Simplified and Flexible Spiral Transitions for use in Computer Graphics and Geometric Modelling

机译：用于计算机图形和几何建模的简化且灵活的螺旋过渡

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We present the composition of G~2 curves by joining circular arcs and/or straight line segments with cubic Bezier and Pythagorean hodograph quintic spiral transitions. Recent work demonstrates some applications in geometric modelling and a constrained G~2 continuous spiral transition curve that falls within a closed boundary.

机译：我们通过将圆弧和/或直线段与立方贝塞尔曲线和毕达哥拉斯式全息图的五次螺旋过渡连接起来，给出了G〜2曲线的组成。最近的工作证明了在几何建模中的一些应用以及处于封闭边界内的约束G〜2连续螺旋过渡曲线。

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《International Conference on Image and Graphics; 20041218-20; Hong Kong(CN)》|2004年|P.426-429|共4页
会议地点 Hong Kong(CN)
作者
Zulfiqar Habib; Manabu Sakai;
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作者单位

Department of Mathematics Computer Science, Kagoshima University, Japan;

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原文格式 PDF
正文语种 eng
中图分类图像信号处理;
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Simplified and Flexible Spiral Transitions for use in Computer Graphics and Geometric Modelling

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