Screen LibraryGeometric Invariant Theory : Over the Real and Complex Numbers /
Geometric Invariant Theory (GIT) is developed in this text within the context of algebraic geometry over the real and complex numbers. This sophisticated topic is elegantly presented with enough background theory included to make the text accessible to advanced graduate students in mathematics and p...
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| Main Authors: | |
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| Corporate Authors: | |
| Published: |
Springer International Publishing : Imprint: Springer,
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| Publisher Address: | Cham : |
| Publication Dates: | 2017. |
| Literature type: | eBook |
| Language: | English |
| Series: |
Universitext,
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| Subjects: | |
| Online Access: |
http://dx.doi.org/10.1007/978-3-319-65907-7 |
| Summary: |
Geometric Invariant Theory (GIT) is developed in this text within the context of algebraic geometry over the real and complex numbers. This sophisticated topic is elegantly presented with enough background theory included to make the text accessible to advanced graduate students in mathematics and physics with diverse backgrounds in algebraic and differential geometry. Throughout the book, examples are emphasized. Exercises add to the reader s understanding of the material; most are enhanced with hints. The exposition is divided into two parts. The first part, Background Theory , is organize |
| Carrier Form: | 1 online resource (XIV, 119 pages). |
| ISBN: | 9783319659077 |
| Index Number: | QA564 |
| CLC: | O187 |
| Contents: | Preface -- Part I. Background Theory -- 1. Algebraic Geometry -- 2. Lie Groups and Algebraic Groups -- Part II. Geometric Invariant Theory -- 3. The Affine Theory -- 4. Weight Theory in Geometric Invariant Theory -- 5. Classical and Geometric Invariant Theory for Products of Classical Groups -- References -- Index. |