Which spaces for design?
type: Item
instance of: scholarly article
title: Which spaces for design?
zbMATH Open document ID: 1157.65016
author: Marie-Laurence Mazure
published in: Numerische Mathematik
publication date: 2008-12-02T00:00:00Z
Mathematics Subject Classification ID: 65D17
Mathematics Subject Classification ID: 65D05
zbMATH DE Number: 5377098
zbMATH Keywords: design spaces
zbMATH Keywords: blossoms
zbMATH Keywords: quasi extended Chebyshev spaces
zbMATH Keywords: totally positive bases
zbMATH Keywords: Hermite interpolation
zbMATH Keywords: Bernstein bases
zbMATH Keywords: B-spline basis
MaRDI profile type: Publication
full work available at URL: s00211-008-0164-8
OpenAlex ID: W2012374398
cites work: Q4381524
cites work: On Monotone and Convex Spline Interpolation
cites work: Q4336237
cites work: Q4938362
cites work: Curve and surface construction using variable degree polynomial splines
cites work: On constrained nonlinear Hermite subdivision
cites work: On a class of weak Tchebycheff systems
cites work: Blossoming beyond extended Chebyshev spaces
cites work: Convexity-Preserving Polynomial Splines of Non-uniform Degree
cites work: Q5534404
cites work: Chebyshevian splines: interpolation and blossoms
cites work: A recurrence relation for Chebyshevian B-splines
cites work: Q4328336
cites work: Quasi-Chebyshev splines with connection matrices: Application to variable degree polynomial splines
cites work: Blossoms and optimal bases
cites work: Chebyshev spaces and Bernstein bases
cites work: On Chebyshevian spline subdivision
cites work: Understanding recurrence relations for Chebyshevian B-splines via blossoms
cites work: On dimension elevation in quasi extended Chebyshev spaces
cites work: Q4381526
cites work: The geometry of Tchebycheffian splines
cites work: Blossoms are polar forms
cites work: Q3895980
DOI: 10.1007/S00211-008-0164-8
description: scientific article; zbMATH DE number 5377098