Geometrical Themes Inspired by the N-body Problem

Name: Geometrical Themes Inspired by the N-body Problem
SKU: 27262933
Price: 120.00 NZD
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Paperback / softback

Series:

Lecture Notes in Mathematics

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Description

Presenting a selection of recent developments in geometrical problems inspired by the N-body problem, these lecture notes offer a variety of approaches to study them, ranging from variational to dynamical, while developing new insights, making geometrical and topological detours, and providing historical references. A. Guillot’s notes aim to describe differential equations in the complex domain, motivated by the evolution of N particles moving on the plane subject to the influence of a magnetic field. Guillot studies such differential equations using different geometric structures on complex curves (in the sense of W. Thurston) in order to find isochronicity conditions. R. Montgomery’s notes deal with a version of the planar Newtonian three-body equation. Namely, he investigates the problem of whether every free homotopy class is realized by a periodic geodesic. The solution involves geometry, dynamical systems, and the McGehee blow-up.A novelty of the approach is the use of energy-balance in order to motivate the McGehee transformation. A. Pedroza’s notes provide a brief introduction to Lagrangian Floer homology and its relation to the solution of the Arnol’d conjecture on the minimal number of non-degenerate fixed points of a Hamiltonian diffeomorphism.

Release date NZ

February 27th, 2018

Audiences

Professional & Vocational
Tertiary Education (US: College)

Contributors

Edited by Haydee Herrera
Edited by Luis Hernandez-Lamoneda
Edited by Rafael Herrera

Edition

1st ed. 2018

Illustrations

7 Illustrations, color; 19 Illustrations, black and white; VII, 128 p. 26 illus., 7 illus. in color.

Pages

128

Series

Lecture Notes in Mathematics

ISBN-13

9783319714271

Product ID

27262933

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