Konferenzpaper

Stretched-exponential relaxation: the role of system size


AutorenlisteBunde, A; Havlin, S; Klafter, J; Graff, G; Shehter, A

Jahr der Veröffentlichung1998

Seiten1323-1329

ZeitschriftThe philosophical magazine. B, Statistical mechanics, electronic, optical and magnetic properties

Bandnummer77

Heftnummer5

ISSN0141-8637

DOI Linkhttps://doi.org/10.1080/13642819808205025

KonferenzMinerva Workshop on Mesoscopics, Fractals and Neural Networks

VerlagTaylor & Francis


Abstract
We investigate the role of system size on stretched-exponential relaxation which arises from a convolution of two competing exponential processes. We find that above a cross-over time t(x) that depends logarithmically on the size of the system the relaxation changes from a stretched exponential to a single-exponential decay. The rate of the exponential also depends logarithmically on the system size. This anomalous size dependence is exemplified by the trapping problem and by the model of hierarchically constrained dynamics.



Zitierstile

Harvard-ZitierstilBunde, A., Havlin, S., Klafter, J., Graff, G. and Shehter, A. (1998) Stretched-exponential relaxation: the role of system size, PHILOSOPHICAL MAGAZINE B-PHYSICS OF CONDENSED MATTER STATISTICAL MECHANICS ELECTRONIC OPTICAL AND MAGNETIC PROPERTIES, 77(5), pp. 1323-1329. https://doi.org/10.1080/13642819808205025

APA-ZitierstilBunde, A., Havlin, S., Klafter, J., Graff, G., & Shehter, A. (1998). Stretched-exponential relaxation: the role of system size. PHILOSOPHICAL MAGAZINE B-PHYSICS OF CONDENSED MATTER STATISTICAL MECHANICS ELECTRONIC OPTICAL AND MAGNETIC PROPERTIES. 77(5), 1323-1329. https://doi.org/10.1080/13642819808205025



Schlagwörter


DECAYDIELECTRIC-RELAXATIONfractalsLONG-TIME PROPERTIESSTATIC TRAPS


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