Reduced resistive MHD in Tokamaks with general density

Author:

Després Bruno,Sart Rémy

Publisher

EDP Sciences

Subject

Applied Mathematics,Modelling and Simulation,Numerical Analysis,Analysis,Computational Mathematics

Reference41 articles.

1. G. Allaire, Numerical Analysis and Optimization : An Introduction to Mathematical Modelling and Numerical Simulation inNumerical Mathematics and Scientific Computation series. Oxford University Press (2007).

2. D. Biskamp,Nonlinear Magnetohydrodynamics. Cambridge University Press (1992).

3. J. Blum, Numerical simulation and optimal control in plasma physics, with application to Tokamaks. Series inModern Applied Mathematics. Wiley/Gauthier-Villard (1989).

4. J. Blum, Numerical identification of the plasma current density in a Tokamak fusion reactor : the determination of a non-linear source in an elliptic pde, invited conference, inProceedings of PICOF02. Carthage, Tunisie (2002).

5. Blum J., Gallouet T. and Simon J., Existence and control of plasma equilibirum in a Tokamak.SIAM J. Math. Anal.17(1986) 1158–1177.

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1. A discontinuous Galerkin method for a two dimensional reduced resistive MHD model;Computers & Fluids;2019-08

2. Navier–Stokes Hierarchies of Reduced MHD Models in Tokamak Geometry;Journal of Mathematical Fluid Mechanics;2017-04-27

3. Energy conservation and numerical stability for the reduced MHD models of the non-linear JOREK code;ESAIM: Mathematical Modelling and Numerical Analysis;2015-08-18

4. Quasi-Neutrality and Magneto-Hydrodynamics;Mathematical Models and Methods for Plasma Physics, Volume 1;2013-12-31

5. Unconditionally stable numerical simulations of a new generalized reduced resistive magnetohydrodynamics model;International Journal for Numerical Methods in Fluids;2013-10-10

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