World-line deviation and spinning particles
arXiv:gr-qc/0403055 · doi:10.1016/j.physletb.2004.02.059
Abstract
A set of world-line deviation equations is derived in the framework of Mathisson-Papapetrou-Dixon description of pseudo-classical spinning particles. They generalize the geodesic deviation equations. We examine the resulting equations for particles moving in the space-time of a plane gravitational wave.
5 pages, no figures, to appear in Physics Letters B
References in corpus (17)
- Chaos in Schwarzschild Spacetime : The Motion of a Spinning Particle
- A rigorous solution concept for geodesic and geodesic deviation equations in impulsive gravitational waves
- Geodesics and geodesic deviation for impulsive gravitational waves
- The Generalized Jacobi Equation
- Relativistic Epicycles : another approach to geodesic deviations
- Riemann normal coordinates, Fermi reference system and the geodesic deviation equation
- Motions and world-line deviations in Einstein-Maxwell theory
- Geodesic Deviation in Kaluza-Klein Theories
- Higher-order geodesic deviations applied to the Kerr metric
- Gravitational waves and spinning test particles
- Geodesics and geodesic deviation in a two-dimensional black hole
- Relativistic Top Deviation Equation and Gravitational Waves
- Worldine deviations and epicycles
- The String Deviation Equation
- The Quantization of Geodesic Deviation
- Geodesic Deviation in Regge Calculus
- Deviation equations of Synge and Schild over spaces with affine connections and metrics
Cited by in corpus (9)
- Spin-geodesic deviations in the Kerr spacetime
- Generalized deviation equation and determination of the curvature in General Relativity
- Deviation and precession effects in the field of a weak gravitational wave
- Stability of circular orbits of spinning particles in Schwarzschild-like space-times
- Worldline deviations of charged spinning particles
- The Raychaudhuri equation for spinning test particles
- The Relative Motion of Membranes
- Particle dynamics and deviation effects in the field of a strong electromagnetic wave
- Lagrangian description of world-line deviations