Abstract
Part 1 described a wide range of analytic tokamak equilibria modelling smooth limiter surfaces, double- and single-null divertor surfaces, arbitrary aspect ratio, elongation, triangularity and beta. Part 2 generalizes the analysis to further include edge pedestals and toroidal flow. Specifically, edge pedestals are allowed in the pressure, pressure gradient and toroidal current density. Also, an edge-localized contribution to the bootstrap current is treated. In terms of flow, analytic solutions are obtained for two cases: a
$\gamma = 2$
adiabatic and a
$\gamma = \infty $
incompressible energy conservation relation.
Publisher
Cambridge University Press (CUP)
Cited by
6 articles.
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