## Mixed finite elements in $$\mathbb{R}^3$$.(English)Zbl 0419.65069

### MSC:

 65N30 Finite element, Rayleigh-Ritz and Galerkin methods for boundary value problems involving PDEs 78A25 Electromagnetic theory (general) 74S05 Finite element methods applied to problems in solid mechanics 65D05 Numerical interpolation
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### References:

 [1] Adam JC, Gourdin Serveniere A, Nedelec JC (1980) Study of an implicit scheme for integrating Maxwell’s equation. (in press) · Zbl 0433.73067 [2] Brezzi F (1974) On the existence, uniqueness and approximation of saddle-point problems arising from Lagrangian multipliers. RAIRO 8:129-151 · Zbl 0338.90047 [3] Ciarlet PG (1978) The finite element method for elliptic problems. North Holland, Amsterdam, New York · Zbl 0383.65058 [4] Duvaut G, Lions JL (1972) Les inéquations en mécanique et en physique. Dunod, Paris · Zbl 0298.73001 [5] Fortin M (1977) An analysis of the convergence of mixed finite element methods. RAIRO 11:341-354 · Zbl 0373.65055 [6] Glowinski R, Marroco A (1975) Sur l’approximation par éléments finis d’ordre un et la résolution par pénalisation-dualité d’une classe de problèmes de Dirichlet non linéaires. Rapport de Recherche IRIA no 115 · Zbl 0368.65053 [7] Petravic (1976) Numerical modeling of pulsar magnetospheres. Computer Physics Communications 12:9-19 [8] Raviart PA, Thomas JM (1977) A mixed finite element method for 2nd order elliptic problems. In: Dold A, Eckmann B (eds). Mathematical aspects of finite element methods. Proceedings of the conference held in Rome, 10-12 Dec, 1975. Springer, Berlin Heidelberg New York (Lecture Notes in Mathematics vol 606) [9] Thomas JM (1977) Doctoral Thesis. Université de Paris VI
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