An algorithm for G(2) offset approximation based on circle approximation by G(2) quadratic spline

Kim Soo Won; Bae Sung Chul; Ahn Young Joon

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An algorithm for G(2) offset approximation based on circle approximation by G(2) quadratic spline

机译：基于G（2）二次样条圆近似的G（2）偏移近似算法

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We present a method for G(2) approximation of offset curves using G(2) quadratic spline approximation of circular arc. An algorithm for the approximation method is presented and is applied to some numerical examples. (C) 2015 Elsevier Ltd. All rights reserved.

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《Computer-Aided Design 》 |2016年第null期| 共5页
作者
Kim Soo Won; Bae Sung Chul; Ahn Young Joon;
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正文语种 eng
中图分类计算机的应用 ;
关键词
Offset approximation; Convolution curve; Curvature continuous interpolation; Algorithm; Circle approximation; Hausdorff distance;

机译：偏移逼近;卷积曲线;曲率连续插值;算法;圆逼近;Hausdorff距离;

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1. An algorithm for G(2) offset approximation based on circle approximation by G(2) quadratic spline [J] . Kim Soo Won, Bae Sung Chul, Ahn Young Joon Computer-Aided Design . 2016 ,第Null期

机译：基于G（2）二次样条圆近似的G（2）偏移近似算法
2. Approximations for higher order boundary value problems using non-polynomial quadratic spline based on off-step points [J] . Shahna, Arshad Khan Journal of King Saud University . 2019 ,第4期

机译：基于失步点的使用非多项式二次样条的高阶边值问题的逼近
3. Approximation of planar offset curves using quadratic trigonometric splines with shape parameter [J] . Jiulong Gu, Yoongho Jung, Kunwoo Lee, International Journal of Precision Engineering and Manufacturing . 2013 ,第11期

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4. Gross Error Removing algorithm Using Least Squares approximation method on the Basis of Quadratic Splines Functions [C] . Zhang Liang, Qin Yongyuan, Zhang Jinliang International conference on computer design and applications . 2011

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5. Polyhedral Approximations of Quadratic Semi-Assignment Problems, Disjunctive Programs, and Base-2 Expansions of Integer Variables. [D] . Muldoon, Frank M. 2012

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7. Offset approximation based on reparameterizing the path of a moving point along the base circle [O] . Hong-yan ZHAO, Guo-jin WANG 2009

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An algorithm for G(2) offset approximation based on circle approximation by G(2) quadratic spline

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