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   -> Volume 3, Issue 3


Book: Multivariate Approximation: From CAGD to Wavelets
 
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hn277je@math.uni-duisburg.de (Kurt Jetter)
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PostPosted: Mon Dec 02, 2002 12:45 pm    
Subject: Book: Multivariate Approximation: From CAGD to Wavelets
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Book: Multivariate Approximation: From CAGD to Wavelets

Multivariate Approximation: From CAGD to Wavelets
Proceedings of the Internat. Workshop, Santiago, Chile, Sept. 24 - 30, 1992
Editors: Kurt Jetter and Florencio I. Utreras
now available
from World Scientific, Singapore, ISBN 981-02-1442-1

Contents:
G. Baszenski and M. Tasche,
Fast Algorithms for Simultaneous Polynomial Approximation
M. Bozzini and L. Lenarduzzi,
alpha-Spline of Smoothing for Correlated Errors in Dimension Two
M.D. Buhmann,
New Developments in the Theory of Radial Basis Function Interpolation
C.K. Chui and X. Li,
Realization of Neural Networks with One Hidden Layer
P. Costantini,
A General Method for Constrained Curves with Boundary Conditions
F. Fontanella and C. Manni,
A Local Scheme for Comonotone Bivariate Interpolation over Contours
M. Gasca and J.M. Pena,
Sign-regular and Totally Positive Matrices: An Algorithmic Approach
R. Gormaz and P.-J. Laurent,
Some Results on Blossoming and Multivariate B-Splines
K. Jetter,
Riesz Bounds in Scattered Data Interpolation and L_2-Approximation
A. Le Mehaute,
On Multivariate Hermite Polynomial Interpolation
B. Lenze,
Quantitative Approximation Results from Sigma-Pi-Type Neural Network Operators
D. Levin,
Local Interpolation Schemes - From Curves to Surfaces
M.C. Lopez de Silanes,
Some Results on Approximation by Smoothing D^m-Splines
R. Morandi and C. Conti,
Blending Function for Interpolating Non-Uniformly Distributed Data
Ch. Rabut,
Computing Cardinal Interpolants and Wavelets by Using Convolution Products
V. Ramirez-Gonzalez and F.J. Munoz-Delgado,
Some Results on Linear Polynomial Operators
M. Reimer,
On the Existence of Gauss-Like Node Distributions on High-Dimensional Spheres
R. Schaback,
Comparison of Radial Basis Function Interpolants
J. Stoeckler,
Non-Stationary Wavelets
F.I. Utreras,
Multiresolution and Pre-Wavelets Using Radial Basis Functions
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