Continuous time random walks with Erlangian pausing time distributions

We discuss a class of non-Markovian continuous time random walks on the infinite one-dimensional lattice. The pausing time distribution which governs the dynamics is chosen to be of the Erlang type (i.e. gamma of integer order). We derive a generalized master equation which exhibits high-order time derivatives. The first moments of the position of the walker are explicitly calculated for asymptotically large time. © 1992.


Published in:
Physics Letters A, 163, 5-6, 405-408
Year:
1992
ISSN:
03759601
Note:
DMT/IMT, E.P.F.L., CH-1015 Lausanne, Switzerland
Export Date: 6 December 2012
Source: Scopus
CODEN: PYLAA
Language of Original Document: English
Correspondence Address: Hongler, M.-O.; DMT/IMT, E.P.F.L., CH-1015 Lausanne, Switzerland
Other identifiers:
Scopus: 2-s2.0-44049123895
Laboratories:




 Record created 2013-01-07, last modified 2018-04-20


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