Vladimir I. Arnold - Collected Works Representations of Functions, Celestial Mechanics, and KAM Theory 1957-1965 /
Clasificación: | Libro Electrónico |
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Autor principal: | |
Autor Corporativo: | |
Otros Autores: | , , , , , , |
Formato: | Electrónico eBook |
Idioma: | Inglés |
Publicado: |
Berlin, Heidelberg :
Springer Berlin Heidelberg : Imprint: Springer,
2009.
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Edición: | 1st ed. 2009. |
Colección: | Vladimir I. Arnold - Collected Works ;
1 |
Temas: | |
Acceso en línea: | Texto Completo |
Tabla de Contenidos:
- On the representation of functions of two variables in the form ?[?(x) + ?(y)]
- On functions of three variables
- The mathematics workshop for schools at Moscow State University
- The school mathematics circle at Moscow State University: harmonic functions
- On the representation of functions of several variables as a superposition of functions of a smaller number of variables
- Representation of continuous functions of three variables by the superposition of continuous functions of two variables
- Some questions of approximation and representation of functions
- Kolmogorov seminar on selected questions of analysis
- On analytic maps of the circle onto itself
- Small denominators. I. Mapping of the circumference onto itself
- The stability of the equilibrium position of a Hamiltonian system of ordinary differential equations in the general elliptic case
- Generation of almost periodic motion from a family of periodic motions
- Some remarks on flows of line elements and frames
- A test for nomographic representability using Decartes' rectilinear abacus
- Remarks on winding numbers
- On the behavior of an adiabatic invariant under slow periodic variation of the Hamiltonian
- Small perturbations of the automorphisms of the torus
- The classical theory of perturbations and the problem of stability of planetary systems
- Letter to the editor
- Dynamical systems and group representations at the Stockholm Mathematics Congress
- Proof of a theorem of A. N. Kolmogorov on the invariance of quasi-periodic motions under small perturbations of the Hamiltonian
- Small denominators and stability problems in classical and celestial mechanics
- Small denominators and problems of stability of motion in classical and celestial mechanics
- Uniform distribution of points on a sphere and some ergodic properties of solutions of linear ordinary differential equations in a complex region
- On a theorem of Liouville concerning integrable problems of dynamics
- Instability of dynamical systems with several degrees of freedom
- On the instability of dynamical systems with several degrees of freedom
- Errata to V.I. Arnol'd's paper: "Small denominators. I."
- Small denominators and the problem of stability in classical and celestial mechanics
- Stability and instability in classical mechanics
- Conditions for the applicability, and estimate of the error, of an averaging method for systems which pass through states of resonance in the course of their evolution
- On a topological property of globally canonical maps in classical mechanics.