A staggered Lagrangian magnetohydrodynamics method based on subcell Riemann solver
From MaRDI portal
Publication:6648385
DOI10.1016/j.jcp.2024.113479MaRDI QIDQ6648385
Zhi-jun Shen, Xun Wang, Hongping Guo
Publication date: 4 December 2024
Published in: Journal of Computational Physics (Search for Journal in Brave)
Basic methods in fluid mechanics (76Mxx) Numerical methods for partial differential equations, initial value and time-dependent initial-boundary value problems (65Mxx) Magnetohydrodynamics and electrohydrodynamics (76Wxx)
Cites Work
- A Lagrangian staggered grid Godunov-like approach for hydrodynamics
- Finite difference weighted essentially non-oscillatory schemes with constrained transport for ideal magnetohydrodynamics
- A robust and contact resolving Riemann solver on unstructured mesh, part II, ALE method
- Review of implicit methods for the magnetohydrodynamic description of magnetically confined plasmas
- An HLLC Riemann solver for magneto-hydrodynamics
- High order central scheme on overlapping cells for magneto-hydrodynamic flows with and without constrained transport method
- A multiwave approximate Riemann solver for ideal MHD based on relaxation. II: Numerical implementation with 3 and 5 waves
- An upwind differencing scheme for the equations of ideal magnetohydrodynamics
- The effect of nonzero \(\bigtriangledown\cdot B\) on the numerical solution of the magnetohydrodynamic equations
- The construction of compatible hydrodynamics algorithms utilizing conservation of total energy
- A staggered mesh algorithm using high order Godunov fluxes to ensure solenoidal magnetic fields in magnetohydrodynamic simulations
- Low-dissipative high-order shock-capturing methods using characteristic-based filters
- Elimination of artificial grid distortion and hourglass-type motions by means of Lagrangian subzonal masses and pressures
- Roe matrices for ideal MHD and systematic construction of Roe matrices for systems of conservation laws
- Positive and entropy-stable Godunov-type schemes for gas dynamics and MHD equations in Lagrangian or Eulerian coordinates
- A positive conservative method for magnetohydrodynamics based on HLL and Roe methods
- The \(\nabla \cdot B=0\) constraint in shock-capturing magnetohydrodynamics codes
- Hyperbolic divergence cleaning for the MHD equations
- A conservative MHD scheme on unstructured Lagrangian grids for Z-pinch hydrodynamic simulations
- A cell-centered Lagrangian method for 2D ideal MHD equations
- Correspondence between constrained transport and vector potential methods for magnetohydrodynamics
- An unsplit Godunov method for ideal MHD via constrained transport
- An implicit, almost-Lagrangian algorithm for magnetohydrodynamics
- A 3D cell-centered Lagrangian scheme for the ideal magnetohydrodynamics equations on unstructured meshes
- A finite volume method for the 3D Lagrangian ideal compressible magnetohydrodynamics
- A 2D cell-centered Lagrangian scheme based on multi-state Riemann solver with exactly divergence-free magnetic fields
- A Runge-Kutta discontinuous Galerkin method for Lagrangian ideal magnetohydrodynamics equations in two-dimensions
- A positivity-preserving Lagrangian discontinuous Galerkin method for ideal magnetohydrodynamics equations in one-dimension
- An unsplit Godunov method for ideal MHD via constrained transport in three dimensions
- A two-dimensional HLLC Riemann solver for conservation laws: application to Euler and magnetohydrodynamic flows
- An arbitrary Lagrangian-Eulerian discretization of MHD on 3D unstructured grids
- A multiwave approximate Riemann solver for ideal MHD based on relaxation. I: Theoretical framework
- A multi-state HLL approximate Riemann solver for ideal magnetohydrodynamics
- Lagrangian gas dynamics in two dimensions and Lagrangian systems
- High-order curvilinear finite element magneto-hydrodynamics. I: A conservative Lagrangian scheme
- A Cell-Centered Lagrangian Scheme for Two-Dimensional Compressible Flow Problems
- Staggered Lagrangian Discretization Based on Cell-Centered Riemann Solver and Associated Hydrodynamics Scheme
- An HLLC-Type Approximate Riemann Solver for Ideal Magnetohydrodynamics
- A RKDG Method for 2D Lagrangian Ideal Magnetohydrodynamics Equations with Exactly Divergence-Free Magnetic Field
- A Method for the Numerical Calculation of Hydrodynamic Shocks
- A staggered grid, Lagrangian-Eulerian remap code for 3-D MHD simulations
- A tensor artificial viscosity using a mimetic finite differential algorithm
- A robust and contact resolving Riemann solver for the two-dimensional ideal magnetohydrodynamics equations
- A cell-centered Godunov method based on staggered data distribution. I: One-dimensional case
This page was built for publication: A staggered Lagrangian magnetohydrodynamics method based on subcell Riemann solver