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  Quantum Electrodynamical Bloch Theory with Homogeneous Magnetic Fields

V., R., Penz, M., Sentef, M. A., Ruggenthaler, M., & Rubio, A. (2018). Quantum Electrodynamical Bloch Theory with Homogeneous Magnetic Fields.

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Datensatz-Permalink: https://hdl.handle.net/21.11116/0000-0002-15D8-3 Versions-Permalink: https://hdl.handle.net/21.11116/0000-0002-15DE-D
Genre: Forschungspapier

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1808.02389.pdf (Preprint), 492KB
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https://hdl.handle.net/21.11116/0000-0002-15DA-1
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1808.02389.pdf
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Downloaded from arxiv.org: 2018-09-13
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2018
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https://arxiv.org/abs/1808.02389 (Preprint)
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 Urheber:
V., Rokaj1, Autor           
Penz, M.1, Autor           
Sentef, M. A.1, Autor           
Ruggenthaler, M.1, Autor           
Rubio, A.1, 2, Autor           
Affiliations:
1Theory Group, Theory Department, Max Planck Institute for the Structure and Dynamics of Matter, Max Planck Society, ou_2266715              
2Center for Computational Quantum Physics (CCQ), Flatiron Institute, ou_persistent22              

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 Zusammenfassung: Probing electronic properties of periodic systems by arbitrary homogeneous magnetic fields has unraveled fundamental new phenomena in condensed matter physics. Much theoretical work has been devoted to describe those systems in different regimes, still a general first principles modeling of such fundamental effects is lacking. Here we propose a solution to the problem of Bloch electrons in a homogeneous magnetic field by including the quantum fluctuations of the photon field. A generalized quantum electrodynamical (QED) Bloch theory from first principles is presented. As an application we show how the well known Landau physics shows up in this framework and we derive quantum corrections to the Landau levels.

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Sprache(n): eng - English
 Datum: 2018-08-062018-08-06
 Publikationsstatus: Online veröffentlicht
 Seiten: 6
 Ort, Verlag, Ausgabe: -
 Inhaltsverzeichnis: -
 Art der Begutachtung: Keine Begutachtung
 Identifikatoren: arXiv: 1808.02389
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Projektname : M. R. acknowledges insightful discussions with H. Huebener, J. Kaye, and A. Millis. M. P. acknowledges support by the Erwin Schr ̈odinger Fellowship J 4107- N27 of the FWF (Austrian Science Fund). M. A. S. ac- knowledges financial support by the DFG through the Emmy Noether programme (SE 2558/2-1). A. R. ac- knowledges financial support by the European Research Council (ERC-2015-AdG-694097) and Grupos Consoli- dados (IT578-13). The Flatiron Institute is a division of the Simons Foundation.
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