Quadratic conservation laws and collineations: a discussion
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Publication:1788816
DOI10.1016/j.geomphys.2018.07.017zbMath1401.37061arXiv1807.09721OpenAlexW2884907411WikidataQ129415951 ScholiaQ129415951MaRDI QIDQ1788816
Andronikos Paliathanasis, Michael Tsamparlis, Leonidas Karpathopoulos
Publication date: 8 October 2018
Published in: Journal of Geometry and Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1807.09721
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Related Items (4)
Approximate Lie symmetry conditions of autoparallels and geodesics ⋮ Quadratic integrals of a multi-scalar cosmological model ⋮ Symmetries and conservation laws for the generalized n‐dimensional Ermakov system ⋮ New cosmological solutions in hybrid metric-Palatini gravity from dynamical symmetries
Cites Work
- Unnamed Item
- Lie and Noether point symmetries of a class of quasilinear systems of second-order differential equations
- Lie and Noether symmetries of geodesic equations and collineations
- Lie symmetries of geodesic equations and projective collineations
- Lie point symmetries of a general class of PDEs: the heat equation
- A procedure for finding first integrals of mechanical systems with gauge- variant Lagrangians
- Hidden symmetries and Killing tensors
- Special conformal groups of a Riemannian manifold and Lie point symmetries of the nonlinear Poisson equation
- Conservation laws of dynamical systems via d'Alembert's principle
- Use and construction of potential symmetries
- Nonclassical symmetry reductions of nonlinear partial differential equations
- Vortices and invariant surfaces generated by symmetries for the 3D Navier-Stokes equations
- Lie symmetries for systems of evolution equations
- Approximate Noether symmetries and collineations for regular perturbative Lagrangians
- A geometric interpretation of integrable motions
- Conservation laws and reduction to quadratures of the generalized time-dependent Duffing equation
- FLRW metric \(f(R)\) cosmology with a perfect fluid by generating integrals of motion
- Generalizing the autonomous Kepler–Ermakov system in a Riemannian space
- Lagrangians for Dissipative Nonlinear Oscillators: The Method of Jacobi Last Multiplier
- Quantum superintegrable systems with quadratic integrals on a two dimensional manifold
- The motion of galaxy clusters in inhomogeneous cosmologies
- The Jacobi Last Multiplier and its applications in mechanics
- Killing tensors in spaces of constant curvature
- Symmetries of the time-dependent N-dimensional oscillator
- Higher-order Noether symmetries and constants of the motion
- Geodesic first integrals with explicit path-parameter dependence in Riemannian space–times
- Generalizations of Noether’s Theorem in Classical Mechanics
- Dynamical Noether symmetries
- A new conservation law constructed without using either Lagrangians or Hamiltonians
- A gauge invariant formulation of time-dependent dynamical symmetry mappings and associated constants of motion for Lagrangian particle mechanics. I
- On the determination of non-local symmetries
- A note on the construction of the Ermakov$ndash$Lewis invariant
- Jacobi's Last Multiplier and the Complete Symmetry Group of the EulerPoinsot System
- The Fundamental Theorem on Quadratic First Integrals
- Darboux's problem of quadratic integrals
- Variational contact symmetries of constrained Lagrangians
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