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Galois Representations in Arithmetic Algebraic Geometry

This book contains conference proceedings from the 1996 Durham Symposium on 'Galois representations in arithmetic algebraic geometry'. The;

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Euler Systems. (AM-147), Volume 147

One of the most exciting new subjects in Algebraic Number Theory and Arithmetic Algebraic Geometry is the theory of Euler systems. Euler;

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Computational Aspects of Modular Forms and Galois Representations

Modular forms are tremendously important in various areas of mathematics, from number theory and algebraic geometry to combinatorics and;

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Algebra, Arithmetic and Geometry with Applications

. Sessions were held on algebraic geometry, singularities, group theory, Galois theory, combinatorics, Drinfield modules, affine geometry, and the;

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Arithmetic and Geometry Around Galois Theory

team of Galatasaray University (Istanbul): Geometry and Arithmetic of Moduli Spaces of Coverings (2008) and Geometry and Arithmetic around;

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Etale Cohomology Theory (Revised Edition)

Etale cohomology is an important branch in arithmetic geometry. This book covers the main materials in SGA 1, SGA 4, SGA 4 1/2 and SGA 5 on;

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Selected Works of Ellis Kolchin with Commentary

arithmetic algebraic geometry. Intriguing possibilities were introduced for a new language for nonlinear differential equations theory. The volume;

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Introduction to Algebraic Geometry

Author Serge Lang defines algebraic geometry as the study of systems of algebraic equations in several variables and of the structure that;

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Recent Developments in the Inverse Galois Problem

for thesis material in arithmetic geometry, algebraic number theory, and group theory.;

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Arithmetic Differential Equations

become quite interesting) if one enlarges algebraic geometry by using arithmetic differential equations in place of algebraic equations. This;

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Modular Forms And Galois Cohomology

theorists) and arithmetic algebraic geometry.;

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Recent Advances in Hodge Theory

draws together new developments in deformation theory, mirror symmetry, Galois representations, iterated integrals, algebraic cycles and the;

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The Absolute Galois Group of a Semi-Local Field

This book is devoted to the structure of the absolute Galois groups of certain algebraic extensions of the field of rational numbers. Its;

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An Introduction to Non-Abelian Class Field Theory

This monograph provides a brief exposition of automorphic forms of weight 1 and their applications to arithmetic, especially to Galois;

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Arithmetic and Geometry

The 'Arithmetic and Geometry' trimester, held at the Hausdorff Research Institute for Mathematics in Bonn, focussed on recent work on;

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Moduli Spaces and Arithmetic Geometry (Kyoto, 2004)

problem and/or arithmetic geometry. Algebraic curves, Abelian varieties, algebraic vector bundles, connections and D-modules are the subjects;

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Advances in Algebra

in algebraic geometry, ring theory, group theory, and associative algebras. Topics include algebraic groups, combinatorial commutative algebra;

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Geometric Galois Actions: Volume 2, The Inverse Galois Probl

) by Alexander Grothendieck. It will be of wide interest amongst workers in algebraic geometry, number theory, algebra and topology.;

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Computational Aspects Of Algebraic Curves

of algebraic geometry. The main goal of this book is to highlight such computational techniques related to algebraic curves. The area of research;

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Noncommutative Geometry

key concepts of noncommutative geometry and its applications in topology, algebraic geometry, and number theory. Our presentation;

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Elliptic Curves, Hilbert Modular Forms And Galois Deformatio

in Arithmetic Geometry in the 2009-2010 academic year. The notes by Laurent Berger provide an introduction to p-adic Galois representations and;

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Higher Genus Curves in Mathematical Physics and Arithmetic Geometry

Arithmetic Geometry, held on January 8, 2016, in Seattle, Washington. Algebraic curves and their fibrations have played a major role in both;

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Galois Groups & Fundamental Groups

how the judicious use of algebraic geometry gives access to the powerful interplay between algebra and topology that underpins much modern;

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Fermat's Last Theorem

proof relies on basic background materials in number theory and arithmetic geometry, such as elliptic curves, modular forms, Galois;

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(Mostly) Commutative Algebra

rings, Galois theory, as well as an introduction to more advanced topics such as homological algebra, tensor products, and algebraic concepts;

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Profinite Groups, Arithmetic, and Geometry. (AM-67), Volume 67

geometry and higher arithmetic is based, and to do so in a manner that emphasizes the many interesting lines of inquiry leading from these;

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Algebraic And Arithmetic Structures Of Moduli Spaces (Sapporo 2007)

talks were delivered by invited speakers on arithmetic geometry, algebraic geometry and complex geometry. This volume is the proceedings of the;

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