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Zustand: New. The arithmetic and geometry of moduli spaces and their fundamental groups are a very active research area. This book examines the geometry of moduli spaces of curves with a function on them. It covers the absolute Galois group $G_{\mathbb Q}$ of the algebraic numbers and its close relatives. Editor(s): Fried, Michael D.; Ihara, Yasutaka. Series: Proceedings of Symposia in Pure Mathematics. Num Pages: 569 pages. BIC Classification: PBG; PBH; PBMW. Category: (P) Professional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 260 x 185 x 36. Weight in Grams: 1234. . 2002. Hardcover. . . . .…

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Hardback. Zustand: New. The arithmetic and geometry of moduli spaces and their fundamental groups are a very active research area. This book offers a complete overview of developments made over the last decade. The papers in this volume examine the geometry of moduli spaces of curves with a function on them. The main players in Part 1 are the absolute Galois group $G_{\mathbb Q}$ of the algebraic numbers and its close relatives. By analyzing how $G_{\mathbb Q}$ acts on fundamental groups defined by Hurwitz moduli problems, the authors achieve a grand generalization of Serre's program from the 1960s.Papers in Part 2 apply $\theta$-functions and configuration spaces to the study of fundamental groups over positive characteristic fields. In this section, several authors use Grothendieck's famous lifting results to give extensions to wildly ramified covers. Properties of the fundamental groups have brought collaborations between geometers and group theorists. Several Part 3 papers investigate new versions of the genus 0 problem. In particular, this includes results severely limiting possible monodromy groups of sphere covers. Finally, Part 4 papers treat Deligne's theory of Tannakian categories and arithmetic versions of the Kodaira-Spencer map. This volume is geared toward graduate students and research mathematicians interested in arithmetic algebraic geometry.…

Zustand: New. The arithmetic and geometry of moduli spaces and their fundamental groups are a very active research area. This book examines the geometry of moduli spaces of curves with a function on them. It covers the absolute Galois group $G_{\mathbb Q}$ of the algebraic numbers and its close relatives. Editor(s): Fried, Michael D.; Ihara, Yasutaka. Series: Proceedings of Symposia in Pure Mathematics. Num Pages: 569 pages. BIC Classification: PBG; PBH; PBMW. Category: (P) Professional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 260 x 185 x 36. Weight in Grams: 1234. . 2002. Hardcover. . . . . Books ship from the US and Ireland.…

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Zustand: New. The arithmetic and geometry of moduli spaces and their fundamental groups are a very active research area. This book examines the geometry of moduli spaces of curves with a function on them. It covers the absolute Galois group $G_{mathbb Q}$ of the algebrai.

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Buch. Zustand: Neu. Neuware - The arithmetic and geometry of moduli spaces and their fundamental groups are a very active research area. This book examines the geometry of moduli spaces of curves with a function on them. It covers the absolute Galois group $G_{mathbb Q}$ of the algebraic numbers and its close relatives.…

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Hardback. Zustand: New. The arithmetic and geometry of moduli spaces and their fundamental groups are a very active research area. This book offers a complete overview of developments made over the last decade. The papers in this volume examine the geometry of moduli spaces of curves with a function on them. The main players in Part 1 are the absolute Galois group $G_{\mathbb Q}$ of the algebraic numbers and its close relatives. By analyzing how $G_{\mathbb Q}$ acts on fundamental groups defined by Hurwitz moduli problems, the authors achieve a grand generalization of Serre's program from the 1960s.Papers in Part 2 apply $\theta$-functions and configuration spaces to the study of fundamental groups over positive characteristic fields. In this section, several authors use Grothendieck's famous lifting results to give extensions to wildly ramified covers. Properties of the fundamental groups have brought collaborations between geometers and group theorists. Several Part 3 papers investigate new versions of the genus 0 problem. In particular, this includes results severely limiting possible monodromy groups of sphere covers. Finally, Part 4 papers treat Deligne's theory of Tannakian categories and arithmetic versions of the Kodaira-Spencer map. This volume is geared toward graduate students and research mathematicians interested in arithmetic algebraic geometry.…

