Journal article
Continuous-in-time approach to flow shear in a linearly implicit local δf gyrokinetic code
- Abstract:
- A new algorithm for toroidal flow shear in a linearly implicit, local δf gyrokinetic code is described. Unlike the current approach followed by a number of codes, it treats flow shear continuously in time. In the linear gyrokinetic equation, time-dependences arising from the presence of flow shear are decomposed in such a way that they can be treated explicitly in time with no stringent constraint on the time step. Flow shear related time dependences in the nonlinear term are taken into account exactly, and time dependences in the quasineutrality equation are interpolated. Test cases validating the continuous-in-time implementation in the code GS2 are presented. Lastly, nonlinear gyrokinetic simulations of a JET discharge illustrate the differences observed in turbulent transport compared with the usual, discrete-in-time approach. The continuous-in-time approach is shown, in some cases, to produce fluxes that converge to a different value than with the discrete approach. The new approach can also lead to substantial computational savings by requiring radially narrower boxes. At fixed box size, the continuous implementation is only modestly slower than the previous, discrete approach.
- Publication status:
- Published
- Peer review status:
- Peer reviewed
Actions
Access Document
- Files:
-
-
(Preview, Accepted manuscript, 2.0MB, Terms of use)
-
- Publisher copy:
- 10.1017/S0022377821000453
Authors
- Publisher:
- Cambridge University Press
- Journal:
- Journal of Plasma Physics More from this journal
- Volume:
- 87
- Issue:
- 2
- Article number:
- 905870230
- Publication date:
- 2021-05-04
- Acceptance date:
- 2021-04-07
- DOI:
- EISSN:
-
1469-7807
- ISSN:
-
0022-3778
- Language:
-
English
- Keywords:
- Pubs id:
-
1175121
- Local pid:
-
pubs:1175121
- Deposit date:
-
2022-08-01
Terms of use
- Copyright holder:
- Christen et al.
- Copyright date:
- 2021
- Rights statement:
- Copyright © The Author(s), 2021. Published by Cambridge University Press.
- Notes:
- This is the accepted manuscript version of the article. The final version is available online from Cambridge University Press at: https://doi.org/10.1017/S0022377821000453
If you are the owner of this record, you can report an update to it here: Report update to this record