Sur l'élément de Clough et Tocher

 Access to full text

 Full (PDF)

1. [1] CIARLET P. G., Conforming and nonconforming finite element methods for solving the plate problem, à paraître dans les comptes rendus de la Conference onthe Numerical Solution of Differential Equations, Université de Dundee, 3-6 juill 1973. Zbl0285.65072MR423832
2. [2] QARLET P. G., Quelques méthodes d'éléments finis pour le problème d'une plaque encastrée, à paraître dans les comptes rendus du Colloque International surles Méthodes de Calcul Scientifique et Technique, I.R.I.A., LeChesnay, 17-21 décemb 1973. 
3. [3] CIARLET P. G. et RAVIART P.-A., General Lagrange and Hermite interpolationin Rn with applications to finite element methods. Arch. Rational Mech. Anal., 46 (1972), 177-199. Zbl0243.41004MR336957
4. [4] CIARLET P. G. et WAGSCHAL C., Multipoint Taylor formulas and applications tothe finite element method, Numer. Math., 17, (1971), 84-100. Zbl0199.50104MR287666
5. [5] CLOUGH R. W. et TOCHER J. L., Finite element stiffness matrices for analysis of plates in bending, Conference on Matrix Methods in Structural Mechanics,Wright Patterson A.F.B., Ohio, 1965. 
6. [6] RAVIART P.-A., Méthode des Eléments Finis, Université de Paris VI, Paris, 1972. od in Engineering Science, McGraw- 
7. [7] ZIENKIEWICZ O. C., The Finite Element Method in Engineering Science, , McGraw-Hill, London, 1971. Zbl0237.73071MR315970

1. Jim Jr. Douglas, Todd Dupont, Peter Percell, Ridgway Scott, A family of $C^1$ finite elements with optimal approximation properties for various Galerkin methods for 2nd and 4th order problems
2. Philippe G. Ciarlet, Interpolation Error Estimates for the Reduced Hsieh-Clough-Tocher Triangle