Difference between revisions of "Photon-atom interactions"

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imported>Ichuang
imported>Ichuang
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**    see API pp. 15-21 and Complement A_I
 
**    see API pp. 15-21 and Complement A_I
 
* [[Van der Waals interaction]] ([https://cua-admin.mit.edu:8443/wiki/images/f/f2/2009-03-30-van_der_Waals.pdf  2009 Class notes])
 
* [[Van der Waals interaction]] ([https://cua-admin.mit.edu:8443/wiki/images/f/f2/2009-03-30-van_der_Waals.pdf  2009 Class notes])
* [[Casimir interaction]]
+
* [[Casimir interaction]] ([https://cua-admin.mit.edu:8443/wiki/images/c/ce/2009-04-01-Casimir.pdf  2009 Class notes])
**          [https://cua-admin.mit.edu:8443/wiki/images/c/ce/2009-04-01-Casimir.pdf  2009 Class notes]
 
**                  [http://cua.mit.edu/8.422/HANDOUTS/Cavity%20quantum%20electrodynamics.pdf Serge Haroche’s summer school notes]
 
**                  [http://cua.mit.edu/8.422/HANDOUTS/Jaffe2005_Casimir.pdf Jaffe paper on Casimir force and zero-point energy]
 
**                  [https://cua-admin.mit.edu:8443/wiki/index.php/Image:Lamoreaux_Physics_Today_2-07.pdf  2007 Physics Today paper on recent developments by S. Lamoreaux]
 
 
* [[Resonant scattering]]
 
* [[Resonant scattering]]
 
**          [https://cua-admin.mit.edu:8443/wiki/images/5/5f/2009-04-01-Resonant_interactions.pdf  2009 Class notes]
 
**          [https://cua-admin.mit.edu:8443/wiki/images/5/5f/2009-04-01-Resonant_interactions.pdf  2009 Class notes]

Revision as of 14:01, 21 April 2009

This chapter explores interactions between photons and atoms, starting from the QED Hamiltonian, using at first a perturbative approach which can be depicted diagramatically. Specifically, we discuss the van der Waals and Casimir interactions as an illustration of this approach. We then present an analysis of a two-level atom excited by light with a frequency nearly equal to that of the atomic transition, a scenario known as resonant scattering. In this scenario, ordinary perturbation theory fails because of the resonant behavior of the system. However, we show that the perturbative, diagramtic approach can be generalized by "factoring" out the physics of resonance. In this manner, we also obtain a description of the physics of an atom interacting with the vacuum, and thus undergoing spontaneous emission. The result shows both the exponential decay and the level shift expected from analysis of the same scenario using the optical Bloch equations.