Results 41 to 50 of about 347,779 (278)
Limiting stochastic processes of shift-periodic dynamical systems [PDF]
A shift-periodic map is a one-dimensional map from the real line to itself which is periodic up to a linear translation and allowed to have singularities.
Julia Stadlmann, Radek Erban
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We investigate how it is possible to obtain different diffusive regimes from the Continuous Time Random Walk (CTRW) approach performing suitable changes for the waiting time and jumping distributions in order to get two or more regimes for the same ...
Haroldo Valetin Ribeiro +4 more
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A lattice random walk is a mathematical representation of movement through random steps on a lattice at discrete times. It is commonly referred to as Pólya’s walk when the steps occur in either of the nearest-neighbor sites.
Luca Giuggioli
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Reaction rate in an evanescent random walkers system [PDF]
Diffusion mediated reaction models are particularly ubiquitous in the description of physical, chemical or biological processes. The random walk schema is a useful tool for formulating these models.
Miguel A. Ré, Natalia C. Bustos
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Telegraphic Transport Processes and Their Fractional Generalization: A Review and Some Extensions
We address the problem of telegraphic transport in several dimensions. We review the derivation of two and three dimensional telegrapher’s equations—as well as their fractional generalizations—from microscopic random walk models for transport (normal and
Jaume Masoliver
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The Form of Waiting Time Distributions of Continuous Time Random Walk in Dead-End Pores
Anomalous dispersion of solute in porous media can be explained by the power-law distribution of waiting time of solute particles. In this paper, we simulate the diffusion of nonreactive tracer in dead-end pores to explore the waiting time distributions.
Yusong Hou, Jianguo Jiang, J. Wu
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Generalized Diffusion Equation Associated with a Power-Law Correlated Continuous Time Random Walk
In this work, a generalization of continuous time random walk is considered, where the waiting times among the subsequent jumps are power-law correlated with kernel function M(t)=tρ(ρ>-1).
Long Shi
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Symmetric exclusion as a random environment: hydrodynamic limits [PDF]
We consider a one-dimensional continuous time random walk with transition rates depending on an underlying autonomous simple symmetric exclusion process starting out of equilibrium.
Avena, Luca +3 more
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Continuous-time random walks at all times [PDF]
Continuous-time random walks (CTRW) play an important role in understanding of a wide range of phenomena. However, most theoretical studies of these models concentrate only on dynamics at long times. We present a new theoretical approach, based on generalized master equations picture, which allowed us to obtain explicit expressions for Laplace ...
openaire +3 more sources
Continuous-time random walks and traveling fronts [PDF]
We present a geometric approach to the problem of propagating fronts into an unstable state, valid for an arbitrary continuous-time random walk with a Fisher-Kolmogorov-Petrovski-Piskunov growth/reaction rate. We derive an integral Hamilton-Jacobi type equation for the action functional determining the position of reaction front and its speed.
Fedotov, Sergei, Méndez, Vicenç
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