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Basic Algebraic Geometry 2 Schemes And Complex Manifolds 3Ed (Pb 2013)

Basic Algebraic Geometry 2 Schemes And Complex Manifolds 3Ed (Pb 2013)

Basic Algebraic Geometry 2 Schemes And Complex Manifolds 3Ed (Pb 2013)
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Basic Algebraic Geometry 2 Schemes And Complex Manifolds 3Ed (Pb 2013) Paperback - 2016

by Shafarevich I.R

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Brand New. Brand New! Fast Delivery US Edition and ship within 24-48 hours. Deliver by FedEx, UPS, & USPS and we do not accept APO and PO BOX Addresses. Order can be delivered worldwide within 7-12 days and we do have flat rate for up to 2LB. Extra shipping charges will be requested if the Book weight is more than 5 LB. This Item May be shipped from India.
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Details

  • Title Basic Algebraic Geometry 2 Schemes And Complex Manifolds 3Ed (Pb 2013)
  • Author Shafarevich I.R
  • Binding Paperback
  • Condition New
  • Pages 262
  • Volumes 1
  • Language ENG
  • Publisher Springer
  • Publication date 2016
  • Bookseller's Inventory # C--9827
  • ISBN 9783662514016 / 366251401X
  • Weight 9.3 lbs (4.22 kg)
  • Dimensions 9.25 x 6.1 x 0.58 in (23.50 x 15.49 x 1.47 cm)
  • Category Mathematics
  • Dewey Decimal Code 516.35
  • Quantity available 1

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Reader reviews for Basic Algebraic Geometry 2 Schemes And Complex Manifolds 3Ed (Pb 2013)

From the rear cover

Shafarevich's Basic Algebraic Geometry has been a classic and universally used introduction to the subject since its first appearance over 40 years ago. As the translator writes in a prefatory note, ``For all [advanced undergraduate and beginning graduate] students, and for the many specialists in other branches of math who need a liberal education in algebraic geometry, Shafarevich's book is a must.''

The second volume is in two parts: Book II is a gentle cultural introduction to scheme theory, with the first aim of putting abstract algebraic varieties on a firm foundation; a second aim is to introduce Hilbert schemes and moduli spaces, that serve as parameter spaces for other geometric constructions. Book III discusses complex manifolds and their relation with algebraic varieties, Khler geometry and Hodge theory. The final section raises an important problem in uniformising higher dimensional varieties that has been widely studied as the ``Shafarevich conjecture''.

The style of Basic Algebraic Geometry 2 and its minimal prerequisites make it to a large extent independent of Basic Algebraic Geometry 1, and accessible to beginning graduate students in mathematics and in theoretical physics.

About the author

Igor Shafarevich made fundamental contributions to several parts of mathematics including algebraic number theory, algebraic geometry and arithmetic algebraic geometry.
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