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• W1973400276 abstract "A numerical study of chaotic field line diffusion in a tokamak with an ergodic magnetic limiter is described. The equilibrium model field is analytically obtained by solving a Grad–Schlüter–Shafranov equation in toroidal polar coordinates, and the limiter field is determined by supposing its action as a sequence of delta-function pulses. A symplectic twist mapping is introduced to analyze the mean square radial deviation of a bunch of field lines in a predominantly chaotic region. The formation of a stochastic layer and field diffusivity at the plasma edge are investigated. Field line transport is initially subdiffusive and becomes superdiffusive after a few iterations. The field lines are lost when they collide with the tokamak inner wall; their decay rate is exponential with Poisson statistics." @default.
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• W1973400276 date "2001-06-01" @default.
• W1973400276 modified "2023-09-26" @default.
• W1973400276 title "Field line diffusion and loss in a tokamak with an ergodic magnetic limiter" @default.
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• W1973400276 doi "https://doi.org/10.1063/1.1371769" @default.
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