A stable and efficient hybrid scheme for viscous problems in complex geometries
Journal of Computational Physics
Numerical analysis of the Burgers' equation in the presence of uncertainty
Journal of Computational Physics
An adaptive implicit-explicit scheme for the DNS and LES of compressible flows on unstructured grids
Journal of Computational Physics
Journal of Computational Physics
Derivation of Strictly Stable High Order Difference Approximations for Variable-Coefficient PDE
Journal of Scientific Computing
Output error estimation for summation-by-parts finite-difference schemes
Journal of Computational Physics
Journal of Computational Physics
On the impact of boundary conditions on dual consistent finite difference discretizations
Journal of Computational Physics
Journal of Scientific Computing
Journal of Computational Physics
High-fidelity numerical solution of the time-dependent Dirac equation
Journal of Computational Physics
Optimal diagonal-norm SBP operators
Journal of Computational Physics
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Artificial dissipation terms for finite difference approximations of linear hyperbolic problems with variable coefficients are determined such that an energy estimate and strict stability is obtained. Both conservative and non-conservative approximations are considered. The dissipation terms are computed such that there is no loss of accuracy