Classical many-body problems amenable to exact treatments : (solvable and/or integrable and/or linearizable...) in one-, two-, and three- dimensional space
This book focuses on exactly treatable classical (i.e. non-quantal non-relativistic) many-body problems, as described by Newton's equation of motion for mutually interacting point particles. Most of the material is based on the author's research and is published here for the first time in...
Guardat en:
| Autor principal: | |
|---|---|
| Format: | Livre numérique |
| Idioma: | Anglais |
| Publicat: |
Berlin [etc.] :
Springer
[20..].
Cham : Springer Nature |
| Col·lecció: | Lecture notes in physics. M, Monographs
66 |
| Matèries: | |
| Accés en línia: | Accès sur la plateforme de l'éditeur Accès sur la plateforme Istex Accès Université d'Orléans Accès INSA CVL |
| Nota: |
Archives Springer e-books (Licence nationale) Archives Springer e-books (Licence nationale) |
| Autres localisations: | Voir dans le Sudoc |
| Edition sous un autre format: | • Classical many-body problems amenable to exact treatments, solvable and/or integrable and/or linearizable... in one-, two-, and three- dimensional space, Francesco Calogero, 2001, Berlin, Springer, 1 vol. (XVIII-749 p.), Physics and astronomy online library, 3-540-41764-8 • Classical Many-Body Problems Amenable to Exact Treatments, Texte imprimé, 9783662143438 • Classical Many-Body Problems Amenable to Exact Treatments, Texte imprimé, 9783662143445 |
Taula de continguts:
- 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 Space 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
- Appendices: A: Elliptic Functions
- B: Functional Equations
- C: Hermite Polynomials
- D: Remarkable Matrices and Related Identities
- E: Langrangian Approximation for Eigenvalue Problems in One and More Dimensions
- F: Some Theorems of Elementary Geometry in Multidimensions
- G: Asymptotic Behavior of the Zeros of a Polynomial Whose Coefficients Diverge Exponentially
- H: Some Formulas for Pauli Matrices and Three-Vectors
- References.