AbstractWe provide a simple representation of Strömberg′s wavelets which was studied in [J. Strömberg, in "Conference on Harmonic Analysis in Honor of A. Zymund" (W. Beckner, Ed.), Wadeworth International Group, Belmont, CA, 1983]. This representation enables us to compute those wavelets efficiently. We point out the multiresolution approximation associated with this wavelet and the connection with Chui-Wang′s cardinal spline wavelet. A generalization of Strömbergs wavelet is also given
We extend Schoenberg's B-splines to all fractional degrees α>−1 2. These splines are constru...
Spline wavelet is one of the most important wavelets in the wavelet family. It has been used in many...
AbstractLet {Vk} be a nested sequence of closed subspaces that constitute a multiresolution analysis...
AbstractWe provide a simple representation of Strömberg′s wavelets which was studied in [J. Strömber...
The notion of multiresolution analysis (MRA) is a familiar concept to the approximation theorist. In...
. A generalized multiresolution of multiplicity r, generated by r linearly independent spline funct...
AbstractCardinal spline prewavelets ψm and ηm are well known. In this paper we present an extension ...
: In both applications and wavelet theory, the spline wavelets are especially interesting, in part b...
AbstractPeriodic scaling functions and wavelets are constructed directly from non-stationary multire...
AbstractPeriodic scaling functions and wavelets are constructed directly from non-stationary multire...
Based on the family of biorthogonal pairs of scaling functions consisting of cardinal B-splines and...
The paper is concerned with the construction of wavelet bases on the interval derived from B-splines...
Some specific box splines are refinable functions with respect to n\Thetan expanding integer scaling...
In this paper we investigate spline wavelets on the interval with homo-geneous boundary conditions. ...
We build a multiresolution analysis based on shift-invariant exponential B-spline spaces. We constru...
We extend Schoenberg's B-splines to all fractional degrees α>−1 2. These splines are constru...
Spline wavelet is one of the most important wavelets in the wavelet family. It has been used in many...
AbstractLet {Vk} be a nested sequence of closed subspaces that constitute a multiresolution analysis...
AbstractWe provide a simple representation of Strömberg′s wavelets which was studied in [J. Strömber...
The notion of multiresolution analysis (MRA) is a familiar concept to the approximation theorist. In...
. A generalized multiresolution of multiplicity r, generated by r linearly independent spline funct...
AbstractCardinal spline prewavelets ψm and ηm are well known. In this paper we present an extension ...
: In both applications and wavelet theory, the spline wavelets are especially interesting, in part b...
AbstractPeriodic scaling functions and wavelets are constructed directly from non-stationary multire...
AbstractPeriodic scaling functions and wavelets are constructed directly from non-stationary multire...
Based on the family of biorthogonal pairs of scaling functions consisting of cardinal B-splines and...
The paper is concerned with the construction of wavelet bases on the interval derived from B-splines...
Some specific box splines are refinable functions with respect to n\Thetan expanding integer scaling...
In this paper we investigate spline wavelets on the interval with homo-geneous boundary conditions. ...
We build a multiresolution analysis based on shift-invariant exponential B-spline spaces. We constru...
We extend Schoenberg's B-splines to all fractional degrees α>−1 2. These splines are constru...
Spline wavelet is one of the most important wavelets in the wavelet family. It has been used in many...
AbstractLet {Vk} be a nested sequence of closed subspaces that constitute a multiresolution analysis...