Topological Classification of Integrable Systems - ADVSOV
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Published By American Mathematical Society

9780821841051, 9781470445539

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Topological invariants for some algebraic analogs of the Toda lattice

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/05 ◽

1991 ◽

pp. 185-208 ◽

Cited By ~ 1

Author(s):

L. Polyakova

Keyword(s):

Toda Lattice ◽

Topological Invariants

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Fomenko invariants for the main integrable cases of the rigid body motion equations

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/03 ◽

1991 ◽

pp. 67-146 ◽

Cited By ~ 25

Author(s):

A. Oshemkov

Keyword(s):

Rigid Body ◽

Rigid Body Motion ◽

Body Motion ◽

Motion Equations

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The theory of invariants of multidimensional integrable Hamiltonian systems (with arbitrary many degrees of freedom). Molecular table of all integrable systems with two degrees of freedom

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/01 ◽

1991 ◽

pp. 1-36 ◽

Cited By ~ 11

Author(s):

A. Fomenko

Keyword(s):

Hamiltonian Systems ◽

Integrable Systems ◽

Degrees Of Freedom ◽

Integrable Hamiltonian Systems ◽

Two Degrees Of Freedom ◽

Theory Of Invariants

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Topological classification of integrable nondegenerate Hamiltonians on the isoenergy three-dimensional sphere

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/09 ◽

1991 ◽

pp. 267-296 ◽

Cited By ~ 2

Author(s):

A. Fomenko ◽

T. Nguyen

Keyword(s):

Three Dimensional ◽

Topological Classification ◽

Dimensional Sphere

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Integrable Hamiltonian systems in analytic dynamics and mathematical physics

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/02 ◽

1991 ◽

pp. 37-66

Author(s):

G. Okuneva

Keyword(s):

Hamiltonian Systems ◽

Mathematical Physics ◽

Integrable Hamiltonian Systems

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Symplectic connections and Maslov-Arnold characteristic classes

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/08 ◽

1991 ◽

pp. 257-266

Author(s):

V. Trofimov

Keyword(s):

Characteristic Classes ◽

Symplectic Connections

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Theory of rough classification of integrable nondegenerate Hamiltonian differential equations on four-dimensional manifolds. Application to classical mechanics

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/11 ◽

1991 ◽

pp. 305-345 ◽

Cited By ~ 3

Author(s):

A. Fomenko

Keyword(s):

Differential Equations ◽

Classical Mechanics

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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, ℝℙ³, 𝕊¹×𝕊², and 𝕋³

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/10 ◽

1991 ◽

pp. 297-304

Author(s):

V. Kalashnikov

Keyword(s):

Lower Boundary

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Methods of calculation of the Fomenko-Zieschang invariant

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/04 ◽

1991 ◽

pp. 147-184 ◽

Cited By ~ 22

Author(s):

A. Bolsinov

Keyword(s):

Methods Of Calculation

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On the complexity of integrable Hamiltonian systems on three-dimensional isoenergy submanifolds

Topological Classification of Integrable Systems - ADVSOV ◽

10.1090/advsov/006/07 ◽

1991 ◽

pp. 229-256

Author(s):

T. Nguyen

Keyword(s):

Hamiltonian Systems ◽

Three Dimensional ◽

Integrable Hamiltonian Systems

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Topological Classification of Integrable Systems - ADVSOVLatest Publications

TOTAL DOCUMENTS

H-INDEX

Published By American Mathematical Society

Topological invariants for some algebraic analogs of the Toda lattice

Fomenko invariants for the main integrable cases of the rigid body motion equations

The theory of invariants of multidimensional integrable Hamiltonian systems (with arbitrary many degrees of freedom). Molecular table of all integrable systems with two degrees of freedom

Topological classification of integrable nondegenerate Hamiltonians on the isoenergy three-dimensional sphere

Integrable Hamiltonian systems in analytic dynamics and mathematical physics

Symplectic connections and Maslov-Arnold characteristic classes

Theory of rough classification of integrable nondegenerate Hamiltonian differential equations on four-dimensional manifolds. Application to classical mechanics

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, ℝℙ³, 𝕊¹×𝕊², and 𝕋³

Methods of calculation of the Fomenko-Zieschang invariant

On the complexity of integrable Hamiltonian systems on three-dimensional isoenergy submanifolds

Topological Classification of Integrable Systems - ADVSOV
Latest Publications