The classical expression of the curvature of the plane representation of a geodesic line in the Gauss conformal projection is proved without invoking Schols’ theorem. The result is achieved, within the usually accepted limits of approximation in the applications of the Gauss conformal map, by exploiting wellknown results of Geodesy and Cartography.

Curvature of the representation of a geodesic in the Gauss conformal projection

RUSSO, Paolo
1997

Abstract

The classical expression of the curvature of the plane representation of a geodesic line in the Gauss conformal projection is proved without invoking Schols’ theorem. The result is achieved, within the usually accepted limits of approximation in the applications of the Gauss conformal map, by exploiting wellknown results of Geodesy and Cartography.
1997
Crocetto, N.; Folloni, G.; Russo, Paolo
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11392/1208266
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