Taschenbuch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - This volume is the offspring of a week-long workshop on 'Galois groups over Q and related topics,' which was held at the Mathematical Sciences Research Institute during the week March 23-27, 1987. The organizing committee consisted of Kenneth Ribet (chairman), Yasutaka Ihara, and Jean-Pierre Serre. The conference focused on three principal themes: 1. Extensions of Q with finite simple Galois groups. 2. Galois actions on fundamental groups, nilpotent extensions of Q arising from Fermat curves, and the interplay between Gauss sums and cyclotomic units. 3. Representations of Gal(Q/Q) with values in GL(2)j deformations and connections with modular forms. Here is a summary of the conference program: - G. Anderson: 'Gauss sums, circular units and the simplex' - G. Anderson and Y. Ihara: 'Galois actions on 11'1 ( --- ) and higher circular units' - D. Blasius: 'Maass forms and Galois representations' - P. Deligne: 'Galois action on 1I'1(P-{0, 1, oo}) and Hodge analogue' - W. Feit: 'Some Galois groups over number fields' - Y. Ihara: 'Arithmetic aspect of Galois actions on 1I'1(P - {O, 1, oo})' - survey talk - U. Jannsen: 'Galois cohomology of i-adic representations' - B. Matzat: - 'Rationality criteria for Galois extensions' - 'How to construct polynomials with Galois group Mll over Q' - B. Mazur: 'Deforming GL(2) Galois representations' - K. Ribet: 'Lowering the level of modular representations of Gal( Q/ Q)' - J-P. Serre: - Introductory Lecture - 'Degree 2 modular representations of Gal(Q/Q)' - J.…

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Zustand: gut. 1989. Galois Groups over Q: Procreedings of a workshop held March 23-27, 1987 (Mathematical Sciences Research Institute Publications, Band 16) In deutscher Sprache. pages.

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Kartoniert / Broschiert. Zustand: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. This volume is the offspring of a week-long workshop on Galois groups over Q and related topics, which was held at the Mathematical Sciences Research Institute during the week March 23-27, 1987. The organizing committee consisted of Kenneth Ribet (chairma.…

Taschenbuch. Zustand: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This volume is the offspring of a week-long workshop on 'Galois groups over Q and related topics,' which was held at the Mathematical Sciences Research Institute during the week March 23-27, 1987. The organizing committee consisted of Kenneth Ribet (chairman), Yasutaka Ihara, and Jean-Pierre Serre. The conference focused on three principal themes: 1. Extensions of Q with finite simple Galois groups. 2. Galois actions on fundamental groups, nilpotent extensions of Q arising from Fermat curves, and the interplay between Gauss sums and cyclotomic units. 3. Representations of Gal(Q/Q) with values in GL(2)j deformations and connections with modular forms. Here is a summary of the conference program: - G. Anderson: 'Gauss sums, circular units and the simplex' - G. Anderson and Y. Ihara: 'Galois actions on 11'1 ( --- ) and higher circular units' - D. Blasius: 'Maass forms and Galois representations' - P. Deligne: 'Galois action on 1I'1(P-{0, 1, oo}) and Hodge analogue' - W. Feit: 'Some Galois groups over number fields' - Y. Ihara: 'Arithmetic aspect of Galois actions on 1I'1(P - {O, 1, oo})' - survey talk - U. Jannsen: 'Galois cohomology of i-adic representations' - B. Matzat: - 'Rationality criteria for Galois extensions' - 'How to construct polynomials with Galois group Mll over Q' - B. Mazur: 'Deforming GL(2) Galois representations' - K. Ribet: 'Lowering the level of modular representations of Gal( Q/ Q)' - J-P. Serre: - Introductory Lecture - 'Degree 2 modular representations of Gal(Q/Q)' - J. 464 pp. Englisch.…

Taschenbuch. Zustand: Neu. This item is printed on demand - Print on Demand Titel. Neuware -This volume is the offspring of a week-long workshop on 'Galois groups over Q and related topics,' which was held at the Mathematical Sciences Research Institute during the week March 23-27, 1987. The organizing committee consisted of Kenneth Ribet (chairman), Yasutaka Ihara, and Jean-Pierre Serre. The conference focused on three principal themes: 1. Extensions of Q with finite simple Galois groups. 2. Galois actions on fundamental groups, nilpotent extensions of Q arising from Fermat curves, and the interplay between Gauss sums and cyclotomic units. 3. Representations of Gal(Q/Q) with values in GL(2)j deformations and connections with modular forms. Here is a summary of the conference program: ¿ G. Anderson: 'Gauss sums, circular units and the simplex' ¿ G. Anderson and Y. Ihara: 'Galois actions on 11'1 ( ¿¿¿ ) and higher circular units' ¿ D. Blasius: 'Maass forms and Galois representations' ¿ P. Deligne: 'Galois action on 1I'1(P-{0, 1, oo}) and Hodge analogue' ¿ W. Feit: 'Some Galois groups over number fields' ¿ Y. Ihara: 'Arithmetic aspect of Galois actions on 1I'1(P - {O, 1, oo})' - survey talk ¿ U. Jannsen: 'Galois cohomology of i-adic representations' ¿ B. Matzat: - 'Rationality criteria for Galois extensions' - 'How to construct polynomials with Galois group Mll over Q' ¿ B. Mazur: 'Deforming GL(2) Galois representations' ¿ K. Ribet: 'Lowering the level of modular representations of Gal( Q/ Q)' ¿ J-P. Serre: - Introductory Lecture - 'Degree 2 modular representations of Gal(Q/Q)' ¿ J.Springer-Verlag KG, Sachsenplatz 4-6, 1201 Wien 464 pp. Englisch.…