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New approach to study splines by blossoming method and application to the construction of a bivariate quartic quasi-interpolant

Computers & mathematics with applications (1987), 2016-01, Vol.71 (2), p.529-543

2016

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Superconvergent local quasi-interpolants based on special multivariate quadratic spline space over a refined quadrangulation

Applied mathematics and computation, 2015-01, Vol.250, p.145-156

2015

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An adaptive B-spline representation of piecewise polynomial functions for multilevel approximation

International journal of computer mathematics, 2010-05, Vol.87 (6), p.1233-1255

Tijini, A.

2010

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Polar forms and quadratic spline quasi-interpolants on Powell–Sabin partitions

Applied numerical mathematics, 2009-05, Vol.59 (5), p.938-958

2009

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Normalized trivariate B-splines on Worsey-Piper split and quasi-interpolants

BIT (Nordisk Tidskrift for Informationsbehandling), 2012-03, Vol.52 (1), p.221-249

2012

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A fourth order method for finding a simple root of univariate function

Boletim da Sociedade Paranaense de Matemática, 2016-08, Vol.34 (2), p.197-211

2016

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New approach to study splines by blossoming method and application to the construction of a bivariate C 1 quartic quasi-interpolant

Computers & mathematics with applications (1987), 2016-01, Vol.71 (2), p.529-543

2016

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Construction of superconvergent quasi-interpolants using new normalized C 2 cubic B-splines

Mathematics and computers in simulation, 2020-12, Vol.178, p.603-624

2020

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New approach to study splines by blossoming method and application to the construction of a bivariate C1 quartic quasi-interpolant

Computers & mathematics with applications (1987), 2016-01, Vol.71 (2), p.529-543

2016

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Construction of superconvergent quasi-interpolants using new normalized C2 cubic B-splines

Mathematics and computers in simulation, 2020-12, Vol.178, p.603-624

2020

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Trivariate spline quasi-interpolants based on simplex splines and polar forms

Mathematics and computers in simulation, 2015-12, Vol.118, p.343-359

2015

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Construction of univariate spline quasi-interpolants with symmetric functions

Mathematics and computers in simulation, 2015-12, Vol.118, p.329-342

2015

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Sextic spline collocation methods for nonlinear fifth-order boundary value problems

International journal of computer mathematics, 2011-07, Vol.88 (10), p.2072-2088

2011

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A recursive method for computing interpolants

Journal of computational and applied mathematics, 2008-07, Vol.216 (2), p.435-450

2008

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Recursive computation of bivariate Hermite spline interpolants

Applied numerical mathematics, 2007-08, Vol.57 (8), p.962-973

2007

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Bivariate Simplex Spline Quasi-Interpolants

Numerical Mathematics: Theory, Methods and Applications, 2010, Vol.3 (1), p.97-118

D. Sbibih A. Serghini A. Tijini

2010

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Superconvergent trivariate quadratic spline quasi-interpolants on Worsey–Piper split

Journal of computational and applied mathematics, 2015-03, Vol.276, p.117-128

2015

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Superconvergent quadratic spline quasi-interpolants on Powell–Sabin partitions

Applied numerical mathematics, 2015-01, Vol.87, p.74-86

2015

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Construction of a normalized basis of a univariate quadratic $C^1$ spline space and application to the quasi-interpolation

Boletim da Sociedade Paranaense de Matemática, 2022-01, Vol.40, p.1-21

2022

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C 1 Superconvergent quasi-interpolation based on polar forms

Mathematics and computers in simulation, 2015-12, Vol.118, p.102-115

2015

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Construction of quintic Powell–Sabin spline quasi-interpolants based on blossoming

Journal of computational and applied mathematics, 2013-10, Vol.250, p.190-209

2013

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A recursive construction of Hermite spline interpolants and applications

Journal of computational and applied mathematics, 2005-11, Vol.183 (1), p.67-83

2005

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A new method for smoothing surfaces and computing hermite interpolants

BIT (Nordisk Tidskrift for Informationsbehandling), 2007-09, Vol.47 (3), p.613-635

2007

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C1 Superconvergent quasi-interpolation based on polar forms

Mathematics and computers in simulation, 2015-12, Vol.118, p.102-115

2015

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A simple method for smoothing functions and compressing Hermite data

Advances in computational mathematics, 2005-10, Vol.23 (3), p.279-297

2005

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New approach to study splines by blossoming method and application to the construction of a bivariate quartic quasi-interpolant

Superconvergent local quasi-interpolants based on special multivariate quadratic spline space over a refined quadrangulation

An adaptive B-spline representation of piecewise polynomial functions for multilevel approximation

Polar forms and quadratic spline quasi-interpolants on Powell–Sabin partitions

Normalized trivariate B-splines on Worsey-Piper split and quasi-interpolants

A fourth order method for finding a simple root of univariate function

New approach to study splines by blossoming method and application to the construction of a bivariate C 1 quartic quasi-interpolant

Construction of superconvergent quasi-interpolants using new normalized C 2 cubic B-splines

New approach to study splines by blossoming method and application to the construction of a bivariate C1 quartic quasi-interpolant

Construction of superconvergent quasi-interpolants using new normalized C2 cubic B-splines

Trivariate spline quasi-interpolants based on simplex splines and polar forms

Construction of univariate spline quasi-interpolants with symmetric functions

Sextic spline collocation methods for nonlinear fifth-order boundary value problems

A recursive method for computing interpolants

Recursive computation of bivariate Hermite spline interpolants

Bivariate Simplex Spline Quasi-Interpolants

Superconvergent trivariate quadratic spline quasi-interpolants on Worsey–Piper split

Superconvergent quadratic spline quasi-interpolants on Powell–Sabin partitions

Construction of a normalized basis of a univariate quadratic $C^1$ spline space and application to the quasi-interpolation

C 1 Superconvergent quasi-interpolation based on polar forms

Construction of quintic Powell–Sabin spline quasi-interpolants based on blossoming

A recursive construction of Hermite spline interpolants and applications

A new method for smoothing surfaces and computing hermite interpolants

C1 Superconvergent quasi-interpolation based on polar forms

A simple method for smoothing functions and compressing Hermite data

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