Titlebook: Map Projections; Cartographic Informa Erik W. Grafarend,Rey-Jer You,Rainer Syffus Book 2014Latest edition Springer-Verlag Berlin Heidelberg

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Omniscient

Ellipsoid-of-Revolution to Sphere and from Sphere to Plane,version of the . was presented by Rosenmund (1903) (ROM mapping equations) and applied for mapping Switzerland and the Netherlands, for example. An alternative mapping, called “authalic”, is equal area, first ellipsoid-of-revolution to sphere, and second sphere to plane.

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hereditary

,“Sphere to Cylinder”: Transverse Aspect,se the ellipsoid-of-revolution as the reference figure for the Earth, the spherical variant forms the basis for the Universal Transverse Mercator (UTM) grid and projection. In the subsequent chapter, we first introduce the general concept of a cylindrical projection in the transverse aspect. Followi

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HAWK

,“Ellipsoid-of-Revolution to Cylinder”: Polar Aspect,n form of a table. Here, we specialize on the . and the . for mapping an ellipsoid-of-revolution . to a cylinder, equidistant on the equator. Section 14-1 concentrates on the structure of the mapping equations, while Sect. 14-2 gives special cylindric mappings of the ellipsoid-of-revolution, equidis

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,“Ellipsoid-of-Revolution to Cylinder”: Transverse Aspect,ted by a two-step procedure. First, . (isometric coordinates, isothermal coordinates) of type . (., compare with Example 15.1) or of type . (., compare with Example 15.2) are derived from geodetic coordinates such as surface normal ellipsoidal longitude/ellipsoidal latitude. UMP is classified as a c

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Erik W. Grafarend,Rey-Jer You,Rainer SyffusThe book is of great benefit for the target group.There is no competition from other text books or from other publications.The book is the first complete review of the topic of Map Projections to a lo