Keywords
- Finite Element Method
- Quadrature Formula
- Finite Element Approximation
- Ideal Boundary
- Nonhomogeneous Boundary
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References
CIARLET P.G., RAVIART P.A., The combined effect of curved boundaries and numerical integration in isoparametric finite element methods. In: The Mathematical Foundations of the Finite Element Method with Applications to Partial Differential Equations (A.K. Aziz, Editor), Academic Press, New York, 1972, pp. 409–474.
CIARLET P.G., The Finite Element Method for Elliptic Problems. North-Holland, Amsterdam, 1978.
DOKTOR P., On the density of smooth functions in certain subspaces of Sobolev space. Commentationes Mathematicae Universitatis Carolinae 14 (1973), 609–622.
FEISTAUER M., On the finite element approximation of a cascade flow problem. (To appear).
FEISTAUER M., ŽENÍŠEK A., Finite element methods for nonlinear elliptic problems. (To appear).
ŽENÍŠEK A., Nonhomogeneous boundary conditions and curved triangular finite elements. Apl. Mat. 26 (1981), 121–141.
ŽENÍŠEK A., Discrete forms of Friedrichs' inequalities in the finite element method. R.A.I.R.O. Anal. numér. 15 (1981), 265–286.
ŽENÍŠEK A., How to avoid the use of Green's theorem in the Ciarlet's and Raviart's theory of variational crimes. (To appear).
ZLÁMAL M., Curved elements in the finite element methods. I. SIAM J. Numer. Anal. 10 (1973), 229–240.
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© 1986 Equadiff 6 and Springer-Verlag
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Ženíšek, A. (1986). Some new convergence results in finite element theories for elliptic problems. In: Vosmanský, J., Zlámal, M. (eds) Equadiff 6. Lecture Notes in Mathematics, vol 1192. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0076093
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DOI: https://doi.org/10.1007/BFb0076093
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