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  1. No Access

    Article

    Interpolation from spaces spanned by monomials

    This is an extension and emendation of recent results on the use of Gauss elimination in multivariate polynomial interpolation and, in particular, ideal interpolation.

    C. de Boor in Advances in Computational Mathematics (2007)

  2. Book Series

    Encyclopaedia of Mathematics

    Volume 1 / 1995 to Volume 10 / 1994

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    Book

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    Article

    Approximation Orders of FSI Spaces in L 2 (R d )

    A second look at the authors' [BDR1], [BDR2] characterization of the approximation order of a Finitely generated Shift-Invariant (FSI) subspace ...

    C. de Boor, R. A. DeVore, A. Ron in Constructive Approximation (1998)

  5. No Access

    Article

    Approximation Orders of FSI Spaces in L 2 (R d )

    A second look at the authors' [BDR1], [BDR2] characterization of the approximation order of a Finitely generated Shift-Invariant subspace S(Φ) of L 2 ...

    C. de Boor, R. A. DeVore, A. Ron in Constructive Approximation (1998)

  6. No Access

    Chapter

    Gauss Elimination by Segments and Multivariate Polynomial Interpolation

    The construction of a polynomial interpolant to data given at finite pointsets in ℝ d (or, most generally, to data specified by finitely many linear functionals) is considered, with...

    C. de Boor in Approximation and Computation: A Festschrift in Honor of Walter Gautschi (1994)

  7. No Access

    Article

    Approximation power of smooth bivariate PP functions

    C. de Boor, K. Höllig in Mathematische Zeitschrift (1988)

  8. No Access

    Chapter and Conference Paper

    Approximation order from smooth bivariate PP functions

    C. de Boor in Numerical Analysis (1984)

  9. No Access

    Article

    B-splines from parallelepipeds

    C. De Boor, K. Höllig in Journal d’Analyse Mathématique (1982)

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    Chapter and Conference Paper

    Topics in multivariate approximation theory

    C. de Boor in Topics in Numerical Analysis (1982)