Generalized Noether theorem and Poincaré invariant for nonconservative nonholonomic systems
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Publication:915508
DOI10.1007/BF00673911zbMath0702.70017MaRDI QIDQ915508
Publication date: 1990
Published in: International Journal of Theoretical Physics (Search for Journal in Brave)
Dynamical aspects of finite-dimensional Hamiltonian and Lagrangian systems (37J99) Nonholonomic systems related to the dynamics of a system of particles (70F25) Other variational principles in mechanics (70H30)
Related Items (7)
Transformation properties of constrained Hamiltonian system and PBRST charge ⋮ Symmetry in extended phase space for singular Lagrangian with subsidiary constraints ⋮ Symmetry and conserved quantities for non-material volumes ⋮ Transformation properties of dynamical systems at the quantum level ⋮ Generalized Noether theorems and applications ⋮ Quantal Poincaré-Cartan integral invariant for field theory ⋮ The quantal Poincaré-Cartan integral invariantfor singular higher-order Lagrangian in field theories
Cites Work
- Integrating factors and conservation laws for nonconservative dynamical systems
- Extension of Noether's theorem to constrained non-conservative dynamical systems
- Quadratic integrals for linear nonconservative systems and their connection with the inverse problem of Lagrangian dynamics
- Conservation laws in classical mechanics for quasi-coordinates
- Noether's theory in classical nonconservative mechanics
- Conservation laws of dynamical systems via d'Alembert's principle
- On some conservation laws of conservative and non-conservative dynamic systems
- Noether's theory for non-conservative generalised mechanical systems
- A Variational Principle for Non-Conservative Dynamical Systems
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