An Algorithmic Approach to Hermite-Birkhoff-Interpolation.
G. Mühlbach (1981)
Numerische Mathematik
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Displaying similar documents to “On Lagrange and Hermite Interpolation in Rk.”
An Algorithmic Approach to Hermite-Birkhoff-Interpolation.
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Rainer Kreß (1972/73)
Numerische Mathematik
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Bivariate Hermite Interpolation and Applications to Algebaric Geometry.
G.G. Lorentz, R.A. Lorentz (1990)
Numerische Mathematik
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On Hermite interpolation formula.
Branga, Adrian (1998)
General Mathematics
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On bivariate Hermite interpolation and the limit of certain bivariate Lagrange projectors
Phung Van Manh (2015)
Annales Polonici Mathematici
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We give a new poised bivariate Hermite scheme and a formula for the interpolation polynomial. We show that the Hermite interpolation polynomial is the limit of bivariate Lagrange interpolation polynomials at Bos configurations on circles.
The Lebesgue constant for Lagrange interpolation on equidistant nodes.
T.M. Mills, S.J. Smith (1992)
Numerische Mathematik
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Piecewise Hermite Interpolation in One and Two Variables with Applications to Partial Differential Equations.
G. BIRKHOFF, R.S. VARGA, M.H. SCHULTZ (1968)
Numerische Mathematik
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Three ways of interpolation on finite elements
Šolín, Pavel, Segeth, Karel
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Interpolation on finite elements usually occurs in a Hilbert space setting, which means that interpolation techniques involving orthogonal projection are an alternative for the traditional Lagrange nodal interpolation schemes. In addition to the Lagrange interpolation, this paper discusses the global orthogonal projection and the projection-based interpolation. These techniques are compared from the point of view of quality, efficiency, sensitivity to input parameters and other aspects....
Rationale Interpolation, Normalität und Monosplines.
D. Braess (1974)
Numerische Mathematik
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Interpolation und Gleichverteilung in Bohr's Kompaktifizierung
S. Hartman (1968)
Colloquium Mathematicae
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A General framework for local interpolation.
Charles K:, Diamond, Harvey Chui (1990/91)
Numerische Mathematik
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Bounds for a Class of Linear Functionals with Applications to Hermite Interpolation.
J.H. BRAMBLE, S.R. HILBERT (1970/71)
Numerische Mathematik
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