GS2 is a physics application, developed to study low-frequency turbulence in magnetized plasma. It is typically used to assess the microstability of plasmas produced in the laboratory and to calculate key properties of the turbulence which results from instabilities. It is also used to simulate turbulence in plasmas which occur in nature, such as in astrophysical and magnetospheric systems.

References in zbMATH (referenced in 21 articles , 1 standard article )

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  1. Farcaş, Ionuţ-Gabriel; Görler, Tobias; Bungartz, Hans-Joachim; Jenko, Frank; Neckel, Tobias: Sensitivity-driven adaptive sparse stochastic approximations in plasma microinstability analysis (2020)
  2. Banks, Jeffrey W.; Odu, Andre Gianesini; Berger, Richard; Chapman, Thomas; Arrighi, William; Brunner, Stephan: High-order accurate conservative finite difference methods for Vlasov equations in 2D+2V (2019)
  3. Barnes, M.; Parra, F. I.; Landreman, M.: stella: an operator-split, implicit-explicit (\deltaf)-gyrokinetic code for general magnetic field configurations (2019)
  4. Dorr, Milo R.; Colella, Phillip; Dorf, Mikhail A.; Ghosh, Debojyoti; Hittinger, Jeffrey A. F.; Schwartz, Peter O.: High-order discretization of a gyrokinetic Vlasov model in edge plasma geometry (2018)
  5. Juno, J.; Hakim, A.; TenBarge, J.; Shi, E.; Dorland, W.: Discontinuous Galerkin algorithms for fully kinetic plasmas (2018)
  6. Kawazura, Y.; Barnes, M.: A hybrid gyrokinetic ion and isothermal electron fluid code for astrophysical plasma (2018)
  7. Zhu, Wei; Wang, Bao; Barnard, Richard; Hauck, Cory D.; Jenko, Frank; Osher, Stanley: Scientific data interpolation with low dimensional manifold model (2018)
  8. Candy, J.; Belli, E. A.; Bravenec, R. V.: A high-accuracy Eulerian gyrokinetic solver for collisional plasmas (2016)
  9. Ye, Lei; Xu, Yingfeng; Xiao, Xiaotao; Dai, Zongliang; Wang, Shaojie: A gyrokinetic continuum code based on the numerical Lie transform (NLT) method (2016)
  10. Wilkening, Jon; Cerfon, Antoine J.; Landreman, Matt: Accurate spectral numerical schemes for kinetic equations with energy diffusion (2015)
  11. Görler, T.; Lapillonne, X.; Brunner, S.; Dannert, T.; Jenko, F.; Merz, F.; Told, D.: The global version of the gyrokinetic turbulence code GENE (2011)
  12. Numata, Ryusuke; Howes, Gregory G.; Tatsuno, Tomoya; Barnes, Michael; Dorland, William: AstroGK: astrophysical gyrokinetics code (2010)
  13. Roman, Jose E.; Kammerer, Matthias; Merz, Florian; Jenko, Frank: Fast eigenvalue calculations in a massively parallel plasma turbulence code (2010)
  14. Besse, Nicolas; Bertrand, Pierre: Gyro-water-bag approach in nonlinear gyrokinetic turbulence (2009)
  15. Andreas Bierwage, Liu Chen: AWECS: A Linear Gyrokinetic Delta-f Particle-in-Cell Simulation Code for the Study of Alfvenic Instabilities in High-Beta Tokamak Plasmas (2008) arXiv
  16. Heikkinen, J. A.; Janhunen, S. J.; Kiviniemi, T. P.; Ogando, F.: Full (f) gyrokinetic method for particle simulation of tokamak transport (2008)
  17. Chen, Yang; Parker, Scott E.: Electromagnetic gyrokinetic (\deltaf) particle-in-cell turbulence simulation with realistic equilibrium profiles and geometry (2007)
  18. Grandgirard, V.; Brunetti, M.; Bertrand, P.; Besse, N.; Garbet, X.; Ghendrih, P.; Manfredi, G.; Sarazin, Y.; Sauter, O.; Sonnendrücker, E.; Vaclavik, J.; Villard, L.: A drift-kinetic semi-Lagrangian 4D code for ion turbulence simulation (2006)
  19. Candy, J.; Waltz, R. E.: An Eulerian gyrokinetic-Maxwell solver. (2003)
  20. Chen, Yang; Parker, Scott E.: A (\deltaf) particle method for gyrokinetic simulations with kinetic electrons and electromagnetic perturbations (2003)

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