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Elliptic Cohomology

Edward Witten once said that Elliptic Cohomology was a piece of 21st Century Mathematics that happened to fall into the 20th Century. He;

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Elliptic Quantum Groups

equivariant elliptic cohomology and play an important role to construct geometric representations of elliptic quantum groups. Okounkov's geometric;

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The Arithmetic of Elliptic Curves

^2 = X^3 + DX. The book contains three appendices: Elliptic Curves in Characteristics 2 and 3, Group Cohomology, and a third appendix giving;

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Arithmetic Of Elliptic Curves

The theory of elliptic curves is distinguished by its long history and by the diversity of the methods that have been used in its study;

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The Arithmetic of Elliptic Curves

The theory of elliptic curves is distinguished by its long history and by the diversity of the methods that have been used in its study;

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Elliptic Curves and Big Galois Representations

The arithmetic properties of modular forms and elliptic curves lie at the heart of modern number theory. This book develops a;

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Twisted L-Functions and Monodromy. (AM-150), Volume 150

For hundreds of years, the study of elliptic curves has played a central role in mathematics. The past century in particular has seen huge;

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Foundations of Differentiable Manifolds and Lie Groups

integration on manifolds. The book also provides a proof of the de Rham theorem via sheaf cohomology theory and develops the local theory of elliptic;

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Topology of Stratified Spaces

by well-known experts cover intersection homology, L2 cohomology and differential operators, topology of algebraic varieties, signatures and;

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Topology of Stratified Spaces

by well-known experts cover intersection homology, L2 cohomology and differential operators, topology of algebraic varieties, signatures and;

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Modular Forms And Galois Cohomology

theory and results on elliptic modular forms, including a substantial simplification of the Taylor-Wiles proof by Fujiwara and Diamond. It;

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Lectures on Algebraic Geometry I: Sheaves, Cohomology of Sheaves, and Applications to Riemann Surfaces

algebra, theory of sheaves, and sheaf cohomology are developed. These methods are indispensable for modern algebraic geometry, but they are also;

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London Mathematical Society Lecture Note Series

centred around string theory, M-theory, and quantum gravity on the one hand, and K-theory, elliptic cohomology, quantum cohomology and string;

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Many Variations of Mahler Measures

novelties of the subject, especially the relation with elliptic curves, modular forms and special values of L-functions. Finally, the Appendix;

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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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LMSST

is the little that is needed on Galois cohomology. Many examples and exercises are included for the reader. For those new to elliptic curves;

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London Mathematical Society Student Texts

is the little that is needed on Galois cohomology. Many examples and exercises are included for the reader. For those new to elliptic curves;

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Rigid Cohomology over Laurent Series Fields

In this monograph, the authors develop a new theory of p-adic cohomology for varieties over Laurent series fields in positive;

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Foliations: Dynamics, Geometry And Topology

exponents, Pesin Theory and hyperbolic, parabolic and elliptic types of foliations. The lectures by Masayuki Asaoka compute the leafwise cohomology;

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From Calculus to Cohomology

De Rham cohomology is the cohomology of differential forms. This book offers a self-contained exposition to this subject and to the theory;

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Rigid Cohomology

Dating back to work of Berthelot, rigid cohomology appeared as a common generalization of Monsky-Washnitzer cohomology and crystalline;

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Eisenstein Cohomology for GLN and the Special Values of Rankin-Selberg L-Functions

values of L-functions. The authors study the cohomology of locally symmetric spaces for GL(N) where the cohomology groups are with;

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Eisenstein Cohomology for GLN and the Special Va (AMS203)

values of L-functions. The authors study the cohomology of locally symmetric spaces for GL(N) where the cohomology groups are with;

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Twenty-Four Hours of Local Cohomology

This book is aimed to provide an introduction to local cohomology which takes cognizance of the breadth of its interactions with other;

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Homology of Normal Chains and Cohomology of Charges

neighborhood retracts of a large class of Banach spaces. On this category the authors define homology and cohomology functors with real coefficients;

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Elliptic curves and functions

An introduction in the theory of elliptic functions and elliptic curves. Both are a priori different mathematical subjects. However, there;

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Elements of Homology Theory

in Mathematics, Volume 74, American Mathematical Society, 2006). It starts with the definition of simplicial homology and cohomology, with many examples;

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