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Schattschneider, P. (2008). Exchange of angular momentum in EMCD experiments. Ultramicroscopy, 109(1), 91–95. https://doi.org/10.1016/j.ultramic.2008.08.004
E057-02 - Fachbereich Universitäre Serviceeinrichtung für Transmissions- Elektronenmikroskopie E138-03 - Forschungsbereich Functional and Magnetic Materials
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Journal:
Ultramicroscopy
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ISSN:
0304-3991
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Date (published):
2008
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Number of Pages:
5
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Peer reviewed:
Yes
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Keywords:
Electronic, Optical and Magnetic Materials; Atomic and Molecular Physics, and Optics; Instrumentation; Coherence; Transmission electron microscopy; Electron energy loss spectrometry; Circular dichroism
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Abstract:
In energy loss magnetic chiral dichroism (EMCD) experiments a chiral electronic transition is induced that obeys the dipole selection rule for the magnetic quantum number Δm=±1 or ΔLz=±planck constant over two pi. The incident plane electron wave is inelastically scattered and is detected in the diffraction plane, i.e. again in a plane wave state. Naïve reasoning suggests that the angular momentum...
In energy loss magnetic chiral dichroism (EMCD) experiments a chiral electronic transition is induced that obeys the dipole selection rule for the magnetic quantum number Δm=±1 or ΔLz=±planck constant over two pi. The incident plane electron wave is inelastically scattered and is detected in the diffraction plane, i.e. again in a plane wave state. Naïve reasoning suggests that the angular momentum Lz of the probe electron has not changed in the interaction since plane waves have left angle bracketLzright-pointing angle bracket=0. This leads to the seeming contradiction that angular momentum is not conserved in the interaction. A closer inspection shows that the density matrix of the probe has indeed left angle bracketLzright-pointing angle bracket=±planck constant over two pi after a chiral interaction. However, left angle bracketLzright-pointing angle bracket is not conserved when the probe electron propagates further to the exit surface of the specimen because the rigid lattice breaks rotational symmetry. Thus, the angular momentum of the photo electron that is created in a chiral electronic transition stems from both the probing electron and the crystal lattice.