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research article

Hybrid guiding-centre/full-orbit simulations in non-axisymmetric magnetic geometry exploiting general criterion for guiding-centre accuracy

Pfefferle, D
•
Graves, J P
•
Cooper, W A
2015
Plasma Physics and Controlled Fusion

To identify under what conditions guiding-centre or full-orbit tracing should be used, an estimation of the spatial variation of the magnetic field is proposed, not only taking into account gradient and curvature terms but also parallel currents and the local shearing of field-lines. The criterion is derived for general three-dimensional magnetic equilibria including stellarator plasmas. Details are provided on how to implement it in cylindrical coordinates and in flux coordinates that rely on the geometric toroidal angle. A means of switching between guiding-centre and full-orbit equations at first order in Larmor radius with minimal discrepancy is shown. Techniques are applied to a MAST (mega amp spherical tokamak) helical core equilibrium in which the inner kinked flux-surfaces are tightly compressed against the outer axisymmetric mantle and where the parallel current peaks at the nearly rational surface. This is put in relation with the simpler situation B(x, y, z) = B0[sin(kx)ey +cos(kx)ez], for which full orbits and lowest order drifts are obtained analytically. In the kinked equilibrium, the full orbits of NBI fast ions are solved numerically and shown to follow helical drift surfaces. This result partially explains the off-axis redistribution of neutral beam injection fast particles in the presence of MAST long-lived modes (LLM).

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Type
research article
DOI
10.1088/0741-3335/57/5/054017
Web of Science ID

WOS:000354263900018

Author(s)
Pfefferle, D
Graves, J P
Cooper, W A
Date Issued

2015

Publisher

Iop Publishing Ltd

Published in
Plasma Physics and Controlled Fusion
Volume

57

Issue

5

Article Number

054017

Subjects

guiding-centre drift equations

•

curvilinear full-orbit equations

•

helical core

•

tokamak magnetic fields

•

drift surfaces

•

field-line shearing

URL

URL

https://crpplocal.epfl.ch/pinboard/jpapers/1403003.pdf
Editorial or Peer reviewed

REVIEWED

Written at

EPFL

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CRPP  
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Available on Infoscience
May 1, 2015
Use this identifier to reference this record
https://infoscience.epfl.ch/handle/20.500.14299/113604
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