Lambert cylindrical equal-area projection
In cartography, the Lambert cylindrical equal-area projection, or Lambert cylindrical projection, is a cylindrical equal-area projection. This projection is undistorted along the equator, which is its standard parallel, but distortion increases rapidly towards the poles. Like any cylindrical projection, it stretches parallels increasingly away from the equator. The poles accrue infinite distortion, becoming lines instead of points.
In the work On the Sphere and Cylinder, Archimedes shows that a sphere has the same area as a cylinder around it, and although Archimedes did not discuss the projection explicitly his argument shows that the projection preserves areas.
- Mulcahy, Karen. "Cylindrical Projections". City University of New York. Retrieved 2007-03-30.
- Map Projections – A Working Manual, USGS Professional Paper 1395, John P. Snyder, 1987, pp. 76–85
- Table of examples and properties of all common projections, from radicalcartography.net
- An interactive Java Applet to study the metric deformations of the Lambert Cylindrical Equal-Area Projection.
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