AbstractIn this paper a strategy is presented to construct a shape-preserving quasi-interpolant function expressed as a linear combination of quadratic splines with local support where the coefficients are given by the data. The quasi-interpolant is shown to be linear-reproducing, monotone and/or convex conforming to the data
We present C^3 or C^4 shape-preserving interpolation schemes based on a two-parameter family of rati...
AbstractA general method for constructing quasi-interpolation operators based on B-splines is develo...
2002-2003 > Academic research: refereed > Publication in refereed journalVersion of RecordPublishe
AbstractIn this paper a strategy is presented to construct a shape-preserving quasi-interpolant func...
AbstractAn interpolating quadratic spline was constructed which preserves the shape of data. The spl...
AbstractThis paper is devoted to the study of shape-preserving approximation and interpolation of fu...
AbstractIn this note, we use a new approach to define the Quadratic X-splines and then examine it fo...
AbstractFor quadratic and related exponential splines necessary and sufficient conditions are given ...
AbstractThis paper is concerned with shape-preserving interpolation of discrete data by polynomial s...
AbstractIn this paper, we construct a univariate quasi-interpolation operator to non-uniformly distr...
AbstractA review of shape preserving approximation methods and algorithms for approximating univaria...
AbstractIn this paper, we present an new approach to construct the so-called shape preserving interp...
International audienceUnivariate and multivariate quadratic spline quasi-interpolants provide intere...
International audienceUnivariate and multivariate quadratic spline quasi-interpolants provide intere...
AbstractIn this note, we use a new approach to define the Quadratic X-splines and then examine it fo...
We present C^3 or C^4 shape-preserving interpolation schemes based on a two-parameter family of rati...
AbstractA general method for constructing quasi-interpolation operators based on B-splines is develo...
2002-2003 > Academic research: refereed > Publication in refereed journalVersion of RecordPublishe
AbstractIn this paper a strategy is presented to construct a shape-preserving quasi-interpolant func...
AbstractAn interpolating quadratic spline was constructed which preserves the shape of data. The spl...
AbstractThis paper is devoted to the study of shape-preserving approximation and interpolation of fu...
AbstractIn this note, we use a new approach to define the Quadratic X-splines and then examine it fo...
AbstractFor quadratic and related exponential splines necessary and sufficient conditions are given ...
AbstractThis paper is concerned with shape-preserving interpolation of discrete data by polynomial s...
AbstractIn this paper, we construct a univariate quasi-interpolation operator to non-uniformly distr...
AbstractA review of shape preserving approximation methods and algorithms for approximating univaria...
AbstractIn this paper, we present an new approach to construct the so-called shape preserving interp...
International audienceUnivariate and multivariate quadratic spline quasi-interpolants provide intere...
International audienceUnivariate and multivariate quadratic spline quasi-interpolants provide intere...
AbstractIn this note, we use a new approach to define the Quadratic X-splines and then examine it fo...
We present C^3 or C^4 shape-preserving interpolation schemes based on a two-parameter family of rati...
AbstractA general method for constructing quasi-interpolation operators based on B-splines is develo...
2002-2003 > Academic research: refereed > Publication in refereed journalVersion of RecordPublishe