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right conoid : ウィキペディア英語版
right conoid

In geometry, a right conoid is a ruled surface generated by a family of straight lines that all intersect perpendicularly a fixed straight line, called the ''axis'' of the right conoid.
Using a Cartesian coordinate system in three-dimensional space, if we take the z-axis to be the axis of a right conoid, then the right conoid can be represented by the parametric equations:
:x=v\cos u, y=v\sin u, z=h(u) \,
where ''h''(''u'') is some function for representing the ''height'' of the moving line.
==Examples==

A typical example of right conoids is given by the parametric equations
: x=v\cos u, y=v\sin u, z=2\sin u\,
The image on the right shows how the coplanar lines generate the right conoid.
Other right conoids include:
*Helicoid: x=v\cos u, y=v\sin u, z=cu.\,
*Whitney umbrella: x=vu, y=v, z=u^2.\,
*Wallis’s conical edge: x=v\cos u, y=v \sin u, z=c\sqrt.\,
*Plücker’s conoid: x=v\cos u, y=v\sin u, z=c\sin nu.\,
*hyperbolic paraboloid: x=v, y=u, z=uv\, (with x-axis and y-axis as its axes).

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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