Topological classification of integrable systems /
Guardado en:
| Otros Autores: | |
|---|---|
| Formato: | Libro |
| Idioma: | English Russian |
| Publicado: |
Providence, R.I. :
American Mathematical Society,
c1991.
|
| Series: | Advances in Soviet mathematics,
v. 6 |
| Etiquetas: |
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Tabla de Contenidos:
- A. T. Fomenko, The theory of invariants of multidimensional integrable Hamiltonian systems (with arbitrar[il]y many degrees of freedom). Molecular table of all integrable systems with two degrees of freedom
- G. G. Okuneva, Integrable Hamiltonian systems in analytic dynamics and mathematical physics
- A. A. Oshemkov, Fomenko invariants for the main integrable cases of the rigid body motion equations
- A. V. Bolsinov, Methods of calculation of the Fomenko-Zieschang invariant
- L. S. Polyakova, Topological invariants for some algebraic analogs of the Toda lattice
- E. N. Selivanova, Topological classification of integrable Bott geodesic flows on the two-dimensional torus
- T. Z. Nguyen [Nguyen Tien Zung], On the complexity of integrable Hamiltonian systems on three-dimensional isoenergy submanifolds (description of domains in Fomenko's molecular table filled with integrable systems with the isoenergy surfaces most frequently encountered in physics)
- V. V. Trofimov, Symplectic connections and Maslov-Arnol cprime d characteristic classes
- A. T. Fomenko and T. Z. Nguyen [Nguyen Tien Zung], Topological classification of integrable nondegenerate Hamiltonians on the isoenergy three-dimensional sphere
- V. V. Kalashnikov, Jr., Description of the structure of Fomenko invariants on the boundary and inside $Q$-domains, estimates of their number on the lower boundary for the manifolds $S3, ;R{ rm P}3, ;S1 times S2$, and $T3$
- A. T. Fomenko, Theory of rough classification of integrable nondegenerate Hamiltonian differential equations on four-dimensional manifolds. Application to classical mechanics.