Free Access
Volume 19, Number 1, 1985
Page(s) 65 - 87
Published online 31 January 2017
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  2. D ARNOLD and W L WENDLAND On the asymptotic convergence of collocation methods Math Comp in print (1983) [MR: 717691] [Zbl: 0541.65075]
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  7. J FREHSE and R RANNACHER Eine $L^1$-Fehlerabschatzung fur diskrete Grundlosungen in der Methode der finiten ElementeIn « Finite Elemente » Tagungsband Bonn Math Schr 89, 92-114 (1976) [MR: 471370] [Zbl: 0359.65093]
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  10. G C HSIAO,P KOPP and W L WENDLAND, A Galerkin collocation method for some integral equations of the first kind Computing 25, 89-130 (1980) [MR: 620387] [Zbl: 0419.65088]
  11. G C HSIAO and W L WENDLAND, Afinite element method for some integral equations of the first kind J Math Anal Appl 58, 449-481 (1977) [MR: 461963] [Zbl: 0352.45016]
  12. G C HSIAO and W L WENDLAND The Aubin-Nitsche lemma for integral equations Journal of Integral Equations 3, 299-315 (1981) [MR: 634453] [Zbl: 0478.45004]
  13. G C HSIAO and W L WENDLAND Super-approximation for boundary integral methods In Advances in Computer Methods for Partial Differential Equations IV (ed R Vichnevetsky, R S Stepleman), pp 200-206, IMACS, Dept Comp Sc Rutgers Univ New Brunswick 1981
  14. E MARTENSEN Potentialtheorie B G Teubner Stuttgart 1968 [MR: 247116] [Zbl: 0174.42602]
  15. S G MICHLIN, Vorlesungen uber lineare Integralgleichungen Verl der Wiss Berlin 1962 [MR: 141959]
  16. F NATTERER, Uber die punktweise Konvergenz finiter Elemente Numer Math 25 67-77 (1975) [EuDML: 132361] [MR: 474884] [Zbl: 0331.65073]
  17. J C NEDELEC, Approximation des équations integrales en mecanique et en physique Lecture Notes, Centre de Math Appl Ecole Polytechnique, 91128 Palaiseau, France, 1977
  18. J C NEDELEC and J PLANCHARD, Une methode variationnelle d'elements finis pour la resolution numérique d un probleme exterieur des R3 Revue Franc Automatique, Inf Rech Oper R 3, 105-129 (1973) [EuDML: 193249] [MR: 424022] [Zbl: 0277.65074]
  19. J A NITSCHE , L$^\infty $-convergence of finite element approximation Second Conference on Finite Elements, Rennes, France, 1975 [MR: 568857] [Zbl: 0362.65088]
  20. P M PRENTER, Splines and Variational Methods John Wiley & Sons, New York 1975 [MR: 483270] [Zbl: 0344.65044]
  21. R RANNACHER, Punktweise Konvergenz der Methode der finiten Elemente beim Plattenproblem Manuscripta math 19, 401-416(1976) [EuDML: 154424] [MR: 423841] [Zbl: 0383.65061]
  22. J SARANEN and W L WENDLAND, One the asymptotic convergence of collocation methods with spline functions of even degree, to appear in Math Comp 1985 [MR: 790646] [Zbl: 0623.65145]
  23. A H SCHATZ and L B WAHLBIN, Maximum norm error estimates in the finite element method for Poisson equation on plane domains with corners Math Comp 32, 73-109 (1978) [MR: 502065] [Zbl: 0382.65058]
  24. R SCOTT Optimal $L^\infty $-estimates for the finite element method on irregular meshes Math Comp 30, 681-697 (1976) [MR: 436617] [Zbl: 0349.65060]
  25. E STEPHAN, Solution procedures for interface problems in acoustics and electro-magnetics In Theoretical Acoustics and Numerical Techniques (ed P Filippi), CISM Courses 277, Springer-Verlag, Wien, New York, 291-348 (1983) [MR: 762832] [Zbl: 0578.76078]
  26. E STEPHAN and W L WENDLAND, Remarks to Galerkin and least squares methods with finite elements for general elliptic problem Manuscripta Geodaetica 1, 93-123 (1976) and Springer Lecture Notes m Math 564, 461-471 (1976) [MR: 520343] [Zbl: 0353.65067]
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  28. M TAYLOR, Pseudodifferential Operators Princeton Univ Press, Princeton N J 1981 [MR: 618463] [Zbl: 0453.47026]
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  30. W L WENDLAND, On applications and the convergence of boundary integral methods In Treatment of Integral Equations by Numerical Methods (ed T H Baker G F Miller), pp 463-476, Academic Press, London 1982 [MR: 755378] [Zbl: 0561.65085]
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