Integrable systems in cosymplectic geometry
DOI10.1088/1751-8121/acafb4OpenAlexW4313527659MaRDI QIDQ5879078
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Publication date: 24 February 2023
Published in: Journal of Physics A: Mathematical and Theoretical (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2212.09427
Symplectic manifolds (general theory) (53D05) Completely integrable finite-dimensional Hamiltonian systems, integration methods, integrability tests (37J35) General theory of finite-dimensional Hamiltonian and Lagrangian systems, Hamiltonian and Lagrangian structures, symmetries, invariants (37J06) Relations of finite-dimensional Hamiltonian and Lagrangian systems with topology, geometry and differential geometry (symplectic geometry, Poisson geometry, etc.) (37J39)
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Cites Work
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- The Euler-Jacobi-Lie integrability theorem
- Contact flows and integrable systems
- Contact complete integrability
- A conceptual approach to the problem of action-angle variables
- Le théorème de réduction de Marsden-Weinstein en géométrie cosymplectique et de contact. (The Marsden-Weinstein reduction theorem in cosymplectic and contact geometry)
- Generalized Liouville method of integration of Hamiltonian systems
- On time-dependent Hamiltonian realizations of planar and nonplanar systems
- Noncommutative integrability, moment map and geodesic flows
- A universal model for cosymplectic manifolds
- Noncommutative integrability and action-angle variables in contact geometry
- \(K\)-cosymplectic manifolds
- On the relation between cosymplectic and symplectic structures
- Noncommutative integrable systems on \(b\)-symplectic manifolds
- Quasi-Chaplygin systems and nonholonomic rigid body dynamics
- Solvability of a Lie algebra of vector fields implies their integrability by quadratures
- Reduction of symplectic principal $\mathbb R$-bundles
- Non-holonomic dynamics and Poisson geometry
- Action-angle Coordinates for Integrable Systems on Poisson Manifolds
- Integrable almost-symplectic Hamiltonian systems
- Gradient vector fields on cosymplectic manifolds
- Hamiltonian time-dependent mechanics
- Action angle coordinates for time-dependent completely integrable Hamiltonian systems
- Noether symmetries and integrability in time-dependent Hamiltonian mechanics
- Hamiltonisation, measure preservation and first integrals of the multi-dimensional rubber Routh sphere
- Note on a ball rolling over a sphere: Integrable Chaplygin system with an invariant measure without Chaplygin hamiltonization
- Cosymplectic and contact structures for time-dependent and dissipative Hamiltonian systems
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