New developments in approximation theory : 2nd International Dortmund Meeting (IDoMAT) '98, Germany, February 23-27, 1998
Author(s)
Bibliographic Information
New developments in approximation theory : 2nd International Dortmund Meeting (IDoMAT) '98, Germany, February 23-27, 1998
（International series of numerical mathematics, v. 132）
Birkhauser Verlag, c1999
- : sz
Available at 17 libraries
-
Library, Research Institute for Mathematical Sciences, Kyoto University数研
: szC-P||Dortmund||1998.299034517
Note
Includes bibliographical references
Description and Table of Contents
Description
These refereed papers contain developments in univariate and multivariate approximation theory, applications in computer-aided geometrical design, a tool in engineering and medical technology, radial basis functions, bivariate spline interpolation, and subdivision algorithms.
Table of Contents
- Feller semigroups, Bernstein type operators and generalized convexity associated with positive projections, Francesco Altomare
- Gregory's rational cubic splines in interpolation subject to derivative obstacles, Marion Bastian-Walther and Jochen W. Schmidt
- interpolation by splines on triangulations, Oleg Vadydov et al
- on the use of quasi-Newton methods in DAE-codes, Christoph Fredebeul and Christoph Weber
- on the regularity of some differential operators, Karsten Kamber and Xinlong Zhou
- some inequalities for trigonometric polynomials and their derivatives, Hans-Bernd Knoop and Xinlong Zhou
- Inf-convolution and radial basis functions, Alain Le Mehaute
- on a special property of the averaged modulus for functions of bounded variation, Burkhard Lenze
- a simple approach to the variational theory for interpolation on spheres, Jeremy Levesley et al
- constants in comonotone polynomial approximation - a survey, L. Leviatan and I.A. Shevchuk
- will Ramanujan kill Baker-Gammel-Wills? (a selective survey of Pade approximation), Doron S. Lubinsky
- approximation operators of binomial type, Alexandru Lupas
- certain results involving gammaoperators, Alexandru Lupas et al
- recent research at Cambridge on radial basis functions, M.J.D. Powell
- representation of quasi-interpolants as differential operators and applications, Paul Sablonniere
- native Hilbert spaces for radial basis functions 1, Robert Schaback
- adaptive approximation with Walsh-similar functions, Bl. Sendov
- dual recurrence and Christoffel-Darboux-type formulas for orthogonal polynomials, Michael-Ralf Skrzipek
- on some problems of weighted polynomial approximation and interpolation, Jozsef Szabados
- asymptotics of derivatives of orthogonal polynomials based on generalized Jacobi weights - some new theorems and applications, Peter Vertesi.
by "Nielsen BookData"