Numerical simulation of four-field extended magnetohydrodynamics in dynamically adaptive curvilinear coordinates via Newton–Krylov–Schwarz
Copyright policy )Numerical simulation of four-field extended magnetohydrodynamics in dynamically adaptive curvilinear coordinates via Newton–Krylov–Schwarz
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- College of New Jersey United States
- Princeton Plasma Physics Laboratory United States
- King Abdullah University of Science and Technology Saudi Arabia
- King’s University United States
- Columbia University United States
Structured grid, MHD, Dynamically adaptive grid, Equidistribution principle, Nonlinear higher-order PDEs, NKS, Monge-Ampère equation, Newton-type methods, structured grid, equidistribution principle, Monge-Kantorovich optimization, \(r\)-refinement, magnetic reconnection, Magnetic reconnection, Numerical methods for partial differential equations, initial value and time-dependent initial-boundary value problems, dynamically adaptive grid, R-Refinement
Structured grid, MHD, Dynamically adaptive grid, Equidistribution principle, Nonlinear higher-order PDEs, NKS, Monge-Ampère equation, Newton-type methods, structured grid, equidistribution principle, Monge-Kantorovich optimization, \(r\)-refinement, magnetic reconnection, Magnetic reconnection, Numerical methods for partial differential equations, initial value and time-dependent initial-boundary value problems, dynamically adaptive grid, R-Refinement
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