DY 31: Anomalous Diffusion
Thursday, March 14, 2013, 15:00–16:45, H48
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15:00 |
DY 31.1 |
A self-consistent theory for the localization transition in the Lorentz model — •Simon Lang, Teresa Behl, Felix Höfling, and Thomas Franosch
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15:15 |
DY 31.2 |
Subdiffusive exciton motion in systems with heavy-tailed disorder — •Sebastiaan M. Vlaming, Alexander Eisfeld, Victor A. Malyshev, and Jasper Knoester
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15:30 |
DY 31.3 |
Spatial-temporal velocity autocorrelation function for random walks. — •Vasily Zaburdaev, Sergey Denisov, and Peter Hänggi
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15:45 |
DY 31.4 |
Distinguishing Between Different Subdiffusive Scenarios. — •Felix Thiel and Igor Sokolov
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16:00 |
DY 31.5 |
Anomalous diffusion in two- and three-dimensional polymer melts — •Hendrik Meyer, Jean Farago, and A.N. Semenov
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16:15 |
DY 31.6 |
Geometric properties of continuous time random walks — •Mirko Lukovic, Theo Geisel, and Stephan Eule
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16:30 |
DY 31.7 |
Oriented Particles in Porous Media — •Prehl Janett, Haber René, Hoffmann Karl Heinz, and Herrmann Heiko
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