V2EX epicycloid

Epicycloid

释义 Definition

epicycloid(数学):外摆线。指一个圆在另一个圆的外侧无滑动滚动时,圆周上一点所描出的平面曲线。

发音 Pronunciation (IPA)

/psakld/

例句 Examples

An epicycloid is traced by a point on a circle rolling around the outside of another circle.
外摆线是由一个圆在另一个圆外侧滚动时,圆周上一点描出的曲线。

By choosing different radii, the epicycloid can form cusps and symmetric patterns used in gear design.
通过选择不同的半径,外摆线可以形成尖点与对称图案,并用于齿轮设计。

词源 Etymology

来自 **epi-**(希腊语前缀,意为“在……之上/外侧”)+ cycloid(“摆线”,由 cycle“圆”相关词根发展而来)。字面含义可理解为“在外侧形成的摆线”。

相关词 Related Words

文学与名著中的用例 Literary Works

  • H. S. M. Coxeter《Introduction to Geometry》:在讨论经典平面曲线与几何构造时,常与 cycloid、hypocycloid 一并出现。
  • E. Kreyszig《Advanced Engineering Mathematics》:在参数方程与曲线相关章节中,常用此类曲线作为建模示例。
  • Irving Adler《The New Mathematics》:面向大众的数学读物中,介绍特殊曲线(含外摆线)与对称性、图形生成的关系。
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