**Author**: G. Kempf

**Publisher:**Cambridge University Press

**ISBN:**9780521426138

**Category:**Mathematics

**Page:**163

**View:**3884

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# Search Results for: algebraic-varieties-london-mathematical-society-lecture-note-series

**Author**: G. Kempf

**Publisher:** Cambridge University Press

**ISBN:** 9780521426138

**Category:** Mathematics

**Page:** 163

**View:** 3884

An introduction to the theory of algebraic functions on varieties from a sheaf theoretic standpoint.

**Author**: N. J. Hitchin,P. E. Newstead,W. M. Oxbury

**Publisher:** Cambridge University Press

**ISBN:** 9780521498784

**Category:** Mathematics

**Page:** 345

**View:** 8900

The study of vector bundles over algebraic varieties has been stimulated over the last few years by successive waves of migrant concepts, largely from mathematical physics, whilst retaining its roots in old questions concerning subvarieties of projective space. The 1993 Durham Symposium on Vector Bundles in Algebraic Geometry brought together some of the leading researchers in the field to explore further these interactions. This book is a collection of survey articles by the main speakers at the symposium and presents to the mathematical world an overview of the key areas of research involving vector bundles. Topics covered include those linking gauge theory and geometric invariant theory such as augmented bundles and coherent systems; Donaldson invariants of algebraic surfaces; Floer homology and quantum cohomology; conformal field theory and the moduli spaces of bundles on curves; the Horrocks–Mumford bundle and codimension 2 subvarieties in P4 and P5; exceptional bundles and stable sheaves on projective space.

**Author**: S. K. Donaldson,S. Donaldson,C. B. Thomas

**Publisher:** Cambridge University Press

**ISBN:** 9780521399784

**Category:** Mathematics

**Page:** 276

**View:** 6912

Distinguished researchers reveal the way different subjects (topology, differential and algebraic geometry and mathematical physics) interact in a text based on LMS Durham Symposium Lectures.

**Author**: A. Martsinkovsky

**Publisher:** Cambridge University Press

**ISBN:** 9780521577892

**Category:** Mathematics

**Page:** 123

**View:** 6685

For any researcher working in representation theory, algebraic or arithmetic geometry.
*A Concise Dictionary*

**Author**: Elena Rubei

**Publisher:** Walter de Gruyter GmbH & Co KG

**ISBN:** 3110316234

**Category:** Mathematics

**Page:** 239

**View:** 4093

Algebraic geometry has a complicated, difficult language. This book contains a definition, several references and the statements of the main theorems (without proofs) for every of the most common words in this subject. Some terms of related subjects are included. It helps beginners that know some, but not all, basic facts of algebraic geometry to follow seminars and to read papers. The dictionary form makes it easy and quick to consult.

**Author**: K. Hulek

**Publisher:** Cambridge University Press

**ISBN:** 9780521646598

**Category:** Mathematics

**Page:** 484

**View:** 333

Seventeen articles from the most outstanding contemporary topics in algebraic geometry.

**Author**: A. J. Scholl,R. L. Taylor,Robert L. Taylor

**Publisher:** Cambridge University Press

**ISBN:** 9780521644198

**Category:** Mathematics

**Page:** 493

**View:** 7960

Conference proceedings based on the 1996 LMS Durham Symposium 'Galois representations in arithmetic algebraic geometry'.

**Author**: Miles Reid,H. P. F. Swinnerton-Dyer,Alexei Skorobogatov

**Publisher:** Cambridge University Press

**ISBN:** 9780521545181

**Category:** Mathematics

**Page:** 300

**View:** 2981

This volume honors Sir Peter Swinnerton-Dyer's mathematical career spanning more than 60 years' of amazing creativity in number theory and algebraic geometry.

**Author**: Mohan S. Putcha

**Publisher:** Cambridge University Press

**ISBN:** 0521358094

**Category:** Mathematics

**Page:** 171

**View:** 2418

This book provides an introduction to the field of linear algebraic monoids. This subject represents a synthesis of ideas from the theory of algebraic groups, algebraic geometry, matrix theory and abstract semigroup theory. Since every representation of an algebraic group gives rise to an algebraic monoid, the objects of study do indeed arise naturally.

