Titlebook: Approximation Theory, Wavelets and Applications; S. P. Singh Book 1995 Springer Science+Business Media Dordrecht 1995 Convexity.Derivative

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太空

Approximation and Interpolation on Spheres,ss that has been made in the approximation of functions defined on spheres. For practical purposes, the sphere of greatest interest would appear to be S., since it serves as a (flawed) model of the Earth’s surface. There is every reason to believe that the new approximation methods now being develop

observatory

Exploring Covariance, Consistency and Convergence in Pade Approximation Theory, approximant .. of degree . in the numerator and degree . in the denominator, the Padé operator .. . The fact that the Padé approximant is a rational function gives rise to a number of interesting questions. Since the concept of Padé approximant is defined both for univariate and multivariate functi

gerontocracy

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flaggy

Knot Removal for Scattered Data,tion of a function defined on scattered data, without perturbing the approximation more than a given tolerance. The method removes some (or all) of the interior knots. The number and location of these knots are determined automatically. Applications are in approximation of data, data storage and ima

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DAUNT

Wavelets on the Interval,pted to a bounded interval. The two approaches of Meyer and Cohen-Daubechies-Vial to adapt Daubechies scaling functions and wavelets to .. [0, 1] are outlined, as well as the B-spline approach by Chui-Quak together with related algorithmic considerations of Quak-Weyrich.

紅腫

Can Irregular Subdivisions Preserve Convexity?,ting surfaces that can be irregular in some case. Moreover, it seems to be suitable to preserve the convexity of the Bézier net defined over the triangle since it is . with the mid-point splitting. This property is proved by means of the algorithm used to define the scheme.

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