Invariants of particle motion in one-dimensional time-dependent potentials
Author:
Publisher
IOP Publishing
Subject
General Physics and Astronomy,Mathematical Physics,Statistical and Nonlinear Physics
Link
http://stacks.iop.org/0305-4470/23/i=17/a=003/pdf
Reference31 articles.
1. Classical and Quantum Systems with Time-Dependent Harmonic-Oscillator-Type Hamiltonians
2. Motion of a Time-Dependent Harmonic Oscillator, and of a Charged Particle in a Class of Time-Dependent, Axially Symmetric Electromagnetic Fields
3. Class of Exact Invariants for Classical and Quantum Time‐Dependent Harmonic Oscillators
4. Class of Hamiltonians with one degree-of-freedom allowing application of Kruskal's asymptotic theory in closed form. I
5. Symmetry groups and conserved quantities for the harmonic oscillator
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1. Frobenius method and invariants for one-dimensional time-dependent Hamiltonian systems;Journal of Physics A: Mathematical and General;2001-01-25
2. A note on generalization of the Lewis invariant and the Ermakov systems;Journal of Physics A: Mathematical and General;2000-07-19
3. Cubic invariants of one-dimensional Lagrangian systems;International Journal of Non-Linear Mechanics;2000-03
4. Extension of Giacomini’s results concerning invariants for one‐dimensional time‐dependent potentials;Journal of Mathematical Physics;1996-11
5. Hamiltonian structure and integrability of the stationary Kuramoto–Sivashinsky equation;Journal of Mathematical Physics;1995-03
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