Principles of algebric geometry

By: Phillip GriffithsContributor(s): Joseph HarrisMaterial type: TextTextPublication details: New Delhi : John Wiley & Sons, [c2014]Description: 813 pISBN: 9780471050599Subject(s): MathematicsLOC classification: QA564
Contents:
1. Complex Algebraic Varieties 2. Riemann Surfaces and Algebraic Curves 3. Further Techniques 4. Surfaces 5. Residues 6. The Quadric Line Complex
Summary: A comprehensive, self-contained treatment presenting general results of the theory. Establishes a geometric intuition and a working facility with specific geometric practices. Emphasizes applications through the study of interesting examples and the development of computational tools. Coverage ranges from analytic to geometric. Treats basic techniques and results of complex manifold theory, focusing on results applicable to projective varieties, and includes discussion of the theory of Riemann surfaces and algebraic curves, algebraic surfaces and the quadric line complex as well as special topics in complex manifolds. ---- summary provided by publisher
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Item type Current library Collection Shelving location Call number Status Notes Date due Barcode Item holds
Book Book ICTS
Mathematic Rack No 6 QA564 (Browse shelf (Opens below)) Available Billno:IN 001740; Billdate: 2016-10-27 00332
Total holds: 0

1. Complex Algebraic Varieties
2. Riemann Surfaces and Algebraic Curves
3. Further Techniques
4. Surfaces
5. Residues
6. The Quadric Line Complex

A comprehensive, self-contained treatment presenting general results of the theory. Establishes a geometric intuition and a working facility with specific geometric practices. Emphasizes applications through the study of interesting examples and the development of computational tools. Coverage ranges from analytic to geometric. Treats basic techniques and results of complex manifold theory, focusing on results applicable to projective varieties, and includes discussion of the theory of Riemann surfaces and algebraic curves, algebraic surfaces and the quadric line complex as well as special topics in complex manifolds. ---- summary provided by publisher

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