Optimizing stellarators for better equilibria through the addition of phyiscs objectives to DESC

POSTER

Abstract

Stellarators require optimizing relevant quantities to design magnetic field configurations that admit desirable equilibria. Because complicated physics governs these quantities, more efficient algorithms and proxy functions prove essential for covering larger search spaces to find good equilibria. This work presents the addition of physics objectives and optimization parameters, such as the magnetic well, current profile constraints, and other particle confinement metrics to the DESC stellarator code suite [1-4]. These parameters measure equilibrium stability and plasma confinement, rendering them good figures of merit alongside symmetries for designing future stellarators. Implementing them in DESC – a code with automatic differentiation and fast gpu portability – improves our understanding of equilibria quality and allows optimizing for new equilibria which may better satisfy a larger set of objectives.

*This work was supported by the U.S. Department of Energy under contract numbers DE-AC02-09CH11466, DE-SC0022005 and Field Work Proposal No. 1019, as well as Princeton OURSIP and the Horton Elmer Fund.

Publication: [1] D.W. Dudt, and E. Kolemen, "DESC: A stellarator equilibrium solver", Physics of Plasmas, 27, 102513 (2020) doi:10.1063/1.5109160
[2] D. Panici, R. Conlin, D.W. Dudt and E. Kolemen. "The DESC Stellarator Code Suite Part I: Quick and accurate equilibria computations." pre-print. doi:10.48550/arXiv.2203.17173
[3] R. Conlin, D.W. Dudt, D. Panici and E. Kolemen. "The DESC Stellarator Code Suite Part II: Perturbation and continuation methods." pre-print. doi:10.48550/arXiv.2203.15927
[4] D.W. Dudt, R. Conlin, D. Panici and E. Kolemen. "The DESC Stellarator Code Suite Part III: Quasi-symmetry optimization." pre-print. doi:10.48550/arXiv.2204.00078.
[5] Landreman, M., & Jorge, R. (2020). Magnetic well and Mercier stability of stellarators near the magnetic axis. Journal of Plasma Physics, 86(5), 905860510. doi:10.1017/S002237782000121X
[6] S.P. Hirshman, J.T. Hogan, ORMEC: A three-dimensional MHD spectral inverse equilibrium code.
Journal of Computational Physics, 63, 2, 1986, p. 334. doi:10.1016/0021-9991(86)90197-X

Presenters

  • Kaya E Unalmis

    • Princeton University

Authors

  • Kaya E Unalmis

    • Princeton University
  • Daniel W Dudt

    • Princeton University
  • Rory Conlin

    • Princeton Plasma Physics Laboratory
    • Princeton University
  • Dario Panici

    • Princeton University
  • Egemen Kolemen

    • Princeton University