Collisions, Rings, and Other Newtonian $N$-Body Problems

Collisions, Rings, and Other Newtonian $N$-Body Problems
Author: Donald Saari
Publisher: American Mathematical Soc.
Total Pages: 250
Release: 2005
Genre: Science
ISBN: 0821832506

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The fourth chapter analyzes collisions, while the last chapter discusses the likelihood of collisions and other events."--Jacket.


Collisions, Rings, and Other Newtonian $N$-Body Problems
Language: en
Pages: 250
Authors: Donald Saari
Categories: Science
Type: BOOK - Published: 2005 - Publisher: American Mathematical Soc.

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The fourth chapter analyzes collisions, while the last chapter discusses the likelihood of collisions and other events."--Jacket.
Relative Equilibria of the Curved N-Body Problem
Language: en
Pages: 146
Authors: Florin Diacu
Categories: Mathematics
Type: BOOK - Published: 2012-08-17 - Publisher: Springer Science & Business Media

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The guiding light of this monograph is a question easy to understand but difficult to answer: {What is the shape of the universe? In other words, how do we meas
Introduction to Hamiltonian Dynamical Systems and the N-Body Problem
Language: en
Pages: 389
Authors: Kenneth R. Meyer
Categories: Mathematics
Type: BOOK - Published: 2017-05-04 - Publisher: Springer

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This third edition text provides expanded material on the restricted three body problem and celestial mechanics. With each chapter containing new content, reade
Advances in Interdisciplinary Mathematical Research
Language: en
Pages: 296
Authors: Bourama Toni
Categories: Mathematics
Type: BOOK - Published: 2014-07-08 - Publisher: Springer Science & Business Media

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This volume contains the invited contributions to the Spring 2012 seminar series at Virginia State University on Mathematical Sciences and Applications. It is a
Relative Equilibria in the 3-Dimensional Curved $n$-Body Problem
Language: en
Pages: 92
Authors: Florin Diacu
Categories: Mathematics
Type: BOOK - Published: 2014-03-05 - Publisher: American Mathematical Soc.

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Considers the 3 -dimensional gravitational n -body problem, n32 , in spaces of constant Gaussian curvature k10 , i.e. on spheres S 3 ?1 , for ?>0 , and on hyper