10. Constructive differential Galois theory B. Heinrich
Matzat and Marius van der Put.
Introduction; 1. Monodromy groups of coverings of curves Robert Guralnik;
2. On the tame fundamental groups of curves over algebraically closed
fields of characteristic > 0 Akio Tamagawa; 3. On the specialization
homomorphism of fundamental groups of curves in positive characteristic
Florian Pop and Mohamed Saïdi; 4. Topics surrounding the anabelian geometry
of hyperbolic curves Shinichi Mochizuki; 5. Monodromy of elliptic surfaces
Fedor Bogomolov and Yuri Tschinkel; 6. Tannakian fundamental groups
associated to Galois groups Richard Hain and Makoto Matsumoto; 7. Special
loci in moduli spaces of curves Leila Schneps; 8. Cellulation of
compactified Hurwitz spaces Michel Imbert; 9. Patching and Galois theory
David Harbater; 10. Constructive differential Galois theory B. Heinrich
Matzat and Marius van der Put.
2. On the tame fundamental groups of curves over algebraically closed
fields of characteristic > 0 Akio Tamagawa; 3. On the specialization
homomorphism of fundamental groups of curves in positive characteristic
Florian Pop and Mohamed Saïdi; 4. Topics surrounding the anabelian geometry
of hyperbolic curves Shinichi Mochizuki; 5. Monodromy of elliptic surfaces
Fedor Bogomolov and Yuri Tschinkel; 6. Tannakian fundamental groups
associated to Galois groups Richard Hain and Makoto Matsumoto; 7. Special
loci in moduli spaces of curves Leila Schneps; 8. Cellulation of
compactified Hurwitz spaces Michel Imbert; 9. Patching and Galois theory
David Harbater; 10. Constructive differential Galois theory B. Heinrich
Matzat and Marius van der Put.