Free Ebook Elementary Algebraic Geometry: Second Edition (Dover Books on Mathematics) By Prof. Keith Kendig
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Elementary Algebraic Geometry: Second Edition (Dover Books on Mathematics) By Prof. Keith Kendig
Free Ebook Elementary Algebraic Geometry: Second Edition (Dover Books on Mathematics) By Prof. Keith Kendig
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- Sales Rank: #1785830 in Books
- Brand: Kendig, Keith
- Published on: 2015-02-18
- Released on: 2015-01-21
- Original language: English
- Number of items: 1
- Dimensions: 9.10" h x .70" w x 6.10" l, .0 pounds
- Binding: Paperback
- 320 pages
From the Back Cover
Designed to make learning introductory algebraic geometry as easy as possible, this text is intended for advanced undergraduates and graduate students who have taken a one-year course in algebra and are familiar with complex analysis. This newly updated second edition enhances the original treatment's extensive use of concrete examples and exercises with numerous figures that have been specially redrawn in Adobe Illustrator.
An introductory chapter that focuses on examples of curves is followed by a more rigorous and careful look at plane curves. Subsequent chapters explore commutative ring theory and algebraic geometry as well as varieties of arbitrary dimension and some elementary mathematics on curves. Upon finishing the text, students will have a foundation for advancing in several different directions, including toward a further study of complex algebraic or analytic varieties or to the scheme-theoretic treatments of algebraic geometry.
Dover (2015) republication of the edition originally published by Springer-Verlag, New York, 1977.
See every Dover book in print at
www.doverpublications.com
About the Author
Keith Kendig is Professor Emeritus of Mathematics at Cleveland State University. He is the author of several volumes in the Mathematical Association of America's Dolciani Mathematical Expositions series, including Conics, 2005 and Sink or Float: Thought Problems in Math and Physics.
Elementary Algebraic Geometry: Second Edition (Dover Books on Mathematics)
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