By J. Hajdu (auth.), Professor Dr. Gottfried Landwehr (eds.)
High magnetic fields have, for a very long time, been a big device within the research of the digital constitution of semiconductors. In contemporary yearsstudies of heterostructures and superlattices have predominated, and this emphasis is mirrored in those lawsuits. The contributions pay attention to experiments utilizing shipping and optical tools, yet contemporary theoretical advancements also are lined. specific awareness is paid to the quantum corridor impression, together with the matter of side currents, the impression of contacts, and Wigner condensation within the fractional quantum corridor impression regime. The 27 invited contributions by way of well known expertsprovide a superb survey of the sector that's complemented through a variety of contributed papers.
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Additional info for High Magnetic Fields in Semiconductor Physics III: Quantum Hall Effect, Transport and Optics
Kamimura and A. 76. S. M. Girvin and A. Brass, Phys. Rev. Lett. 63(1989) 2291; 2295. [54J L. P. C. Tsui and M. Shayegan, Surf. Sci. ZZ9(1990) 13. A. P. W. C. Tsui and M. Shayegan, Phys. Rev. Lett. 63(1989) 1731; G. Timp, R. E. Cunningham and R. E. Howard, Phys. Rev. Lett. 63(1989) 2268. K. A. Kivelson and N. Trivedi, Phys. Rev. Lett. 64(1990) 1297. W. Beenakker, Phys. Rev. Lett. H. MacDonald, Phys. Rev. Lett. 64(1990) 220. Scaling and the Quantum Hall Effect A. , London SW7 2BZ, UK An introduction to the ideas of scaling theory is given and the description of the quantum Hall effect in terms of a 2-parameter scaling theory is considered, mainly by studying the results of numerical simulations.
5(full squares) [491. heterostructures. This is in conflict with the results obtained by Wakabayashi et al for MOS inversion layers, which favour the finite-size scaling result. To resolve the discrepancy, it seems that further numerical studies on the Landau-index dependence and the understanding of the temperature dependence of the electron-electron interaction effects are required. A most important problem in the physics of the quantum Hall effect is the following. Since delocalized states exist for H - 00, while all the states are localized for H=O, we can ask what happens when H is continuously decreased from 00 to 0, thereby increasing the mixing (overlap) of different Landau levels.
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