What is it about?
A simple classical-oscillator model of atomic polarisability is derived to account for radiation damping. The model is corroborated by quantum-mechanical perturbation theory. A wide-spread analytically incorrect expression for the polarisability is pointed out and improved. The resulting polarisability is in agreement with conclusions from the most general treatment of radiation damping by Spohn (2004) who uses the mathematically sophisticated method of singular perturbation theory applied to the equations of motion of a charged particle. The present investigation presents a pedestrian's view on the problem by starting from the unique solution of the classical Abraham-Lorentz equation.
Featured Image
Why is it important?
The erroneous expression for the atomic polarisability has spread widely in quantum optics literature during the last decades. In view of increasing experimental achievements with ultra-cold gases, a correct analytical form for the polarisabilty seems more necessary than ever.
Read the Original
This page is a summary of: Lorentz Atom Revisited by Solving the Abraham–Lorentz Equation of Motion, Zeitschrift für Naturforschung A, January 2017, De Gruyter,
DOI: 10.1515/zna-2017-0182.
You can read the full text:
Contributors
The following have contributed to this page







