Worldline deviations of charged spinning particles

Abstract

The geodesic deviation equation is generalized to worldline deviation equations describing the relative accelerations of charged spinning particles in the framework of Dixon-Souriau equations of motion.

References in corpus (4)

• Relativistic Motion of Spinning Particles in a Gravitational Field
• Motions and world-line deviations in Einstein-Maxwell theory
• World-line deviation and spinning particles
• Gravitational waves interacting with a spinning charged particle in the presence of a uniform magnetic field

Cited by in corpus (9)

• Generalized deviation equation and determination of the curvature in General Relativity
• Stability of circular orbits of spinning particles in Schwarzschild-like space-times
• Spinning and Spinning Deviation Equations of Bi-metric Type Theories
• Particle dynamics and deviation effects in the field of a strong electromagnetic wave
• Dark Matter: The Problem of Motion
• Spinning Equations for Objects of Some Classes in Finslerian Geometry
• Lagrangian description of world-line deviations
• Interpreting gravitational fields of Topologically Massive Gravity using geodesic deviation
• Spinning charged test particle dynamics around a Schwarzschild black hole embedded in a homogeneous magnetic field