Stabilized bi-cubic Hermite Bézier finite element method with application to gas-plasma interactions occurring during massive material injection in tokamaks

Stabilized bi-cubic Hermite Bézier finite element method with application to gas-plasma interactions occurring during massive material injection in tokamaks

Development of a numerical tool based upon the high-order, high-resolution Galerkin finite element method (FEM) often encounters two challenges: First, the Galerkin FEMs give central approximations to the differential operators and their use in the simulation of the convection-dominated flows may le...

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Bibliographic Details
Main Authors: Bhole, A. (Author), Costa, J. (Author), Hoelzl, M. (Author), Huijsmans, G. (Author), Nkonga, B. (Author), Pamela, S. (Author)
Format: Article
Language:English
Published: Elsevier Ltd 2023
Subjects:
Bi-cubic Hermite Bézier FEM
Bi-cubic hermite bezy finite element method
Cubic Hermite
Finite element method
Galerkin methods
Magnetohydrodynamics
Magnetoplasma
Massive material injection in tokamak plasma
Mathematical operators
Multiscale method
Numerical methods
Numerical models
Plasma applications
Shock-capturing
Shock-capturing stabilization
Stabilization
Stabilized FEM
Stabilized finite element
Stabilized finite element method
Tokamak plasmas
Variational multi-scale method
Variational multi-scale methods
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