The Geometry Of Syzygies: A Second Course In Algebraic Geometry And Commutative Algebra (Graduate Texts In Mathematics, 229)

The Geometry Of Syzygies: A Second Course In Algebraic Geometry And Commutative Algebra (Graduate Texts In Mathematics, 229)

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Algebraic Geometry Often Seems Very Abstract, But In Fact It Is Full Of Concrete Examples And Problems. This Side Of The Subject Can Be Approached Through The Equations Of A Variety, And The Syzygies Of These Equations Are A Necessary Part Of The Study. This Book Is The First Textbooklevel Account Of Basic Examples And Techniques In This Area. It Illustrates The Use Of Syzygies In Many Concrete Geometric Considerations, From Interpolation To The Study Of Canonical Curves. The Text Has Served As A Basis For Graduate Courses By The Author At Berkeley, Brandeis, And In Paris. It Is Also Suitable For Selfstudy By A Reader Who Knows A Little Commutative Algebra And Algebraic Geometry Already. As An Aid To The Reader, The Appendices Provide Summaries Of Local Cohomology And Commutative Algebra, Tying Together Examples And Major Results From A Wide Range Of Topics.

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Frequently Asked Questions

  • Q: What is the main focus of 'The Geometry of Syzygies'? A: The main focus of 'The Geometry of Syzygies' is to explore algebraic geometry through concrete examples and problems, particularly using the concept of syzygies associated with the equations of a variety.
  • Q: Who is the author of this book? A: The author of 'The Geometry of Syzygies' is David Eisenbud.
  • Q: What level of knowledge is required to understand this book? A: This book is suitable for readers who have a basic understanding of commutative algebra and algebraic geometry.
  • Q: Is this book suitable for self-study? A: Yes, 'The Geometry of Syzygies' is designed for self-study, providing clear explanations and examples to facilitate learning.
  • Q: What topics are covered in the appendices? A: The appendices cover summaries of local cohomology and commutative algebra, connecting various examples and major results.
  • Q: How many pages does this book have? A: The book contains 264 pages.
  • Q: What is the binding type of 'The Geometry of Syzygies'? A: The book is available in paperback binding.
  • Q: When was this book published? A: The book was published on February 1, 2005.
  • Q: What category does this book belong to? A: This book belongs to the category of Algebraic Geometry.
  • Q: Can this book be used for graduate courses? A: Yes, it has served as a basis for graduate courses taught by the author at various institutions.