Decomposition and reconstruction algorithms for spline wavelets on a bounded interval /

Bibliographic Details
Main Authors:	Quak, Ewald (Author), Weyrich, Norman (Author)
Corporate Author:	Deutscher Akademischer Austauschdienst (sponsoring body.)
Format:	Book
Language:	English
Published:	College Station, Texas : Center for Approximation Theory, Department of Mathematics, Texas A & M University, 1993.
Series:	CAT report ; no. 294.
Subjects:	Wavelets (Mathematics) Spline theory. Decomposition (Mathematics) Approximation theory.

Description
Abstract:	The aim of this paper is to present decomposition and reconstruction algorithms for spline wavelets on a bounded interval as introduced by Chui and Quak in [4]. The algorithms are based on the observation that for a bounded interval, it is possible to perform both decomposition and reconstruction by computing with finite banded matrices. The paper also addresses the construction of the corresponding dual B-splines and dual B-wavelets.
Item Description:	"April, 1993." Funding information taken from page 0.
Physical Description:	27 pages, 3 unnumbered pages : illustrations ; 28 cm
Bibliography:	Includes bibliographical references (pages 26-27).