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Cambridge Studies in Advanced Mathematics Cohomology of Drinfeld Modular Varieties

Cohomology of Drinfeld Modular Varieties provides an introduction, in two volumes, both to this subject and to the Langlands correspondence;

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Cambridge Studies in Advanced Mathematics Cohomology of Drinfeld Modular Varieties

Cohomology of Drinfeld Modular Varieties provides an introduction, in two volumes, both to this subject and to the Langlands correspondence;

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Cohomology of Drinfeld Modular Varieties, Part 1, Geometry, Counting of Points and Local Harmonic Analysis

Originally published in 1995, Cohomology of Drinfeld Modular Varieties aimed to provide an introduction, in two volumes, both to this;

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Cohomology of Drinfeld Modular Varieties, Part 1, Geometry, Counting of Points and Local Harmonic Analysis

Originally published in 1995, Cohomology of Drinfeld Modular Varieties aimed to provide an introduction, in two volumes, both to this;

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Modular Forms on Schiermonnikoog

the inspiration for Langlands' conjectures and play an important role in the description of the cohomology of varieties defined over number;

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Cambridge Studies in Advanced Mathematics

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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Cambridge Tracts in Mathematics

provides a concise account of the theory of modular invariants as embodied in the work of Dickson, Glenn and Hazlett. Appendices are included. This;

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Elliptic Cohomology

of distinct perspectives are offered, with topics including equivariant complex elliptic cohomology, the physics of M-theory, the modular;

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Cambridge Studies in Advanced Mathematics

The most basic algebraic varieties are the projective spaces, and rational varieties are their closest relatives. In many applications;

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P-Adic Analysis

of Frobenius on the cohomology of curves and abelian varieties were the central themes of several contributions. A number of talks were devoted to;

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Cambridge Studies in Advanced Mathematics Representations and Cohomology

dimensional algebras; the author emphasises modular representations and the homological algebra associated with their categories. This volume is self;

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Introduction to Arithmetic Theory of Automorphic Functions

associate zeta functions to modular forms. At a more advanced level, complex multiplication of elliptic curves and abelian varieties is discussed;

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Cambridge Studies in Advanced Mathematics

From their inception, Siegel modular forms have been studied extensively because of their significance in both automorphic functions;

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Cambridge Studies in Advanced Mathematics

From their inception, Siegel modular forms have been studied extensively because of their significance in both automorphic functions;

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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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Rigid Cohomology

cohomology. It is a p-adic Weil cohomology suitable for computing Zeta and L-functions for algebraic varieties on finite fields. Moreover, it;

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Pure Mathematics 1 and 2

This book is part of the Cambridge Advanced Level Mathematics series, written specifically for the OCR modular mathematics syllabus. Each;

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Representations and Cohomology

Steenrod operations in group cohomology. The book cumulates in a chapter dealing with the theory of varieties for modules. Much of the material;

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Lecture Notes on Motivic Cohomology

main properties, and finally to relate it to other known invariants of algebraic varieties and rings such as Milnor K-theory, etale cohomology;

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Cambridge Studies in Advanced Mathematics

The purpose of this book is to study the relation between the representation ring of a finite group and its integral cohomology by means;

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Elliptic Curves, Hilbert Modular Forms And Galois Deformatio

. The notes by Mladen Dimitrov present the basics of the arithmetic theory of Hilbert modular forms and varieties, with an emphasis on the study;

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Central Simple Algebras and Galois Cohomology

varieties, and techniques in Milnor K-theory and K-cohomology, leading to a full proof of the Merkurjev-Suslin theorem and its application to the;

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Central Simple Algebras and Galois Cohomology

varieties, and techniques in Milnor K-theory and K-cohomology, leading to a full proof of the Merkurjev-Suslin theorem and its application to the;

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De Rham Cohomology of Differential Modules on Algebraic Varieties

can go wrong...This is a nicely-written book [that] studies algebraic differential modules in several variables. --Mathematical Reviews;

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De Rham Cohomology of Differential Modules on Algebraic Varieties

can go wrong...This is a nicely-written book [that] studies algebraic differential modules in several variables. --Mathematical Reviews;

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Cambridge Studies in Advanced Mathematics

ordinary cohomology theory and rational homotopy theory, which in practice means the torus groups and elementary abelian p-groups. The efforts;

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Plane Algebraic Curves

This book introduces the contemporary notions of algebraic varieties, morphisms of varieties, and adeles to the classical subject of plane;

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