1992
DOI: 10.1119/1.16945
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Photons & Atoms: Introduction to Quantum Electrodynamics

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Cited by 389 publications
(762 citation statements)
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“…The derivation presented here utilizes the PowerZienau-Wooley (PZW), or multipolar formalism, of the interaction Hamiltonian. [25][26][27][28] Due to the functional form and physical model of the PZW canonical transformation, the field variation of a classical LG beam enters directly into the interaction Hamiltonian, as seen previously in the derivation by Alexandrescu et al [13] This makes new and interesting interactions in molecular systems more transparent to the investigator and easier to interpret in resonant transitions.…”
Section: A Lg-molecule Interaction Hamiltonianmentioning
confidence: 92%
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“…The derivation presented here utilizes the PowerZienau-Wooley (PZW), or multipolar formalism, of the interaction Hamiltonian. [25][26][27][28] Due to the functional form and physical model of the PZW canonical transformation, the field variation of a classical LG beam enters directly into the interaction Hamiltonian, as seen previously in the derivation by Alexandrescu et al [13] This makes new and interesting interactions in molecular systems more transparent to the investigator and easier to interpret in resonant transitions.…”
Section: A Lg-molecule Interaction Hamiltonianmentioning
confidence: 92%
“…[25][26][27][28] It is worth mentioning that there is nothing intrinsically special about the PZW transformed interaction Hamiltonian or the behavior explored in context of this transformation. The transformation simply allows one to expose augmented quantum molecular behavior with a greater ease, especially in the context of polyatomic molecules.…”
Section: A Lg-molecule Interaction Hamiltonianmentioning
confidence: 99%
“…As we work in the Coulomb gauge we haveΠ(r, t) = −D(r, t) [25]. Using this andD(r) = ǫ 0Ê (r) +P(r) we find for the wave equation of the electric field in the rotating frame…”
Section: Dynamics In the Rotating Framementioning
confidence: 99%
“…As the starting point we choose the standard atomlight interaction Hamiltonian of quantum optics in Coulomb gauge and after the Power-Zienau-Wolley transformation [25]. Adding the free Hamiltonian of a 3-component non-relativistic Schrödinger field, the Hamiltonian reads in a non-rotating framê…”
Section: Dynamics In the Rotating Framementioning
confidence: 99%
“…P being the principal value, is the respective bath-induced Lamb shift [54,55]. Thus, for any given spectrum G j (ω) we obtain the effective response spectrum (43) which is a "skewed Lorentzian" with controllable width and center.…”
Section: E Spectrally Separated Bathsmentioning
confidence: 99%