Titlebook: Anomalous Diffusion; From Basics to Appli Andrzej P?kalski,Katarzyna Sznajd-Weron Conference proceedings 1999 Springer-Verlag Berlin Heidel

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Efficient information-processing techniques,rlo simulations of the equation of state are supplemented by calculations based on the quasi-chemical approximation. Simulated diffusion constants and their dependence on temperature and ion concentration are compared with recent experiments on PEO (polyethylene oxid)-type conductors.

禍害隱伏

,Coherent spatio-temporal coupling in fractional wanderings. Renewed approach to continuous-time LévW) model in order to be able to treat the spatio-temporal relations in terms of the self-similar structure of the Lévy process. Hence, a novel spatio-temporal coupling is introduced by assuming that in . order of the structure the probability density for the flight and for waiting are joined. This (

Overthrow

Mean first-passage times and hopping mobility of particles under bias in nonsymmetric potentials,n is drawn to the directional dependence of the particle current, for various strengths of the applied bias field. The problem is mainly discussed in connection with the mean first-passage time of particles across the segment. Directional effects are absent in the regime of linear response; they app

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Working-Memory

On fractional diffusion and its relation with continuous time random walks,are considered here for random walks. An exact relationship is established between the fractional master equation and a separable continuous time random walk of the Montroll-Weiss type. The waiting time density can be expressed using a generalized Mittag-Leffler function. The first moment of the wai

Ablation

Anomalous diffusion in disordered lattices: Effect of bias, from a given distribution of energy values (say, from a uniform distribution in a given range), and thus every single site is characterized by a different energy value. Diffusion of single isolated particles is thermally activated, and follows Boltzmann statistics. The behavior of the mean-square d

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Aspects of the noisy burgers equation,nonequilibrium problem. In one dimension this equation is analyzed by means of the Martin-Siggia-Rose technique. In a canonical formulation the morphology and scaling behavior are accessed by a principle of least action in the weak noise limit. The growth morphology is characterized by a dilute gas

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