On The Classical Dynamics Of Charges In Noncommutative QED

Abstract

One approach for formulating the classical dynamics of charged particles in non-Abelian gauge theories is due to Wong. Following Wong's approach, we derive the classical equations of motion of a charged particle in U(1) gauge theory on noncommutative space, the so-called noncommutative QED. In the present use of the procedure, it is observed that the definition of mechanical momenta should be modified. The derived equations of motion manifest the previous statement about the dipole behavior of charges in noncommutative space.

9 pages, no figure, to appear in Eur. Phys. J. C

References in corpus (2)

• Noncommutative Field Theory
• Noncommutative Dipole Field Theories

Cited by in corpus (10)

• Photon Neutrino Scattering in Non-Commutative Space
• Lamb shift and Stark effect in simultaneous space-space and momentum-momentum noncommutative quantum mechanics and $\theta$-deformed $su(2)$ algebra
• Noncommutative Black-Body Radiation: Implications On Cosmic Microwave Background
• On The Bound States Of Photons In Noncommutative Quantum Electrodynamics
• Wong's Equations and Charged Relativistic Particles in Non-Commutative Space
• Towards Noncommutative Fuzzy QED
• Reality and causality in quantum gravity modified electrodynamics
• Particle Dynamics And Emergent Gravity
• On Charge Conservation and The Equivalence Principle in the Noncommutative Spacetime
• Noncommutative Classical Dynamics on Velocity Phase Space and Souriau Formalism