High order smoothness of non-linear Lane-Riesenfeld algorithms in the functional setting
type: Item
instance of: scholarly article
title: High order smoothness of non-linear Lane-Riesenfeld algorithms in the functional setting
zbMATH Open document ID: 1505.65053
author: Yanyan Li
published in: Computer Aided Geometric Design
publication date: 2019-11-27T00:00:00Z
Mathematics Subject Classification ID: 65D17
zbMATH DE Number: 7137394
zbMATH Keywords: non uniform Lane-Riesenfeld algorithm
zbMATH Keywords: analysis of non-uniform subdivision
zbMATH Keywords: Laurent polynomials
zbMATH Keywords: smoothly varying averages
MaRDI profile type: Publication
full work available at URL: j.cagd.2019.03.003
OpenAlex ID: W2938485305
cites work: A practical guide to splines.
cites work: Analysis of asymptotically equivalent binary subdivision schemes
cites work: Convergence and smoothness of nonlinear Lane-Riesenfeld algorithms in the functional setting
cites work: A new method for the analysis of univariate nonuniform subdivision schemes
cites work: A necessary and sufficient proximity condition for smoothness equivalence of nonlinear subdivision schemes
cites work: Smoothing nonlinear subdivision schemes by averaging
cites work: A Theoretical Development for the Computer Generation and Display of Piecewise Polynomial Surfaces
cites work: Using Laurent polynomial representation for the analysis of non-uniform binary subdivision schemes
cites work: Nonlinear subdivision through nonlinear averaging
Wikidata QID: Q128060068
DOI: 10.1016/J.CAGD.2019.03.003
description: scientific article; zbMATH DE number 7137394