Pages that link to "Item:Q1903206"

The following pages link to Finite element solution of the Helmholtz equation with high wave number. I: The \(h\)-version of the FEM (Q1903206):

Displaying 50 items.

• An accurate and efficient scheme for acoustic-structure interaction problems based on unstructured mesh (Q2309074) (← links)
• \textit{Maximum-entropy} methods for time-harmonic acoustics (Q2309185) (← links)
• Iterative solution of Helmholtz problem with high-order isogeometric analysis and finite element method at mid-range frequencies (Q2309347) (← links)
• A stable cut finite element method for partial differential equations on surfaces: the Helmholtz-Beltrami operator (Q2310235) (← links)
• An ALE-FE method for two-phase flows with dynamic boundaries (Q2310242) (← links)
• Plane wave enriched partition of unity isogeometric analysis (PUIGA) for 2D-Helmholtz problems (Q2310953) (← links)
• Supercloseness of linear DG-FEM and its superconvergence based on the polynomial preserving recovery for Helmholtz equation (Q2316194) (← links)
• Modified finite difference schemes on uniform grids for simulations of the Helmholtz equation at any wave number (Q2336625) (← links)
• Gradient-enriched finite element methodology for axisymmetric problems (Q2360348) (← links)
• A generalized finite element method for solving the Helmholtz equation in two dimensions with minimal pollution (Q2365149) (← links)
• Analysis of one-dimensional Helmholtz equation with PML boundary (Q2370606) (← links)
• Integration of \(hp\)-adaptivity and a two-grid solver for electromagnetic problems (Q2384206) (← links)
• A discontinuous finite element formulation for Helmholtz equation (Q2384278) (← links)
• A wave-oriented meshless formulation for acoustical and vibro-acoustical applications (Q2387683) (← links)
• A dispersion minimizing finite difference scheme for the Helmholtz equation based on point-weighting (Q2403840) (← links)
• A direct hybrid finite element-wave based modelling technique for efficient analysis of poroelastic materials in steady-state acoustic problems (Q2417697) (← links)
• A Nitsche-type method for Helmholtz equation with an embedded acoustically permeable interface (Q2417722) (← links)
• A fourth-order orthogonal spline collocation solution to 1D-Helmholtz equation with discontinuity (Q2419081) (← links)
• A performance study of NURBS-based isogeometric analysis for interior two-dimensional time-harmonic acoustics (Q2419300) (← links)
• A mass-redistributed finite element method (MR-FEM) for acoustic problems using triangular mesh (Q2424420) (← links)
• Asymptotically derived boundary elements for the Helmholtz equation in high frequencies (Q2433782) (← links)
• A dispersion minimizing finite difference scheme and preconditioned solver for the 3D Helmholtz equation (Q2446973) (← links)
• An optimally blended finite-spectral element scheme with minimal dispersion for Maxwell equations (Q2446975) (← links)
• A direct hybrid finite element-wave based method for the steady-state analysis of acoustic cavities with poro-elastic damping layers using the coupled Helmholtz-Biot equations (Q2449968) (← links)
• A discontinuous finite element method at element level for Helmholtz equation (Q2459282) (← links)
• Numerical analysis of a multiscale finite element scheme for the resolution of the stationary Schrödinger equation (Q2480885) (← links)
• Proper generalized decomposition for parameterized Helmholtz problems in heterogeneous and unbounded domains: application to harbor agitation (Q2633007) (← links)
• Adaptive finite element techniques for the Maxwell equations using implicit a posteriori error estimates (Q2637977) (← links)
• Galerkin projected residual method applied to diffusion-reaction problems (Q2638079) (← links)
• Wavenumber-explicit \textit{hp}-FEM analysis for Maxwell's equations with transparent boundary conditions (Q2658552) (← links)
• An efficient D-N alternating algorithm for solving an inverse problem for Helmholtz equation (Q2673646) (← links)
• Transient analyses of wave propagations in nonhomogeneous media employing the novel finite element method with the appropriate enrichment function (Q2679348) (← links)
• Adaptive FEM for Helmholtz equation with large wavenumber (Q2680329) (← links)
• Numerical investigation of the element-free Galerkin method (EFGM) with appropriate temporal discretization techniques for transient wave propagation problems (Q2700369) (← links)
• Discrete compactness and the approximation of Maxwell's equations in \(\mathbb{R} ^3\) (Q2701548) (← links)
• Error estimates and adaptive finite element methods. A bibliography (1990--2000) (Q2762688) (← links)
• Linear continuous interior penalty finite element method for Helmholtz equation with high wave number: One-dimensional analysis (Q2821186) (← links)
• Absolutely stable local discontinuous Galerkin methods for the Helmholtz equation with large wave number (Q2840610) (← links)
• An a priori error estimate for the finite element modelling of electromagnetic waves interacting with a periodic diffraction grating (Q2846192) (← links)
• A fourth-order compact scheme for the Helmholtz equation: alpha-interpolation of FEM and FDM stencils (Q2880234) (← links)
• Estimation of the dispersion error in the numerical wave number of standard and stabilized finite element approximations of the Helmholtz equation (Q2880290) (← links)
• Dispersion error reduction for acoustic problems using the edge-based smoothed finite element method (ES-FEM) (Q2880296) (← links)
• High-Frequency Asymptotics for the Helmholtz Equation in a Half-Plane (Q2883214) (← links)
• Grid dispersion analysis of plane square biquadratic serendipity finite elements in transient elastodynamics (Q2952347) (← links)
• Analysis of high-order finite elements for convected wave propagation (Q2952385) (← links)
• Dispersion analysis of plane wave discontinuous Galerkin methods (Q2952462) (← links)
• The extended finite element method combined with a modal synthesis approach for vibro-acoustic problems (Q2952631) (← links)
• A NUMERICAL COMPARISON OF FINITE ELEMENT METHODS FOR THE HELMHOLTZ EQUATION (Q2981655) (← links)
• <i>h, p, k</i> Least Squares Finite Element Processes for 1-D Helmholtz Equation (Q3084042) (← links)
• Smoothed aggregation for Helmholtz problems (Q3094588) (← links)