A fundamental property of -splines.
Branga, Adrian (1996)
General Mathematics
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Displaying similar documents to “Smooth, Easy to Compute Interpolating Splines.”
A fundamental property of -splines.
Basis of quartic splines over triangulation.
Pílnikova, Jana, Chalmovianský, Pavel (1999)
Journal for Geometry and Graphics
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A variational approach to spline functions theory.
Micula, G. (2003)
Rendiconti del Seminario Matematico
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A note on tension spline
Segeth, Karel
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Spline theory is mainly grounded on two approaches: the algebraic one (where splines are understood as piecewise smooth functions) and the variational one (where splines are obtained via minimization of quadratic functionals with constraints). We show that the general variational approach called smooth interpolation introduced by Talmi and Gilat covers not only the cubic spline but also the well known tension spline (called also spline in tension or spline with tension). We present the...
Fundamental quadratic splines and applications
Jiří Kobza, Radek Kučera (1993)
Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica
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On Spline Systems: Lm-Splines.
F.-J. Delvos, Walter Schempp (1972)
Mathematische Zeitschrift
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Some properties of the interpolating spline-functions space
R. Zejnullahu (1989)
Matematički Vesnik
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Quadratic splines smoothing the first derivatives
Jiří Kobza (1992)
Applications of Mathematics
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The extremal property of quadratic splines interpolating the first derivatives is proved. Quadratic spline smoothing the given values of the first derivative, depending on the knot weights and smoothing parameter , is then studied. The algorithm for computing appropriate parameters of such splines is given and the dependence on the smoothing parameter is mentioned.
On some properties of LB-splines
Zygmunt Wronicz (1985)
Annales Polonici Mathematici
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Chebyshevian splines
Zygmunt Wronicz
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CONTENTSIntroduction...........................................................................................................5I. Canonical complete Chebyshev systems 1. Canonical complete Chebyshev systems.......................................................7 2. Interpolation by generalized polynomials and divided differences................12 3. The Markov inequality for generalized polynomials......................................16II. Chebyshevian splines 1. Basic...