Bounds for a Class of Linear Functionals with Applications to Hermite Interpolation.

J.H. BRAMBLE; S.R. HILBERT

Numerische Mathematik (1970/71)

  • Volume: 16, page 362-369
  • ISSN: 0029-599X; 0945-3245/e

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BRAMBLE, J.H., and HILBERT, S.R.. "Bounds for a Class of Linear Functionals with Applications to Hermite Interpolation.." Numerische Mathematik 16 (1970/71): 362-369. <http://eudml.org/doc/132041>.

@article{BRAMBLE1970/71,
author = {BRAMBLE, J.H., HILBERT, S.R.},
journal = {Numerische Mathematik},
pages = {362-369},
title = {Bounds for a Class of Linear Functionals with Applications to Hermite Interpolation.},
url = {http://eudml.org/doc/132041},
volume = {16},
year = {1970/71},
}

TY - JOUR
AU - BRAMBLE, J.H.
AU - HILBERT, S.R.
TI - Bounds for a Class of Linear Functionals with Applications to Hermite Interpolation.
JO - Numerische Mathematik
PY - 1970/71
VL - 16
SP - 362
EP - 369
UR - http://eudml.org/doc/132041
ER -

Citations in EuDML Documents

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  1. Pierre Lesaint, Milos Zlamal, Convergence de l'élément de Wilson en élasticité linéaire Cas des quadrilatères quelconques
  2. P. Lesaint, P. A. Raviart, Résolution numérique de l'équation de continuité par une méthode du type éléments finis
  3. Kinji Baba, Masahisa Tabata, On a conservation upwind finite element scheme for convective diffusion equations
  4. L. B. Wahlbin, Maximum norm error estimates in the finite element method with isoparametric quadratic elements and numerical integration
  5. Manfred Dobrowolski, Convergence of finite element approximation to quasilinear initial boundary value problems
  6. Vladimír Janovský, Nonconform finite element procedure for solving of the simply supported plate problem
  7. Mohamed El Hatri, Estimation d'erreur optimale et de type superconvergence de la méthode des éléments finis pour un problème aux limites, dégénéré
  8. Pierre Lesaint, Milos Zlamal, Superconvergence of the gradient of finite element solutions
  9. Boško Jovanović, Lubin Vulkov, Analysis and numerical approximation of a parabolic-hyperbolic transmission problem
  10. Vladimír Janovský, Petr Procházka, Contact problem of two elastic bodies. II

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