Free Access
RAIRO. Anal. numér.
Volume 14, Number 3, 1980
Page(s) 279 - 290
Published online 31 January 2017
  1. 1 I BABUSKA et W RHEINBOLDT, Analysis of Optimal Finite Element in $R$ , University of Maryland, Technical note BN-869, 1978 [Zbl: 0431.65055]
  2. 2 I BABUšKA et W RHEINBOLDT, Error Estimates for Adaptive Finite Element Computations, University of Maryland, Technical note BN-854, 1977, S I A M J Num anal (à paraître) [MR: 483395] [Zbl: 0398.65069]
  3. 3 W E CARROLL et R M BARKER, A Theorem of Optimum Finite Element Idealisation, Int J Solids and Structures, vol 9, 1973, p 883-895 [MR: 337119]
  4. 4 Ph CIARLET, The Finite Element Method for Elliptic Problems, North-Holland, Amsterdam, 1978 [MR: 520174] [Zbl: 0383.65058]
  5. 5 G M MCNEICE et P V MARCAL, Optimization of Finite Element Grids Based on Minimum Potential Energy, J Engg for Industry, vol 95, série B, n° 1, 1973, p 186-190
  6. 6 J NEČAS, Les méthodes directes en théorie des équations elliptiques, Masson, Paris, 1967 [MR: 227584]
  7. 7 P OLIVEIRA, Maillages optimaux dans les méthodes d'éléments finis, Thèse de 3e cycle, Paris, 1979 [Zbl: 0447.65062]
  8. 8 P OLIVEIRA Dérivabilité de l'erreur par rapport à la triangulation dans les méthodes d'éléments finis R A I R O , Analyse numérique, vol 14, n° 3 1980 [EuDML: 193363] [Zbl: 0447.65063]
  9. 9 W PRAGER, A Note on the Optimal Choice of Finite Elements Grids, Computer Methods in Applied Mechanics and Engineering, vol 6, 1975, p 363-366 [MR: 458944] [Zbl: 0323.73059]
  10. 10 J W TANG et D J TURCKE, Characteristics of Optimal Grids, Computer Methods in Applied Mechanics and Engineering, vol 11, 1977, p 31-37
  11. 11 D J TURCKE et G M MCNEICE, Guidelines for Selecting Finite Element Grids Based on an Optimization Study, Computers and Structures, vol 4, 1974, p 499-519

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