We show how two recent algorithms for computing C1 quartic interpolating splines can be stabilized to ensure that, for smooth functions, they provide full approximation power with approximation constants depending only on the smallest angle in the triangulation
On a four-directional uniform mesh of the plane, we define and study C-0 Gori-Pitolli (abbreviated a...
AbstractLet Δ be an arbitrary regular triangulation of a simply connected compact polygonal domain Ω...
AbstractThe interpolation of a discrete set of data on the interval [0, 1], representing the first a...
We show how two recent algorithms for computing C1 quartic interpolating splines can be stabilized t...
In this paper, we have investigate existence, uniqueness and error bounds of deficient C1 Quartic Sp...
AbstractWe develop a local Lagrange interpolation scheme for quartic C1 splines on triangulations. G...
Abstract. We describe a new scheme based on quadratic C1-splines on type-2 triangulations approximat...
International audienceOn a four-directional uniform mesh of the plane, we define and study C0 Gori–P...
AbstractIn this paper we investigate the approximation power of local bivariate quadratic C1 quasi-i...
Let be a triangulation of some polygonal domain f c R2 and let S9 (A) denote the space of all bivari...
AbstractOn a four-directional uniform mesh of the plane, we define and study C0 Gori–Pitolli (abbrev...
AbstractIn this paper, we use quartic B-spline to construct an approximating function to agree with ...
AbstractBy using the algorithm of Nürnberger and Riessinger (1995), we construct Hermite interpolati...
We present the construction of a multivariate normalized B-spline basis for the quadratic C1-continu...
AbstractThis paper is concerned with shape-preserving interpolation of discrete data by polynomial s...
On a four-directional uniform mesh of the plane, we define and study C-0 Gori-Pitolli (abbreviated a...
AbstractLet Δ be an arbitrary regular triangulation of a simply connected compact polygonal domain Ω...
AbstractThe interpolation of a discrete set of data on the interval [0, 1], representing the first a...
We show how two recent algorithms for computing C1 quartic interpolating splines can be stabilized t...
In this paper, we have investigate existence, uniqueness and error bounds of deficient C1 Quartic Sp...
AbstractWe develop a local Lagrange interpolation scheme for quartic C1 splines on triangulations. G...
Abstract. We describe a new scheme based on quadratic C1-splines on type-2 triangulations approximat...
International audienceOn a four-directional uniform mesh of the plane, we define and study C0 Gori–P...
AbstractIn this paper we investigate the approximation power of local bivariate quadratic C1 quasi-i...
Let be a triangulation of some polygonal domain f c R2 and let S9 (A) denote the space of all bivari...
AbstractOn a four-directional uniform mesh of the plane, we define and study C0 Gori–Pitolli (abbrev...
AbstractIn this paper, we use quartic B-spline to construct an approximating function to agree with ...
AbstractBy using the algorithm of Nürnberger and Riessinger (1995), we construct Hermite interpolati...
We present the construction of a multivariate normalized B-spline basis for the quadratic C1-continu...
AbstractThis paper is concerned with shape-preserving interpolation of discrete data by polynomial s...
On a four-directional uniform mesh of the plane, we define and study C-0 Gori-Pitolli (abbreviated a...
AbstractLet Δ be an arbitrary regular triangulation of a simply connected compact polygonal domain Ω...
AbstractThe interpolation of a discrete set of data on the interval [0, 1], representing the first a...
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