Map Projection

A map projection is any method of representing the surface of a sphere or other three-dimensional body on a plane. Map projections are necessary for creating maps. All map projections distort the surface in some fashion. Depending on the purpose of the map, some distortions are acceptable and others are not; therefore different map projections exist in order to preserve some properties of the sphere-like body at the expense of other properties. There is no limit to the number of possible map projections.

Read more about Map Projection:  Background, Metric Properties of Maps, Construction of A Map Projection, Choosing A Projection Surface, Aspects of The Projection, Scale, Choosing A Model For The Shape of The Earth, Classification, Projections By Surface

Other articles related to "map projection, maps, projection, projections, map projections":

Where2 - Map Projection
... Google Maps is based on a close variant of the Mercator projection ... If the Earth were perfectly spherical, the projection would be the same as the Mercator ... Google Maps uses the formulæ for the spherical Mercator, but the coordinates of features on Google Maps are the GPS coordinates based on the WGS 84 datum ...
Map Projection - Projections By Preservation of A Metric Property - Compromise Projections
... Compromise projections give up the idea of perfectly preserving metric properties, seeking instead to strike a balance between distortions, or to simply make things "look right" ... Most of these types of projections distort shape in the polar regions more than at the equator ... These are some compromise projections Robinson van der Grinten Miller cylindrical Winkel Tripel Buckminster Fuller's Dymaxion B.J.S ...
Johann Heinrich Lambert - Work - Map Projection
... Lambert was the first mathematician to address the general properties of map projections ... In 1772 Lambert published seven new map projections under the title Anmerkungen und Zusätze zur Entwerfung der Land- und Himmelscharten, (translated ... Lambert did not give names to any of his projections but they are now known as Lambert conformal conic Transverse Mercator Lambert azimuthal equal area Lagrange ...

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