Random walks in an inhomogeneous one-dimensional medium with reflecting and absorbing barriers

DOI10.1007/BF02634100zbMath0978.82508OpenAlexW2030784872WikidataQ126261413 ScholiaQ126261413MaRDI QIDQ1294887

Nikita E. Ratanov

Publication date: 6 February 2002

Published in: Theoretical and Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf02634100

Mathematics Subject Classification ID

Sums of independent random variables; random walks (60G50) Other physical applications of random processes (60K40) Random walks, random surfaces, lattice animals, etc. in equilibrium statistical mechanics (82B41)

Related Items (8)

Probability Distribution Function for the Euclidean Distance Between Two Telegraph Processes ⋮ Linear combinations of the telegraph random processes driven by partial differential equations ⋮ Telegraph process with elastic boundary at the origin ⋮ Asymptotic results for the absorption time of telegraph processes with elastic boundary at the origin ⋮ Composition of processes and related partial differential equations ⋮ Occupation time distributions for the telegraph process ⋮ Branching random motions, nonlinear hyperbolic systems and travellind waves ⋮ The explicit probability distribution of the sum of two telegraph processes

Cites Work

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• Probability law, flow function, maximum distribution of wave-governed random motions and their connections with Kirchhoff's laws
• Hyperbolic equations arising in random models
• Motions with reflecting and absorbing barriers driven by the telegraph equation
• ON DIFFUSION BY DISCONTINUOUS MOVEMENTS, AND ON THE TELEGRAPH EQUATION

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