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Source: The Open Library
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1Landau level spectroscopy
By G. Landwehr
“Landau level spectroscopy” Metadata:
- Title: Landau level spectroscopy
- Author: G. Landwehr
- Language: English
- Number of Pages: Median: 1300
- Publisher: ➤ North-Holland - Sole distributors for the USA, Elsevier Science Pub. - Elsevier Science & Technology Books
- Publish Date: 1991 - 2012
- Publish Location: ➤ Amsterdam - New York, NY - New York
“Landau level spectroscopy” Subjects and Themes:
- Subjects: ➤ Spectrum analysis - Cyclotron resonance - Landau levels - Magnetooptics - Semiconductors - Nuclear magnetic resonance spectroscopy - Condensed matter
Edition Identifiers:
- The Open Library ID: OL40404566M - OL40393233M - OL1630299M
- Online Computer Library Center (OCLC) ID: 23115200 - 25410292
- Library of Congress Control Number (LCCN): 91178840
- All ISBNs: ➤ 0444885358 - 0444600434 - 9780444885357 - 9780444888747 - 044460054X - 9780444888730 - 0444888748 - 044488873X - 9780444600547 - 9780444600431
Access and General Info:
- First Year Published: 1991
- Is Full Text Available: No
- Is The Book Public: No
- Access Status: No_ebook
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Wiki
Source: Wikipedia
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Landau levels
to discrete values, thus known as Landau levels. These levels are degenerate, with the number of electrons per level directly proportional to the strength
Quantum Hall effect
Here, ν is roughly but not exactly equal to the filling factor of Landau levels. The quantum Hall effect is referred to as the integer or fractional
Lev Landau
Lev Davidovich Landau (Russian: Лев Дави́дович Ланда́у; 22 January 1908 – 1 April 1968) was a Soviet physicist who made fundamental contributions to many
Cyclotron motion
energies of cyclotron orbits are quantized into discrete Landau levels, which contribute to Landau diamagnetism and lead to oscillatory electronic phenomena
LLL
reduction algorithm, a polynomial time lattice reduction algorithm Lowest Landau level, wave functions in quantum mechanics Lovász local lemma, a lemma in probability
Quantum oscillations
causes the Landau levels to pass over the Fermi surface, which in turn results in oscillations of the electronic density of states at the Fermi level; this
Degenerate energy levels
an accidental symmetry. The symmetry multiplets in this case are the Landau levels which are infinitely degenerate. In atomic physics, the bound states
Composite fermion
{\displaystyle B^{*}.} Electrons form Landau levels in a magnetic field, and the number of filled Landau levels is called the filling factor, given by
Shubnikov–de Haas effect
made up of Landau levels separated by the cyclotron energy. These Landau levels are further split by the Zeeman energy. In each Landau level the cyclotron
Dirac matter
energy values, called Landau levels. For 2-dimensional systems with a perpendicular magnetic field, the energy for Landau-levels for ordinary matter described