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Laplacian Growth on Branched Riemann Surfaces

Laplacian Growth on Branched Riemann Surfaces - Lecture Notes in Mathematics

1st Edition 2021

Paperback (23 Mar 2021)

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Publisher's Synopsis

This book studies solutions of the Polubarinova-Galin and Löwner-Kufarev equations, which describe the evolution of a viscous fluid (Hele-Shaw) blob, after the time when these solutions have lost their physical meaning due to loss of univalence of the mapping function involved. When the mapping function is no longer locally univalent interesting phase transitions take place, leading to structural changes in the data of the solution, for example new zeros and poles in the case of rational maps.

 This topic intersects with several areas, including mathematical physics, potential theory and complex analysis. The text will be valuable to researchers and doctoral students interested in fluid dynamics, integrable systems, and conformal field theory.

Book information

ISBN: 9783030698621
Publisher: Springer International Publishing
Imprint: Springer
Pub date:
Edition: 1st Edition 2021
Language: English
Number of pages: 156
Weight: 276g
Height: 157mm
Width: 234mm
Spine width: 15mm