[PDF] Classical many-body problems amenable to exact treatments : solvable and/or integrable and/or linearizable... in one-, two-, and three- dimensional space - eBookmela

Classical many-body problems amenable to exact treatments : solvable and/or integrable and/or linearizable… in one-, two-, and three- dimensional space

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Classical many-body problems amenable to exact treatments : solvable and/or integrable and/or linearizable… in one-, two-, and three- dimensional space
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Classical many body problems amenable to exact treatments : solvable and/or integrable and/or linearizable...

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Author: Calogero, F

Added by: sketch

Added Date: 2015-12-30

Language: eng

Subjects: Many-body problem

Publishers: Berlin ; New York : Springer

Collections: folkscanomy miscellaneous, folkscanomy, additional collections

ISBN Number: 3540417648

Pages Count: 400

PPI Count: 400

PDF Count: 1

Total Size: 479.18 MB

PDF Size: 38.08 MB

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Classical many-body problems amenable to exact treatments : solvable and/or integrable and/or linearizable… in one-, two-, and three- dimensional space

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Classical many-body problems amenable to exact treatments : solvable and/or integrable and/or linearizable… in one-, two-, and three- dimensional space

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Classical many-body problems amenable to exact treatments : solvable and/or integrable and/or linearizable… in one-, two-, and three- dimensional space
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Classical many-body problems amenable to exact treatments : solvable and/or integrable and/or linearizable… in one-, two-, and three- dimensional space
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Classical many-body problems amenable to exact treatments : solvable and/or integrable and/or linearizable… in one-, two-, and three- dimensional space
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Classical many-body problems amenable to exact treatments : solvable and/or integrable and/or linearizable… in one-, two-, and three- dimensional space
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Classical Many-Body Problems Amenable to Exact Treatments: (Solvable and/or Integrable and/or Linearizable...) in One-, Two- and Three-Dimensional Space
Author: Francesco Calogero
Published by Springer Berlin Heidelberg
ISBN: 978-3-540-41764-4
DOI: 10.1007/3-540-44730-X

Table of Contents:

  • Classical (Nonquantal, Nonrelativistic) Many-Body Problems
  • One-Dimensional Systems - Motions on The Line and on The Circle
  • N-Body Problems Treatable Via Techniques of Exact Lagrangian Interpolation in Spaces of One or More Dimensions
  • Solvable and/or Integrable Many-Body Problems in The Plane, Obtained by Complexification
  • Many-Body Systems in Ordinary (Three-Dimensional) Space: Solvable, Integrable, Linearizable Problems

Includes bibliographical references (p. 735-749)
Mode of access: Internet

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