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“Spectral Theory: Basic Concepts and Applications by David Borthwick, ISBN-13: 978-3030380014” has been added to your cart. View cart
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Algebraic Geometry
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Home Mathematics Algebraic Geometry: A Problem Solving Approach, ISBN-13: 978-0821893968
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Algebra for College Students 7th Edition by Margaret L. Lial
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Algebraic Geometry: A Problem Solving Approach, ISBN-13: 978-0821893968

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SKU: algebraic-geometry-a-problem-solving-approach-isbn-13-978-0821893968 Category: Mathematics Tags: Algebraic Geometry: A Problem Solving Approach, Carl Lienert, ISBN-13: 978-0821893968, Lynette Boos, Richard Belshoff, Ryan Brown, Thomas Garrity
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Algebraic Geometry: A Problem Solving Approach, ISBN-13: 978-0821893968

[PDF eBook eTextbook]

 

  • Series: Student Mathematical Library: IAS/Park City Mathematical Subseries (Book 66)
  • 335 pages
  • Publisher: American Mathematical Society in corporation with IAS/Park City Mathematics Institute; Student edition (February 14, 2013)
  • Author(s): Thomas Garrity, Richard Belshoff, Lynette Boos, Ryan Brown, Carl Lienert
  • Language: English
  • ISBN-10: 0821893963
  • ISBN-13: 978-0821893968

 

Algebraic Geometry has been at the center of much of mathematics for hundreds of years. It is not an easy field to break into, despite its humble beginnings in the study of circles, ellipses, hyperbolas, and parabolas. This text consists of a series of exercises, plus some background information and explanations, starting with conics and ending with sheaves and cohomology. The first chapter on conics is appropriate for first-year college students (and many high school students). Chapter 2 leads the reader to an understanding of the basics of cubic curves, while Chapter 3 introduces higher degree curves. Both chapters are appropriate for people who have taken multivariable calculus and linear algebra. Chapters 4 and 5 introduce geometric objects of higher dimension than curves. Abstract algebra now plays a critical role, making a first course in abstract algebra necessary from this point on. The last chapter is on sheaves and cohomology, providing a hint of current work in algebraic geometry.

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