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All issues Volume 24 / No 2 (1990) ESAIM: M2AN, 24 2 (1990) 265-304 References
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Issue
ESAIM: M2AN
Volume 24, Number 2, 1990
Page(s) 265 - 304
DOI https://doi.org/10.1051/m2an/1990240202651
Published online 31 January 2017
  1. I. BABUSKA and M. SURI, The pand h-p versions of the finite element method. An overview, Technical Note BN-1101, Institute for Phy. Sci. and Tech., 1989, To appear in Computer Methods in Applied Mechanics and Engineering (1990). [Google Scholar]
  2. I. BABUSKA and M. R. DORR, Error estimates for the combined h and p version of the finite element method, Numer. Math., 37 (1981), pp. 252-277. [MR: 623044] [Zbl: 0487.65058] [Google Scholar]
  3. I. BABUSKA andM. SURI, The optimal convergence rate of the p-version of the finite element method, SIAM J. Numer. Anal., 24 9 No. 4 (1987), pp. 750-776. [MR: 899702] [Zbl: 0637.65103] [Google Scholar]
  4. I. BABUSKA and M. SURI, 9 The h-p version of the finite element method with quasiuniform meshes, RAIRO Math. Mod. and Numer. Anal., 21, No. 2 (1987), pp. 199-238. [EuDML: 193500] [MR: 896241] [Zbl: 0623.65113] [Google Scholar]
  5. I. BABUSKA and B. A. SZABO, Lectures notes on finite element analysis, In préparation. [Zbl: 0792.73003] [Google Scholar]
  6. I. BABUSKA,B. A. SZABOand I. N. KATZ, The p-version of the finite element method, SIAM J. Numer. Anal., 18 (1981), pp.515-545. [MR: 615529] [Zbl: 0487.65059] [Google Scholar]
  7. I. BERGH and J. LOFTSTROM, Interpolation Spaces, Springer-Verlag, Berlin-Heidelberg-New York, 1976. [Zbl: 0344.46071] [Google Scholar]
  8. C. K. CHUI, Multivariate Splines, SIAM, Philadelphia, 1988. [MR: 1033490] [Zbl: 0687.41018] [Google Scholar]
  9. M. R. DORR, The approximation theory for the p-version of the finite element method, SIAM J. Numer. Anal., 21 (1984), pp. 1180-1207. [MR: 765514] [Zbl: 0572.65074] [Google Scholar]
  10. M. R. DORR, The approximation of solutions of elliptic boundary-values problems via the p-version of the finite element method, SIAM J. Numer. Anal., 23 (1986), pp. 58-77. [MR: 821906] [Zbl: 0617.65109] [Google Scholar]
  11. I. S. GRADSHTEYNand I. M. RYZHIK, Table of Integrals, Series and Products, Academie Press, London, NewYork, 1965. [MR: 197789] [Zbl: 0521.33001] [Google Scholar]
  12. W. GUI and I. BABUSKA, The h, p and h-p versions of the finite element method in one dimension, part 1 : the error analysis of the p-versioc ; part 2 : the error analysis of the h and h-p versions; part 3 : the adaptive h-p version, Numer.Math., 49 (1986), pp.577-683. [EuDML: 133131] [MR: 861522] [Zbl: 0614.65089] [Google Scholar]
  13. B. GUO and I. BABUSKA, The h-p version of the finite element method I, Computational Mechanics, 1 (1986), pp. 21-41. [Zbl: 0634.73058] [Google Scholar]
  14. B. GUO andI. BABUSKA, The h-p version of the finite element method II, Computational Mechanics, 2 (1986), pp. 203-226. [Zbl: 0634.73059] [Google Scholar]
  15. G. H. HARDY,T. E. LITTLEWOOD andG. POLYA, Inequalitie, Cambridge University Press, Cambridge, 1934. [Zbl: 0010.10703] [JFM: 60.0169.01] [Google Scholar]
  16. I. N. KATZ and D. W. WANG, The p-version of the finite element method for problems requiring C1-continuity, SIAM J. Numer. Anal., 22 (1985), pp. 1082-1106. [MR: 811185] [Zbl: 0602.65086] [Google Scholar]
  17. V. A. KONDRATEV, Boundary-value problems for elliptic equations in domains with conic or corner points, Trans. Moscow Math. Soc, 16 (1967), pp.227-313. [MR: 226187] [Zbl: 0194.13405] [Google Scholar]
  18. V. A. KONDRATEV andO. A. OLEINIK, Boundary-value problems for partial differential equations in non-smooth domains, Russian Math. Surveys, 38 (1983), pp.1-86. [Zbl: 0548.35018] [Google Scholar]
  19. E. REISSNER, A twelfth order theory of transverse bending of transversly isotropic plates, Z. Angew. Math. Mech., 63 (1983), pp.285-289. [Zbl: 0535.73039] [Google Scholar]
  20. E. REISSNER, Reflections on the theory of elastic plates, Appl. Mech. Rev., 38 (1985), p. 11. [Google Scholar]
  21. E. M. STEIN, Singular Integrals and Differentiability Properties of Functions, Princeton University Press, Princeton, N.J., 1970. [MR: 290095] [Zbl: 0207.13501] [Google Scholar]
  22. P. K. SUETIN, Classical Orthogonal Polynomials, Moscow, 1979 (In Russian). [MR: 548727] [Zbl: 0449.33001] [Google Scholar]

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