Variational Problems in Riemannian Geometry
Bubbles, Scans and Geometric Flows
Published on 26. March 2004
Book
Hardback
XVII, 150 pages
978-3-7643-2432-2 (ISBN)
Description
This book collects invited contributions by specialists in the domain of elliptic partial differential equations and geometric flows. The articles provide a balance between introductory surveys and the most recent research, with a unique perspective on singular phenomena. Notions such as scans and the study of the evolution by curvature of networks of curves are completely new and lead the reader to the frontiers of the domain.
The intended readership are postgraduate students and researchers in the fields of elliptic and parabolic partial differential equations that arise from variational problems, as well as researchers in related fields such as particle physics and optimization.
More details
Series
Edition
2004 ed.
Language
English
Place of publication
Basel
Switzerland
Publishing group
Springer Basel
Target group
Professional and scholarly
Research
Illustrations
XVII, 150 p.
Dimensions
Height: 241 mm
Width: 160 mm
Thickness: 16 mm
Weight
430 gr
ISBN-13
978-3-7643-2432-2 (9783764324322)
DOI
10.1007/978-3-0348-7968-2
Schweitzer Classification
Other editions
Additional editions
Paul Baird | Ahmad El Soufi | Ali Fardoun
Variational Problems in Riemannian Geometry
Bubbles, Scans and Geometric Flows
Book
11/2012
Birkhäuser
€106.99
Shipment within 10-15 days
Content
I: Bubbling Phenomena.- Bubbles over Bubbles: A C,0-theory for the Blow-up of Second Order Elliptic Equations of Critical Sobolev Growth.- Applications of Scans and Fractional Power Integrands.- Bubbling of Almost-harmonic Maps between 2-spheres at Points of Zero Energy Density.- II: Evolution of Maps and Metrics.- Heat Flow into Spheres for a Class of Energies.- Singularity Models for the Ricci Flow: An Introductory Survey.- A Family of Expanding Ricci Solitons.- Evolution by Curvature of Networks of Curves in the Plane.- III: Harmonic Mappings in Special Geometries.- Harmonic Maps in Complex Finsler Geometry.- Regularity of Harmonic Maps from a Flat Complex.