Published October 29, 1997
by Birkhauser .
Written in English
|Contributions||Günther Nürnberger (Editor), Jochen W. Schmidt (Editor), Guido Walz (Editor)|
|The Physical Object|
|Number of Pages||336|
Multivariate approximation theory is today an increasingly active research area, dealing with problems in areas such as Computer Aided Geometric Design, wavelets, multi-dimensional splines, radial-basis functions and geometric modeling.5/5(1). Papers presented at the international conference on Multivariate Approximation and Splines held in Mannheim, Germany, Sept. , Description: x, pages: illustrations ; 24 cm. Get this from a library! Multivariate approximation and splines. [G Nürnberger; Jochen W Schmidt; Guido Walz;] -- This book contains the refereed papers which were presented at the international conference on multivariate approximation and splines held in Mannheim, Germany, on September 7 . Various applications of this result to multivariate polynomial interpolation, multivariate splines and duality between polynomial and exponential spaces are discussed. View full-text Discover more.
Multivariate Approximation and Splines (International Series of Numerical Mathematics) by Gunther Nurnberger (Editor), Jochen W. Schmidt (Editor), Guido Walz (Editor) & ISBN ISBN Why is ISBN important? ISBN. This bar-code number lets you verify that you're getting exactly the right version or edition of a Format: Hardcover. Multivariate Approximation: From Cagd To Wavelets - Proceedings Of The International Workshop - Ebook written by Jetter Kurt, Utreras F I. Read this book using Google Play Books app on your PC, android, iOS devices. Download for offline reading, highlight, bookmark or take notes while you read Multivariate Approximation: From Cagd To Wavelets - Proceedings Of The International Workshop. This book contains the refereed papers which were presented at the interna tional conference on "Multivariate Approximation and Splines" held in Mannheim, Germany, on September , This book deals with the algebraic geometric method of studying multivariate splines. Topics treated include: the theory of multivariate spline spaces, higher-dimensional splines, rational splines, piecewise algebraic variety (including piecewise algebraic curves and surfaces) and applications in the finite element method and computer-aided.
Abstract. The determination of the approximation power of spaces of multivariate splines with the aid of quasiinterpolants is reviewed. In the process, a streamlined description of Cited by: Bj⊘rn K. Alsberg, in Data Handling in Science and Technology, Spline basis. Spline approximations of functions are a logical extension of using simple polynomials P k (x) = Σ i = 0 k c i x i to fit a curve. It may be possible to find the coefficients c i to a kth degree polynomial that will fit in a least square sense a set of sampled points. However, these high degree polynomials. Multivariate Approximation Theory forms a rapidly evolving field in Applied Mathematics. The reason for its particular current interest lies in its impact on Computer Aided Geometric Design (CAGD), Image Processing, Pattern Recogni tion, and Mult idimensional Signal Processing. Mul ti var iate. In addition to providing a classical introduction to the main issues involving approximation and interpolation with uni- and multivariate splines, cardinal and exponential splines, and their connection to wavelets and multiscale analysis, which comprises the first half of the book, the second half will describe fractals, fractal functions and.