Title
Functional splines with different degrees of smoothness and their applications
Abstract
Implicit curves and surfaces are extensively used in interpolation, approximation and blending. [Li J, Hoschek J, Hartmann E. G^n^-^1-functional splines for interpolation and approximation of curves, surfaces and solids. Computer Aided Geometric Design 1990;7:209-20] presented a functional method for constructing G^n^-^1 curves and surfaces which are called functional splines. In this paper, functional splines with different degrees of smoothness are presented and applied to some typical problems.
Year
DOI
Venue
2008
10.1016/j.cad.2008.02.006
Computer-Aided Design
Keywords
Field
DocType
functional method,different degree,implicit curve,blending,typical problem,interpolation,geometric continuity,geometric design,1-functional spline,functional splines,functional spline,hoschek j,li j,hartmann e. g,spline interpolation
Spline (mathematics),Nearest-neighbor interpolation,Mathematical optimization,Box spline,Spline interpolation,Mathematical analysis,Interpolation,Bicubic interpolation,Geometric design,Smoothness,Mathematics
Journal
Volume
Issue
ISSN
40
5
Computer-Aided Design
Citations 
PageRank 
References 
6
0.78
18
Authors
4
Name
Order
Citations
PageRank
Chun-Gang Zhu1182.75
Ren-Hong Wang28918.77
Xiquan Shi39312.31
Fengshan Liu47611.78