Please use this identifier to cite or link to this item: http://hdl.handle.net/1942/3918
Title: 1st passage times and transport in systems with disorder
Authors: VAN DEN BROECK, Christian 
BALAKRISHNAN, Venkataraman 
Issue Date: 1991
Publisher: VCH PUBLISHERS INC
Source: BERICHTE DER BUNSEN-GESELLSCHAFT-PHYSICAL CHEMISTRY CHEMICAL PHYSICS, 95(3). p. 342-348
Abstract: We illustrate how first passage times can be calculated in systems with disorder. We use a renormalization approach to discuss first passage times in one-dimensional continuous time random walks and deterministic fractals. We discuss the phenomenon of field-induced trapping on a random comb. Finally, we calculate mean first-passage times for one-dimensional random walks, and discuss, in particular, the case of Sinai disorder. In a short Appendix, we show how mean first-passage times can be calculated for an arbitrary inhomogeneous continuous time random walk in one dimension, using a recursion relation similar in spirit to the renormalization approach.
Notes: LIMBURGS UNIV CENTRUM,B-3610 DIEPENBEEK,BELGIUM. INDIAN INST TECHNOL,DEPT PHYS,MADRAS 600036,TAMIL NADU,INDIA.VANDENBROECK, C, UNIV CALIF SAN DIEGO,DEPT CHEM,B-040,LA JOLLA,CA 92093.
Keywords: DIFFUSION; STATISTICAL MECHANICS; TRANSPORT PROPERTIES
Document URI: http://hdl.handle.net/1942/3918
ISI #: A1991FK36900020
Type: Journal Contribution
Appears in Collections:Research publications

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