Adaptive Crouzeix–Raviart boundary element method

Author:

Heuer Norbert,Karkulik Michael

Publisher

EDP Sciences

Subject

Applied Mathematics,Modeling and Simulation,Numerical Analysis,Analysis,Computational Mathematics

Reference32 articles.

1. M. Ainsworth and J. Tinsley Oden, A posteriori error estimation in finite element analysis.Pure Appl. Math.Wiley-Interscience [John Wiley & Sons], New York (2000).

2. Aurada M., Feischl M., Führer T., Karkulik M. and Praetorius D., Efficiency and Optimality of Some Weighted–Residual Error Estimator for Adaptive 2D Boundary Element Methods.Comput. Methods Appl. Math.13(2013) 305–332.

3. M. Aurada, M. Feischl, T. Führer, M. Karkulik and D. Praetorius, Energy norm based error estimators for adaptive BEM for hypersingular integral equations.Appl. Numer. Math.(2014).

4. R.E. Bank, Hierarchical bases and the finite element method. In vol. 5 ofActa Numer.Cambridge Univ. Press, Cambridge (1996) 1–43.

5. A. Berger, R. Scott and G. Strang, Approximate boundary conditions in the finite element method. In vol. X,Symposia Mathematica (Convegno di Analisi Numerica, INDAM, Rome, 1972). Academic Press, London (1972) 295–313.

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1. Efficient mesh refinement for the Poisson‐Boltzmann equation with boundary elements;Journal of Computational Chemistry;2021-03-09

2. A wirebasket preconditioner for the mortar boundary element method;Advances in Computational Mathematics;2017-04-14

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