1974
DOI: 10.1143/jpsj.36.959
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Theory of Quantum Transport in a Two-Dimensional Electron System under Magnetic Fields. I. Characteristics of Level Broadening and Transport under Strong Fields

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Cited by 726 publications
(357 citation statements)
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“…Figure 2(c) shows a two-dimensional plot of the density of states in the space of magnetic field and the carrier density. For simplicity, we assume that each Landau level is broadened into a Gaussian shape with width E = C B , 24,65 where the constant C is taken to be 0.03. The dark and light shading (dark and bright colors) represent low and high densities of states, respectively.…”
Section: N=0mentioning
confidence: 99%
“…Figure 2(c) shows a two-dimensional plot of the density of states in the space of magnetic field and the carrier density. For simplicity, we assume that each Landau level is broadened into a Gaussian shape with width E = C B , 24,65 where the constant C is taken to be 0.03. The dark and light shading (dark and bright colors) represent low and high densities of states, respectively.…”
Section: N=0mentioning
confidence: 99%
“…In a magnetic field transverse to the 2D electron array electron states are confined to the Landau levels (LL) with a width Á. The contribution [13][14][15] to Á from scattering is…”
Section: Theorymentioning
confidence: 99%
“…The Zeeman energy at 15 T corresponds to E Z = 1.73 meV (assuming a g-factor of 2.0 for the 2DEG and ignoring the oscillatory enhancement of the g-factor [9]), which exceeds the thermal energy of k B T = 7.6 µeV at 100 mK by many orders. The spacing between the Landau levels at 15 T is given by ℏω c = 17.15 meV, which is the dominant energy scale.…”
Section: Energy Scalesmentioning
confidence: 99%