**Author**: Christopher D. Hacon,Mircea Mustaţă,Mihnea Popa

**Publisher:** Cambridge University Press

**ISBN:** 110764755X

**Category:** Mathematics

**Page:** 447

**View:** 1196

A comprehensive collection of expository articles on cutting-edge topics at the forefront of research in algebraic geometry.

**Author**: Albrecht Pfister

**Publisher:** Cambridge University Press

**ISBN:** 9780521467551

**Category:** Mathematics

**Page:** 179

**View:** 9725

This volume discusses results about quadratic forms that give rise to interconnections among number theory, algebra, algebraic geometry, and topology. The author deals with various topics including Hilbert's 17th problem, the Tsen-Lang theory of quasi-algebraically closed fields, the level of topological spaces, and systems of quadratic forms over arbitrary fields. Whenever possible, proofs are short and elegant, and the author has made this book as self-contained as possible. This book brings together thirty years' worth of results certain to interest anyone whose research touches on quadratic forms.

**Author**: Ivan Arzhantsev,Ulrich Derenthal,Jürgen Hausen,Antonio Laface

**Publisher:** Cambridge University Press

**ISBN:** 1107024625

**Category:** Mathematics

**Page:** 472

**View:** 6404

This book provides a largely self-contained introduction to Cox rings and their applications in algebraic and arithmetic geometry.

**Author**: David Ellwood,Herwig Hauser,Shigefumi Mori,Josef Schicho

**Publisher:** American Mathematical Soc.

**ISBN:** 0821889826

**Category:** Mathematics

**Page:** 340

**View:** 4981

Resolution of Singularities has long been considered as being a difficult to access area of mathematics. The more systematic and simpler proofs that have appeared in the last few years in zero characteristic now give us a much better understanding of singularities. They reveal the aesthetics of both the logical structure of the proof and the various methods used in it. The present volume is intended for readers who are not yet experts but always wondered about the intricacies of resolution. As such, it provides a gentle and quite comprehensive introduction to this amazing field. The book may tempt the reader to enter more deeply into a topic where many mysteries--especially the positive characteristic case--await to be disclosed. Titles in this series are co-published with the Clay Mathematics Institute (Cambridge, MA).

**Author**: Seminaire De Theorie Des Nombres De Paris (1993-1994)

**Publisher:** Cambridge University Press

**ISBN:** 9780521585491

**Category:** Mathematics

**Page:** 213

**View:** 2055

This book covers the whole spectrum of number theory, and is composed of contributions from some of the best specialists worldwide.
*Symplectic Manifolds and Jones-Witten Theory*

**Author**: Donaldson/Thomas,London Mathematical Society

**Publisher:** Cambridge University Press

**ISBN:** 9780521400015

**Category:** Mathematics

**Page:** 260

**View:** 7768

These volumes are based on lecture courses and seminars given at the LMS Durham Symposium on the geometry of low-dimensional manifolds. This area has been one of intense research recently, with major breakthroughs that have illuminated the way a number of different subjects (topology, differential and algebraic geometry and mathematical physics) interact.
*A Student's Guide*

**Author**: J. F. Adams

**Publisher:** Cambridge University Press

**ISBN:** 9780521080767

**Category:** Mathematics

**Page:** 300

**View:** 1251

This set of notes, for graduate students who are specializing in algebraic topology, adopts a novel approach to the teaching of the subject. It begins with a survey of the most beneficial areas for study, with recommendations regarding the best written accounts of each topic. Because a number of the sources are rather inaccessible to students, the second part of the book comprises a collection of some of these classic expositions, from journals, lecture notes, theses and conference proceedings. They are connected by short explanatory passages written by Professor Adams, whose own contributions to this branch of mathematics are represented in the reprinted articles.

**Author**: Alain Grigis,Johannes Sjöstrand

**Publisher:** N.A

**ISBN:** N.A

**Category:**

**Page:** N.A

**View:** 3419

**Author**: Jiří Adámek (Ing.)

**Publisher:** N.A

**ISBN:** N.A

**Category:**

**Page:** N.A

**View:** 7683

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