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Produktbild: The Ricci Flow in Riemannian Geometry
Band 2011

The Ricci Flow in Riemannian Geometry A Complete Proof of the Differentiable 1/4-Pinching Sphere Theorem

Aus der Reihe Lecture Notes in Mathematics

Fr. 93.90

inkl. gesetzl. MwSt., Versandkostenfrei

Beschreibung

Produktdetails

Einband

Taschenbuch

Erscheinungsdatum

25.11.2010

Abbildungen

XVIII, 13 illus., 2 illus. in color., farbige Illustrationen, schwarz-weiss Illustrationen

Verlag

Springer Berlin

Seitenzahl

302

Maße (L/B/H)

23.8/15.6/3 cm

Gewicht

484 g

Auflage

2011

Sprache

Englisch

ISBN

978-3-642-16285-5

Beschreibung

Rezension

From the reviews:

“The book is dedicated almost entirely to the analysis of the Ricci flow, viewed first as a heat type equation hence its consequences, and later from the more recent developments due to Perelman’s monotonicity formulas and the blow-up analysis of the flow which was made thus possible. … is very enjoyable for specialists and non-specialists (of curvature flows) alike.” (Alina Stancu, Zentralblatt MATH, Vol. 1214, 2011)

Zitat

From the reviews:"The book is dedicated almost entirely to the analysis of the Ricci flow, viewed first as a heat type equation hence its consequences, and later from the more recent developments due to Perelman's monotonicity formulas and the blow-up analysis of the flow which was made thus possible. ... is very enjoyable for specialists and non-specialists (of curvature flows) alike." (Alina Stancu, Zentralblatt MATH, Vol. 1214, 2011)

Produktdetails

Einband

Taschenbuch

Erscheinungsdatum

25.11.2010

Abbildungen

XVIII, 13 illus., 2 illus. in color., farbige Illustrationen, schwarz-weiss Illustrationen

Verlag

Springer Berlin

Seitenzahl

302

Maße (L/B/H)

23.8/15.6/3 cm

Gewicht

484 g

Auflage

2011

Sprache

Englisch

ISBN

978-3-642-16285-5

Herstelleradresse

Springer Nature Customer Service Center GmbH
Europaplatz 3
69115 Heidelberg
DE
ProductSafety@springernature.com

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  • Produktbild: The Ricci Flow in Riemannian Geometry
  • 1 Introduction.- 2 Background Material.- 3 Harmonic Mappings.- 4 Evolution of the Curvature.- 5 Short-Time Existence.- 6 Uhlenbeck’s Trick.- 7 The Weak Maximum Principle.- 8 Regularity and Long-Time Existence.- 9 The Compactness Theorem for Riemannian Manifolds.- 10 The F-Functional and Gradient Flows.- 11 The W-Functional and Local Noncollapsing.- 12 An Algebraic Identity for Curvature Operators.- 13 The Cone Construction of Böhm and Wilking.- 14 Preserving Positive Isotropic Curvature.- 15 The Final Argument