Pages that link to "Item:Q2012695"
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The following pages link to On high order methods for the heterogeneous Helmholtz equation (Q2012695):
Displaying 34 items.
- A general approach for high order absorbing boundary conditions for the Helmholtz equation (Q401549) (← links)
- High order perturbation theory for Helmholtz/Schrödinger equations via a separable preconditioner (Q1383047) (← links)
- The Helmholtz equation in heterogeneous media: a priori bounds, well-posedness, and resonances (Q1710518) (← links)
- A high order ADI method for separable generalized Helmholtz equations (Q1852260) (← links)
- An efficient high-order multiscale finite element method for frequency-domain elastic wave modeling (Q2009831) (← links)
- Dirac assisted tree method for 1D heterogeneous Helmholtz equations with arbitrary variable wave numbers (Q2047600) (← links)
- Wavenumber-explicit convergence of the \(hp\)-FEM for the full-space heterogeneous Helmholtz equation with smooth coefficients (Q2122632) (← links)
- A coercive heterogeneous media Helmholtz model: formulation, wavenumber-explicit analysis, and preconditioned high-order FEM (Q2173338) (← links)
- An overlapping decomposition framework for wave propagation in heterogeneous and unbounded media: formulation, analysis, algorithm, and simulation (Q2222968) (← links)
- Optimal constants in nontrapping resolvent estimates and applications in numerical analysis (Q2289363) (← links)
- A new numerical approach to the solution of the 2-D Helmholtz equation with optimal accuracy on irregular domains and Cartesian meshes (Q2308822) (← links)
- High-order numerical solution of the Helmholtz equation for domains with reentrant corners (Q2359652) (← links)
- Iterative schemes for high order compact discretizations to the exterior Helmholtz equation (Q2842481) (← links)
- Multiscale Petrov-Galerkin Method for High-Frequency Heterogeneous Helmholtz Equations (Q4554197) (← links)
- Finite Element Approximation of Electromagnetic Fields Using Nonfitting Meshes for Geophysics (Q4577234) (← links)
- 4. High-order topological expansions for Helmholtz problems in 2D (Q4596909) (← links)
- Acoustic transmission problems: Wavenumber-explicit bounds and resonance-free regions (Q4630576) (← links)
- Comments on iterative schemes for high order compact discretizations to the exterior Helmholtz equation (Q4981954) (← links)
- Quasi-Monte Carlo Finite Element Analysis for Wave Propagation in Heterogeneous Random Media (Q5149780) (← links)
- A Hybridized High-Order Method for Unique Continuation Subject to the Helmholtz Equation (Q5157401) (← links)
- High-Order Discrete Helmholtz Decompositions for the Electric Field Integral Equation (Q5350940) (← links)
- Hierarchical matrix techniques for low- and high-frequency Helmholtz problems (Q5450557) (← links)
- (Q5718523) (← links)
- An efficient high-order compact finite difference method for the Helmholtz equation (Q5859053) (← links)
- A simple proof that the \textit{hp}-FEM does not suffer from the pollution effect for the constant-coefficient full-space Helmholtz equation (Q6038832) (← links)
- Scattering by Finely Layered Obstacles: Frequency-Explicit Bounds and Homogenization (Q6042080) (← links)
- High-order compact finite difference methods for solving the high-dimensional Helmholtz equations (Q6109548) (← links)
- Does the Helmholtz Boundary Element Method Suffer from the Pollution Effect? (Q6115453) (← links)
- Decompositions of High-Frequency Helmholtz Solutions via Functional Calculus, and Application to the Finite Element Method (Q6137602) (← links)
- Wavenumber-Explicit Parametric Holomorphy of Helmholtz Solutions in the Context of Uncertainty Quantification (Q6164170) (← links)
- An adaptive finite element PML method for Helmholtz equations in periodic heterogeneous media (Q6552690) (← links)
- The boundary element method for acoustic transmission with nonconforming grids (Q6556763) (← links)
- Wavenumber-explicit stability and convergence analysis of \(hp\) finite element discretizations of Helmholtz problems in piecewise smooth media (Q6622385) (← links)
- Approximations of the Helmholtz equation with variable wave number in one dimension (Q6661962) (← links)