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- W1979070054 abstract "We study the diffusion of classical particles in channels with varying boundaries. The problem is characterized by the Neumann boundary condition (zero normal current) in contrast to the Dirichlet boundary condition (zero function) for quantum confinement problems. Eliminating transverse modes, we derive an effective diffusion equation that describes particle propagation in the space of reduced dimension in the presence of a frozen drift field. The latter stems from boundary variations of the original boundary problem. Boundary variations may thus result in an appreciable change of the particle transport and, in particular, in a nonlinear response to an external field. We show also that there is a difference between the nonlinear responses of open and closed channels." @default.
- W1979070054 created "2016-06-24" @default.
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- W1979070054 date "2001-08-30" @default.
- W1979070054 modified "2023-10-14" @default.
- W1979070054 title "Classical diffusion in channels with a spatially varying cross-section" @default.
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- W1979070054 doi "https://doi.org/10.1103/physreve.64.031108" @default.
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