none3noThis paper describes an algebraic construction of bivariate interpolatory subdivision masks induced by three-directional box spline subdivision schemes. Specifically, given a three-directional box spline, we address the problem of defining a corresponding interpolatory subdivision scheme by constructing an appropriate correction mask to convolve with the three-directional box spline mask. The proposed approach is based on the analysis of certain polynomial identities in two variables and leads to interesting new interpolatory bivariate subdivision schemes.noneConti C; Gemignani L; Romani LConti C; Gemignani L; Romani
In this paper we describe a general, computationally feasible strategy to deduce a family of interpo...
The algebraic characterization of dual univariate interpolating subdivision schemes is investigated...
In this paper we give a new definition of minimally and quasi-minimally supported $\mathcal{C}^{2}$ ...
This paper describes an algebraic construction of bivariate interpolatory subdivision masks induced ...
AbstractWe present a new bivariate subdivision scheme based on two generators of a four-directional ...
AbstractThis paper is devoted to a study of interpolatory refinable functions. If a refinable functi...
none3noIn this paper we present a general strategy to deduce a family of interpolatory masks from a ...
AbstractWe extend our previous work on interpolatory vector subdivision schemes to the multivariate ...
Abstract We study convergent scalar d-variate subdivision schemes satisfying sum rules of order k ∈ ...
AbstractIn this paper we present a general strategy to deduce a family of interpolatory masks from a...
AbstractThe paper presents a bivariate subdivision scheme interpolating data consisting of univariat...
Abstract. We analyse the approximation and smoothness properties of fundamental and refinable functi...
AbstractThe objective of this paper is to introduce a direct approach for generating local averaging...
Among the bivariate subdivision schemes available, spline-based schemes, such as Catmull-Clark and L...
none3noIn this paper we describe a general, computationally feasible strategy to deduce a family of ...
In this paper we describe a general, computationally feasible strategy to deduce a family of interpo...
The algebraic characterization of dual univariate interpolating subdivision schemes is investigated...
In this paper we give a new definition of minimally and quasi-minimally supported $\mathcal{C}^{2}$ ...
This paper describes an algebraic construction of bivariate interpolatory subdivision masks induced ...
AbstractWe present a new bivariate subdivision scheme based on two generators of a four-directional ...
AbstractThis paper is devoted to a study of interpolatory refinable functions. If a refinable functi...
none3noIn this paper we present a general strategy to deduce a family of interpolatory masks from a ...
AbstractWe extend our previous work on interpolatory vector subdivision schemes to the multivariate ...
Abstract We study convergent scalar d-variate subdivision schemes satisfying sum rules of order k ∈ ...
AbstractIn this paper we present a general strategy to deduce a family of interpolatory masks from a...
AbstractThe paper presents a bivariate subdivision scheme interpolating data consisting of univariat...
Abstract. We analyse the approximation and smoothness properties of fundamental and refinable functi...
AbstractThe objective of this paper is to introduce a direct approach for generating local averaging...
Among the bivariate subdivision schemes available, spline-based schemes, such as Catmull-Clark and L...
none3noIn this paper we describe a general, computationally feasible strategy to deduce a family of ...
In this paper we describe a general, computationally feasible strategy to deduce a family of interpo...
The algebraic characterization of dual univariate interpolating subdivision schemes is investigated...
In this paper we give a new definition of minimally and quasi-minimally supported $\mathcal{C}^{2}$ ...