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Mean action time for diffusive processes
Author(s) -
Kerry A. Landman,
Mark McGuinness
Publication year - 2000
Publication title -
journal of applied mathematics and decision sciences
Language(s) - English
Resource type - Journals
eISSN - 1532-7612
pISSN - 1173-9126
DOI - 10.1155/s1173912600000092
Subject(s) - action (physics) , nonlinear system , mathematics , poisson distribution , diffusion , computer science , statistical physics , mathematical optimization , physics , statistics , quantum mechanics , thermodynamics
For a number of diffusive processes involving heat and masstransfer, a convenient and easy way to solve for penetration time ordepth is to consider an averaged quantity called mean action time.This approach was originally developed by Alex McNabb, incollaboration with other researchers. It is possible to solve formean action time without actually solving the full diffusionproblem, which may be nonlinear, and may have internal movingboundaries. Mean action time satisfies a linear Poisson equation,and only works for finite problems. We review some nice propertiesof mean action time, and discuss some recent novel applications

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