Dispersion forces in macroscopic quantum electrodynamics
By Stefan Yoshi Buhmann, D. Welsch. 2006
174 citations recorded by the source corpus.
The description of dispersion forces within the framework of macroscopic quantum electrodynamics in linear, dispersing and absorbing media combines the benefits of approaches based on normal-mode techniques of standard quantum electrodynamics and methods based on linear-response theory in a natural way. It renders generally valid expressions for both the forces between bodies and the forces on atoms in the presence of bodies while showing very clearly the intimate relation between the different types of dispersion forces. By considering examples, the influence of various factors like form, size, electric and magnetic properties, or intervening media on the forces is addressed. Since the approach based on macroscopic quantum electrodynamics does not only apply to equilibrium systems, it can be used to investigate dynamical effects such as the temporal evolution of forces on arbitrarily excited atoms.
Subfields: Atomic and Molecular Physics, and Optics
View Paper: https://www.semanticscholar.org/paper/167026b1b2ef5c48b9e1c70ac73a7d0b88e9c636
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In Atomic and Molecular Physics, and Optics
- Darrick E. Chang
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- James S. Douglas
- Alejandro González-Tudela
- H. Jeff Kimble
- Chen-Lung Hung
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Citations in the corpus
- Quantum matter built from nanoscopic lattices of atoms and photons (2018, methodology): “…description upon the classical electromagnetic Green’s function (Agarwal, 1975), a technique formalized in recent years by Welsch and co-workers (Gruner and Welsch, 1996; Knoll, Scheel, and Welsch, 2000; Dung, Knoll, and Welsch, 2002; Wubs, Suttorp, and Lagendijk, 2004; Buhmann and Welsch, 2007).”
- Materials perspective on Casimir and van der Waals interactions (2015, methodology): “Interactions between nanotubes in a double-wall configuration have been calculated using the QED approach suitable for dispersive and absorbing media as well (Buhmann and Welsch, 2007).”
- Atom-light interactions in quasi-one-dimensional nanostructures: A Green's-function perspective (2016, background): “Since the fields in the vicinity of the structure might have complex spatial and polarization patterns, the full Green’s function is only known analytically for a handful of systems (such as planar multilayer stacks [47], infinite nanofibers [48–50], and a few more [44]) and beyond that one has to r”