Spiral
In mathematics, a spiral is a curve which turns around some central point or axis, getting progressively closer to or farther from it, depending on which way one follows the curve.
Two-dimensional spirals
A two-dimensional spiral may be described using
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polar coordinates by saying that the radius r is a continuous monotonic function of θ. The circle would be regarded as a degenerate case (the function not being strictly monotonic, but rather constant).
Related Topics:
Polar coordinates - Radius - Continuous - Monotonic
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Some of the more important sorts of two-dimensional spirals include:
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- The Archimedean spiral: r = a + bθ
- The Cornu spiral or clothoid
- Fermat's spiral: r = θ1/2
- The hyperbolic spiral: r = a/θ
- The lituus: r = 1/θ1/2
- The logarithmic spiral: r = abθ; approximations of this are found in nature
~ Table of Content ~
| ► | Introduction |
| ► | Two-dimensional spirals |
| ► | Three-dimensional spirals |
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