Pages that link to "Item:Q2761234"

The following pages link to Higher-order numerical methods for transient wave equations (Q2761234):

Displaying 50 items.

• A discrete commutator theory for the consistency and phase error analysis of semi-discrete \(C^0\) finite element approximations to the linear transport equation (Q269390) (← links)
• General templates for \(n\)-noded bar elements based on reduced representations and numerical dispersion reduction by optimized finite elements (Q272648) (← links)
• A high-accuracy compact conservative scheme for generalized regularized long-wave equation (Q283465) (← links)
• An adaptive finite element method in reconstruction of coefficients in Maxwell's equations from limited observations. (Q289753) (← links)
• The Westervelt equation with a causal propagation operator coupled to the bioheat equation (Q330424) (← links)
• Fourth-order compact and energy conservative difference schemes for the nonlinear Schrödinger equation in two dimensions (Q347691) (← links)
• Dispersive behaviour of high order finite element schemes for the one-way wave equation (Q348665) (← links)
• Optimal energy conserving local discontinuous Galerkin methods for second-order wave equation in heterogeneous media (Q349308) (← links)
• Generalized multiscale finite-element method (GMsFEM) for elastic wave propagation in heterogeneous, anisotropic media (Q350055) (← links)
• Numerical methods for solid mechanics on overlapping grids: linear elasticity (Q385907) (← links)
• Coupled numerical methods to analyze interacting acoustic-dynamic models by multidomain decomposition techniques (Q410329) (← links)
• Computation of the fundamental solution of electrodynamics for anisotropic materials (Q432237) (← links)
• Non-conforming high order approximations of the elastodynamics equation (Q438092) (← links)
• Linearized inverse scattering based on seismic reverse time migration (Q441896) (← links)
• A theoretical analysis of a new second order finite volume approximation based on a low-order scheme using general admissible spatial meshes for the one dimensional wave equation (Q458306) (← links)
• Uniform point-wise error estimates of semi-implicit compact finite difference methods for the nonlinear Schrödinger equation perturbed by wave operator (Q458321) (← links)
• A correction technique for the dispersive effects of mass lumping for transport problems (Q465789) (← links)
• A \(p\)-strategy with a local time-stepping method in a discontinuous Galerkin approach to solve electromagnetic problems (Q470628) (← links)
• Dispersion analysis of the spectral element method using a triangular mesh (Q526498) (← links)
• Computing and simulation of time-dependent electromagnetic fields in homogeneous anisotropic materials (Q540913) (← links)
• An eigen theory of electromagnetic waves based on the standard spaces (Q541067) (← links)
• A non-uniform basis order for the discontinuous Galerkin method of the acoustic and elastic wave equations (Q623270) (← links)
• Kinetics of scalar wave fields in random media (Q661421) (← links)
• Accuracy of transport models for waves in random media (Q661477) (← links)
• Dispersion analysis of spectral element methods for elastic wave propagation (Q661659) (← links)
• Comment on ``Dispersion analysis of spectral element methods for elastic wave propagation'' by G. Seriani and S.P. Oliveira (Q661709) (← links)
• Finite-difference algorithm with local time-space grid refinement for simulation of waves (Q695720) (← links)
• Higher-order brick-tetrahedron hybrid method for Maxwell's equations in time domain (Q726975) (← links)
• Improving the accuracy of mass-lumped finite-elements in the first-order formulation of the wave equation by defect correction (Q727602) (← links)
• Local time-space mesh refinement for simulation of elastic wave propagation in multi-scale media (Q728803) (← links)
• Dispersion reducing methods for edge discretizations of the electric vector wave equation (Q729162) (← links)
• A high-order accurate scheme for Maxwell's equations with a generalized dispersive material (GDM) model and material interfaces (Q776688) (← links)
• A mass-lumped mixed finite element method for acoustic wave propagation (Q777492) (← links)
• Anisotropic elastodynamics in a half-space: An analytic method for polynomial data (Q883450) (← links)
• Convergence of an efficient and compact finite difference scheme for the Klein-Gordon-Zakharov equation (Q905320) (← links)
• Computational high frequency waves through curved interfaces via the Liouville equation and geometric theory of diffraction (Q939481) (← links)
• Constructing approximate Green's function for a vector equation for the electric field using the variational iteration method (Q968539) (← links)
• A hybrid finite integration-finite volume scheme (Q974288) (← links)
• Generation of higher-order polynomial basis of Nédélec H(curl) finite elements for Maxwell's equations (Q975686) (← links)
• A non-uniform basis order for the discontinuous Galerkin method of the 3D dissipative wave equation with perfectly matched layer (Q982972) (← links)
• A linear nonconforming finite element method for Maxwell's equations in two dimensions. I: Frequency domain (Q995267) (← links)
• Higher-order splitting method for elastic wave propagation (Q1008545) (← links)
• The application of the \(hp\)-finite element method to electromagnetic problems (Q1026894) (← links)
• Analysis of the numerical dispersion of waves in saturated poroelastic media (Q1033345) (← links)
• Interface error analysis for numerical wave propagation (Q1044373) (← links)
• Investigation of a two-dimensional spectral element method for Helmholtz's equation (Q1401138) (← links)
• Super-convergence and post-processing for mixed finite element approximations of the wave equation (Q1616009) (← links)
• Unconditional \(L^{\infty }\)-convergence of two compact conservative finite difference schemes for the nonlinear Schrödinger equation in multi-dimensions (Q1616097) (← links)
• Dispersion properties of explicit finite element methods for wave propagation modelling on tetrahedral meshes (Q1632263) (← links)
• Solving 2D linear isotropic elastodynamics by means of scalar potentials: a new challenge for finite elements (Q1633528) (← links)