Interpolation with slackness and continuity control and convexity-preservation using singular blending

Author:

Tai Chiew-Lan,Wang Guo-Jin

Publisher

Elsevier BV

Subject

Applied Mathematics,Computational Mathematics

Reference22 articles.

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2. Determining a set of B-spline control vertices to generate an interpolating surface;Barsky;Comput. Graph Image Process,1980

3. G.-Z. Chang, The Mathematics of Surfaces. Changsha: Hunan Education Press, 1995 (in Chinese).

4. E. Cohen, R.F. Riesenfeld, G. Elber, Geometric Modeling with Splines: An Introduction, A.K. Peters (Ed.), Natick, Massachusetts.

5. An interpolating piecewise bicubic surface with shape parameters;Comninos;Comput. Graph,2001

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1. Two Extensions of the Quadratic Nonuniform B-Spline Curve with Local Shape Parameter Series;Mathematical Problems in Engineering;2021-09-02

2. A control point based curve with two exponential shape parameters;BIT Numerical Mathematics;2014-01-22

3. A class of algebraic–trigonometric blended splines;Journal of Computational and Applied Mathematics;2011-01

4. On the quartic curve of Han;Journal of Computational and Applied Mathematics;2009-01

5. Convexity-preserving interpolation of trigonometric polynomial curves with a shape parameter;Journal of Zhejiang University-SCIENCE A;2007-07

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