Lectures on Resolution of Singularities

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A01=Janos Kollar
Adjunction formula
Algebraic geometry
Algebraic space
Algebraic variety
Author_Janos Kollar
Automorphism
Bernhard Riemann
Big O notation
Birational geometry
C0
Canonical singularity
Category=PBMW
Codimension
Cohomology
Continuous function
Coordinate system
Diagram (category theory)
Differential geometry of surfaces
Divisor
Du Val singularity
Dual graph
Embedding
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Equation
Factorization
Functor
Generic point
Geometry
Hypersurface
Integral domain
Intersection (set theory)
Intersection number (graph theory)
Intersection theory
Irreducible component
Laurent series
Mathematical induction
Maximal ideal
Morphism
Newton polygon
Noetherian
Noetherian ring
Open problem
Open set
P-adic number
Partial derivative
Plane curve
Polynomial
Power series
Principal ideal
Principalization (algebra)
Projective space
Puiseux series
Rational function
Resolution of singularities
Riemann surface
Scientific notation
Sheaf (mathematics)
Singularity theory
Smooth morphism
Smoothness
Special case
Subring
Summation
Surjective function
Tangent
Tangent cone
Tangent space
Theorem
Topology
Toric variety
Variable (mathematics)
Weierstrass preparation theorem
Weierstrass theorem

Product details

  • ISBN 9780691129235
  • Weight: 28g
  • Dimensions: 152 x 235mm
  • Publication Date: 25 Feb 2007
  • Publisher: Princeton University Press
  • Publication City/Country: US
  • Product Form: Paperback
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Resolution of singularities is a powerful and frequently used tool in algebraic geometry. In this book, Janos Kollar provides a comprehensive treatment of the characteristic 0 case. He describes more than a dozen proofs for curves, many based on the original papers of Newton, Riemann, and Noether. Kollar goes back to the original sources and presents them in a modern context. He addresses three methods for surfaces, and gives a self-contained and entirely elementary proof of a strong and functorial resolution in all dimensions. Based on a series of lectures at Princeton University and written in an informal yet lucid style, this book is aimed at readers who are interested in both the historical roots of the modern methods and in a simple and transparent proof of this important theorem.
Janos Kollar is a professor of Mathematics at Princeton University.