cycloid
cycloidal curve

The problem is, new cycloids can form in days, changing the whole landscape.

A point on the circle thereby traces out two cycloids.

The actual solution to Galileo's problem is half a cycloid.

The two points tracing the cycloids are therefore at equal heights.

A cycloid is a curve traced by a rolling circle.

If, in this case, the point lies on the circle then the roulette is a cycloid.

The length of a complete arc of a cycloid is 8 a.

It can be shown that the cycloid obeys this equation.

There is considerable debate about the placement of cycloids within the Arthropoda.

Cycloid (above) is $200 a roll (27 by 15 feet).

The chest is completely covered in scales, which like the rest of the body are small and cycloid in nature.

It has the special property of being the minimal surface that contains a cycloid as a geodesic.

The length of a cycloid equals diameter of generating circle times 4.

These are the parametric equations for a cycloid.

Between 1658 and 1659 he wrote on the cycloid and its use in calculating the volume of solids.

He announced that the curve required in the first problem must be a cycloid, and he gave a method of determining it.

All scales are silvery and cycloid, along with the overall color of the fish; however there can be yellow pigment in the eyes.

Several curves are related to the cycloid.

Prolate cycloid: Here the point tracing out the curve is outside the circle, which rolls on a line.

The arc of a cycloid offers the path of quickest descent between two points.

They are the cycloid and the involute.

The cycloid was the next curve rectified; this was done by Wren in 1658.

Instead, the brachistochrone is a half cycloid, which was only proved much later with the development of calculus.

The properties of the cycloid, can be adapted to the hypocycloid and epicycloid.

"You can call it also trochoid or cycloid, but it is much the same.