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Sinuosity, sinuosity index, or sinuosity coefficient of a continuously differentiable curve having at least one inflection point is the ratio of the curvilinear length (along the curve) and the Euclidean distance (straight line) between the end points of the curve.
The degree of meandering of the channel of a river, stream, or other watercourse is measured by its sinuosity. The sinuosity of a watercourse is the ratio of the length of the channel to the straight line down-valley distance. Streams or rivers with a single channel and sinuosities of 1.5 or more are defined as meandering streams or rivers. [1] [3]
A sinuosity value of less than 1.1 is a “straight” river. Between these values, a river is described as sinuous which describes those in a transitory state between the two states. Braided rivers do not follow this same convention. [3] Meandering rivers trend in the direction of increasing sinuosity. [5]
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Jordan curve. Jordan curve theorem; Knot; Limit cycle; Linking coefficient; List of circle topics; Loop (knot) M-curve; Mannheim curve; Meander (mathematics) Mordell conjecture; Natural representation; Opisometer; Orbital elements; Osculating circle; Osculating plane; Osgood curve; Parallel (curve) Parallel transport; Parametric curve. Bézier ...
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