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A first course in algebraic geometry and algebraic varieties

By:

Flamini, Flaminio

Material type: Text

TextSeries: Essencial textbooks in MathematicsPublication details: London: World Scientific Publishing Europe Ltd, 2024.Edition: 1st edDescription: xix, 305p. : pbk. ; 22cmISBN:

9798886130270

Subject(s):

DDC classification:

516.35 FLA 23rd

Summary: This book provides a gentle introduction to the foundations of Algebraic Geometry, starting from computational topics (ideals and homogeneous ideals, zero loci of ideals) up to increasingly intrinsic and abstract arguments, such as Algebraic Varieties, whose natural continuation is a more advanced course on the theory of schemes, vector bundles, and sheaf-cohomology. Valuable to students studying Algebraic Geometry and Geometry, this title contains around 60 exercises (with solutions) to help students thoroughly understand the theories introduced in the book. Proofs of the results are carried out in full detail. Many examples are discussed in order to reinforce the understanding of both the theoretical elements and their consequences, as well as the possible applications of the material. Includes bibliographical references and index.

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Holdings
Item type	Current library	Call number	Status	Date due	Barcode
Books	Vigyanpuri Campus	516.35 FLA (Browse shelf(Opens below))	Available		007159
Books	Vigyanpuri Campus	516.35 FLA (Browse shelf(Opens below))	Available		007160

This book provides a gentle introduction to the foundations of Algebraic Geometry, starting from computational topics (ideals and homogeneous ideals, zero loci of ideals) up to increasingly intrinsic and abstract arguments, such as Algebraic Varieties, whose natural continuation is a more advanced course on the theory of schemes, vector bundles, and sheaf-cohomology.

Valuable to students studying Algebraic Geometry and Geometry, this title contains around 60 exercises (with solutions) to help students thoroughly understand the theories introduced in the book. Proofs of the results are carried out in full detail. Many examples are discussed in order to reinforce the understanding of both the theoretical elements and their consequences, as well as the possible applications of the material.

Includes bibliographical references and index.

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