This textbook covers the materials taught on spheroidal geodesy for fourth-year geodesy students at Soviet colleges and also serves as a guide for post-graduate students and practising geodetic engineers. Ellipsoidal curves are considered and the theory of the geodetic triangle on the surface of an ellipsoid is explained. The calculation of geodetic coordinates is covered and an entire chapter is devoted to the solution of long-distance geodetic problems. There are chapters on problems of representing an ellipsoid on a sphere and planes, geodetic projections of an ellipsoid on a plane, and problems on the surface of the terrestrial ellipsoid. Translation from Russian of Курс сфероидической геодезии [Kurs Sferoidicheskoi Geodezii] (Moscow, ...
We derive computational formulas for determining the Clairaut constant, i.e. the cosine of the maxim...
The thesis contents the definition of basic notions of the spheric geometry, proofs of the main theo...
The geodesic between two given points on an ellipsoid is determined as a numerical solution of a bou...
This book develops consecutively the relationships between elements of the ellipse, sphere, and sphe...
Most geodetically oriented textbooks on ellipsoidal geometry and conformal mapping are written in th...
Bespalov, N.A., 1980. Methods for Solving Problems of Spheroidal Geodesy. Nedra, Moscow, 287 p. (in ...
Taking advantage of numerical integration, we solve the direct and inverse geodetic problems on the ...
JPRS: R-105-N/31; R-107-N/31; R-107-N/72; R-113-N/1; R-104-N/25; R-104-N/2; R-105-N/25; R-105-N/24.O...
A deeper insight into the principles of navigation leads to the understanding of spheroid models, el...
The main objective of this thesis is to test new methods on solving the direct and indirectgeodetic ...
Oblate ellipsoid in Geodesy: Parametrization, differential geometry, Meusnier's theorem, Euler's fo...
We present formulas for direct closed-form transformation between geodetic coordinates(Φ, λ, h) and ...
Zemlja se može smatrati rotacijskim elipsoidom s malom spljoštenošću (sferoid).Loksodroma je krivulj...
Finding the orthogonal (shortest) distance to an ellipsoid corresponds to the ellipsoidal height in ...
5. Mapping Regions on the Surface of the Earth. The Differential Geometry of Curves and Surfaces is ...
We derive computational formulas for determining the Clairaut constant, i.e. the cosine of the maxim...
The thesis contents the definition of basic notions of the spheric geometry, proofs of the main theo...
The geodesic between two given points on an ellipsoid is determined as a numerical solution of a bou...
This book develops consecutively the relationships between elements of the ellipse, sphere, and sphe...
Most geodetically oriented textbooks on ellipsoidal geometry and conformal mapping are written in th...
Bespalov, N.A., 1980. Methods for Solving Problems of Spheroidal Geodesy. Nedra, Moscow, 287 p. (in ...
Taking advantage of numerical integration, we solve the direct and inverse geodetic problems on the ...
JPRS: R-105-N/31; R-107-N/31; R-107-N/72; R-113-N/1; R-104-N/25; R-104-N/2; R-105-N/25; R-105-N/24.O...
A deeper insight into the principles of navigation leads to the understanding of spheroid models, el...
The main objective of this thesis is to test new methods on solving the direct and indirectgeodetic ...
Oblate ellipsoid in Geodesy: Parametrization, differential geometry, Meusnier's theorem, Euler's fo...
We present formulas for direct closed-form transformation between geodetic coordinates(Φ, λ, h) and ...
Zemlja se može smatrati rotacijskim elipsoidom s malom spljoštenošću (sferoid).Loksodroma je krivulj...
Finding the orthogonal (shortest) distance to an ellipsoid corresponds to the ellipsoidal height in ...
5. Mapping Regions on the Surface of the Earth. The Differential Geometry of Curves and Surfaces is ...
We derive computational formulas for determining the Clairaut constant, i.e. the cosine of the maxim...
The thesis contents the definition of basic notions of the spheric geometry, proofs of the main theo...
The geodesic between two given points on an ellipsoid is determined as a numerical solution of a bou...