Scattering in 1D Disordered Systems: Landauer-Model and Ohm's Law: Linear Growth of Resistance in 1D Disordered Systems
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Description: Thesis by Klaus-Friedhelm Schneider.
Landauer-Model and Ohm's law. Scattering in 1D disordered systems. For my geophysical web page click Scattering in 1D disordered systems. Landauer-Model and Ohm’s law. Linear growth of resistance in 1D disordered systems.
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| Page title: | Landauer-Model and Ohm's law. Scattering in 1D disordered systems. |
| Keywords: | scattering, Landauer-Model, 1D, disordered systems, random potentials, rectangular potentials, Delta-potential, periodic potential, Kronig-Penney-Model, transfer matrix, transfer matrix formalism, localisation, localization, ohm's law, extended states, representation theory, spectral analysis, conical functions, Cauchy, Drude, Kronig, Penney, Erdös, Pendry, Peschel, Felderhof, schrödinger equation, scattering solution, atomic chain, linear growth of resistance, linear resistance, one-dimensional, electrical resistance, electrical conductance, group theory, physics, group theory in physics, harmonic analysis, harmonic analysis on groups, SU(1,1), SL(2,R), Lorentz-group, analytic representations, unitary representations, finite-dimensional representations, distribution function, Cauchy's integral formula, degeneracy, eigenvalues, degeneracy of the eigenvalues, bounds, Legendre polynoms, Drude theory, optical potential, high scatterer density, averaging, mean, statistical properties |
| Description: | Linear growth of resistance in 1D disordered systems. Complete and exact formulae in the transfer matrix formalism for the probability distribution of the resistance etc |
| IP-address: | 94.101.39.1 |
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| WHOIS | Status: connect |
| Date | Changed: 2014-01-13T15:49:58+01:00 Changed: 2011-06-02T14:20:09+02:00 Changed: 2011-06-02T14:20:09+02:00 |