Bramble, J. H.; Hilbert, S. R. Bounds for a class of linear functionals with applications to Hermite interpolation. (English) Zbl 0214.41405 Numer. Math. 16, 362-369 (1971). Page: −5 −4 −3 −2 −1 ±0 +1 +2 +3 +4 +5 Show Scanned Page Cited in 1 ReviewCited in 96 Documents MSC: 65D15 Algorithms for approximation of functions 65D05 Numerical interpolation PDF BibTeX XML Cite \textit{J. H. Bramble} and \textit{S. R. Hilbert}, Numer. Math. 16, 362--369 (1971; Zbl 0214.41405) Full Text: DOI EuDML OpenURL References: [1] Agmon, S.: Lectures on elliptic boundary value problems. Van Nostrand 1965 · Zbl 0142.37401 [2] Ahlin, A. C.: A bivariate generalization of Hermite’s interpolation formula. Math. Comp.18, 264–273 (1964). · Zbl 0122.12501 [3] Birkhoff, G., Schultz, M., Varga,R.: Piecewise Hermite interpolation in one and two variables with applications to partial differential equations. Num. Math.11, 232–256 (1968). · Zbl 0159.20904 [4] Bramble, J. H., Hilbert, S. R.: Estimation of linear functionals on Sobolev spaces with applications to Fourier transforms and spline interpolation. S.I.A.M. Num. anal.7, 112–124 (1970). · Zbl 0201.07803 [5] Morrey, C.: Multiple integrals in the calculus of variations. Berlin-Heidelberg-New York: Springer 1966. · Zbl 0142.38701 [6] Smith, K. T.: Inequalities for formally positive integro-differential forms. Bull. A.M.S.67, 368–370 (1961). · Zbl 0103.07602 This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. It attempts to reflect the references listed in the original paper as accurately as possible without claiming the completeness or perfect precision of the matching.