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Polynomial approximation on tetrahedrons in the finite element method. (English) Zbl 0279.41005

##### MSC:
 41A10 Approximation by polynomials 41A05 Interpolation in approximation theory
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##### References:
 [1] Berezin, I.S; Židkov, N.P, (), (English translation) [2] Birkhoff, G; Schultz, M.H; Varga, R.S, Piecewise Hermite interpolation in one and two variables with applications to partial differential equations, Numer. math., 11, 232-256, (1968) · Zbl 0159.20904 [3] Ženíšek, A, Interpolation polynomials on the triangle, Numer. math., 15, 283-296, (1970) · Zbl 0216.38901 [4] Bramble, J.H; Zlámal, M, Triangular elements in the finite element method, Math. comp., 24, 809-820, (1970) · Zbl 0226.65073 [5] Ženíšek, A, () [6] Zlámal, M, On the finite element method, Numer. math., 12, 394-409, (1968) · Zbl 0176.16001 [7] Ciarlet, P.G; Wagschal, C, Multipoint Taylor formulas and applications to the finite element method, Numer. math., 17, 84-100, (1971) · Zbl 0199.50104 [8] Ženíšek, A, Interpolation polynomials on the triangle and the finite element method, (), (in Czech) · Zbl 0216.38901 [9] Smirnov, V.I, (), (English translation) [10] Lions, J.L; Magenes, E, () [11] Ženíšek, A; Zlámal, M, Convergence of a finite element procedure for solving boundary value problems of the fourth order, Internat. J. numer. meth. engrg., 2, 307-310, (1970) · Zbl 0256.65055 [12] Céa, J, Approximation variationelle des problèmes aux limites, Ann. inst. Fourier (Grenoble), 14, 345-444, (1964) · Zbl 0127.08003
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