HILBERT

swMATH8683MaRDI QIDQ20685

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Described by source

• HILBERT -- a MATLAB implementation of adaptive 2D-BEM. \(\underline {\text H}\)ilbert \(\underline {\text I}\)s a \(\underline {\text L}\)ovely \(\underline {\text B}\)oundary \(\underline {\text E}\)lement \(\underline {\text R}\)esearch \(\underline {\text T}\)ool

Related Items (21)

Optimal additive Schwarz preconditioning for hypersingular integral equations on locally refined triangulations ⋮ Adaptive boundary element methods. A posteriori error estimators, adaptivity, convergence, and implementation ⋮ On the Nonsymmetric Coupling Method for Parabolic-Elliptic Interface Problems ⋮ Classical FEM-BEM coupling methods: nonlinearities, well-posedness, and adaptivity ⋮ Robust coupling of DPG and BEM for a singularly perturbed transmission problem ⋮ Optimal additive Schwarz preconditioning for adaptive 2D IGA boundary element methods ⋮ Convergence of adaptive BEM for some mixed boundary value problem ⋮ Simultaneous quasi‐optimal convergence rates in FEM‐BEM coupling ⋮ Estimator reduction and convergence of adaptive BEM ⋮ Nonelement boundary representation with Bézier surface patches for 3D linear elasticity problems in parametric integral equation system (PIES) and its solving using Lagrange polynomials ⋮ A posteriori error estimates for the Johnson-Nédélec FEM-BEM coupling ⋮ On the coupling of DPG and BEM ⋮ ZZ-type a posteriori error estimators for adaptive boundary element methods on a curve ⋮ Adaptive BEM with inexact PCG solver yields almost optimal computational costs ⋮ Stable non-symmetric coupling of the finite volume method and the boundary element method for convection-dominated parabolic-elliptic interface problems ⋮ An Adaptive Nonsymmetric Finite Volume and Boundary Element Coupling Method for a Fluid Mechanics Interface Problem ⋮ Functional a posteriori error estimates for boundary element methods ⋮ Adaptive boundary element methods for optimal convergence of point errors ⋮ Convergence of some adaptive FEM-BEM coupling for elliptic but possibly nonlinear interface problems ⋮ Quasi-optimal convergence rates for adaptive boundary element methods with data approximation. II: Hyper-singular integral equation ⋮ Efficient and accurate implementation of \(hp\)-BEM for the Laplace operator in 2D

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