Presents a GQL-based PCP flux-limiting method for high-order WENO finite difference schemes in RHD that enforces physical constraints non-iteratively using rational stereographic parameterization and small eigenvalue problems in arbitrary dimensions.
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An efficient projection technique reduces MHD admissible-set enforcement to one-dimensional minimization via magnetic-energy slices, enabling optimization-based limiters in high-order DG schemes while preserving conservation.
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GQL-Based Physical-Constraint-Preserving High-Order Finite Difference Schemes for Special Relativistic Hydrodynamics in Arbitrary Dimensions
Presents a GQL-based PCP flux-limiting method for high-order WENO finite difference schemes in RHD that enforces physical constraints non-iteratively using rational stereographic parameterization and small eigenvalue problems in arbitrary dimensions.
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Efficient Admissible Set Projection in Optimization-based Invariant-Domain-Preserving Limiters for Ideal MHD
An efficient projection technique reduces MHD admissible-set enforcement to one-dimensional minimization via magnetic-energy slices, enabling optimization-based limiters in high-order DG schemes while preserving conservation.