
Algebraic Geometry and Arithmetic Curves
$203.19
- Hardcover
592 pages
- Release Date
9 May 2002
Summary
Unveiling the Secrets of Algebraic Geometry and Arithmetic Curves
This book provides a comprehensive introduction to the theory of schemes, bridging the gap to applications in arithmetic surfaces and the reduction theory of algebraic curves.
The first section lays the groundwork, introducing fundamental concepts such as schemes, morphisms, base change, and crucial local properties like normality and regularity, culminating in Zariski’s Main Theorem. It then transitions to a …
Book Details
ISBN-13: | 9780198502845 |
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ISBN-10: | 0198502842 |
Series: | Oxford Graduate Texts in Mathematics (0-19-961947-6) |
Author: | Qing Liu, Reinie Erne |
Publisher: | Oxford University Press |
Imprint: | Oxford University Press |
Format: | Hardcover |
Number of Pages: | 592 |
Release Date: | 9 May 2002 |
Weight: | 976g |
Dimensions: | 242mm x 162mm x 37mm |
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Critics Review
Will be useful to graduate students as an introduction to arithmetic algebraic geometry, and to more advanced readers and experts in the field.
Will be useful to graduate students as an introduction to arithmetic algebraic geometry, and to more advanced readers and experts in the field. EMS This book is unique in the current literature on algebraic and arithmetic geometry, therefore a highly welcome addition to it, and particularly suitable for readers who want to approach more specialized works in this field with more ease. The exposition is exceptionally lucid, rigorous, coherent and comprehensive. Zentralblatt MATH A thorough and far-reaching introduction to algebraic geometry in its scheme-theoretic setting … The rich bibliography with nearly 100 references enhances the value of this textbook as a great introduction and source for research. Zentralblatt MATH
About The Author
Qing Liu
Qing Liu is a Charge de recherche at the Centre National de la Recherche Scientifique (CNRS), Laboratoire de Theorie des Nombres et d’Algorithmique Arithmetique, Universite Bordeaux 1.
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