Pages that link to "Item:Q6137602"
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The following pages link to Decompositions of High-Frequency Helmholtz Solutions via Functional Calculus, and Application to the Finite Element Method (Q6137602):
Displaying 11 items.
- A sharp relative-error bound for the Helmholtz \(h\)-FEM at high frequency (Q2068361) (← links)
- Decompositions of high-frequency Helmholtz solutions and application to the finite element method (Q2094577) (← 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)
- Does the Helmholtz Boundary Element Method Suffer from the Pollution Effect? (Q6115453) (← links)
- At the interface between semiclassical analysis and numerical analysis of wave scattering problems. Abstracts from the workshop held September 25 -- October 1, 2022 (Q6133179) (← links)
- Perfectly-Matched-Layer Truncation is Exponentially Accurate at High Frequency (Q6135327) (← links)
- Higher-order finite element methods for the nonlinear Helmholtz equation (Q6202024) (← links)
- Wavenumber-explicit stability and convergence analysis of \(hp\) finite element discretizations of Helmholtz problems in piecewise smooth media (Q6622385) (← links)
- Lower bounds for piecewise polynomial approximations of oscillatory functions (Q6651972) (← links)
- Wavenumber-explicit \textit{hp}-FEM analysis for Maxwell's equations with impedance boundary conditions (Q6659495) (← links)
- Sharp preasymptotic error bounds for the Helmholtz \(h\)-FEM (Q6668639) (← links)
