Titlebook: Geodetic Theory Today; Third Hotine-Marussi Fernando Sansò Conference proceedings 1995 Springer-Verlag Berlin Heidelberg 1995 applied relat

Abjure

The Rotation of the Celestial Equatorial System with the so-called “Non-Rotating Origin”per derives the analytical relation between the traditional and the alternative equatorial systems by means of their rotation vectors. Under the assumption of a regular precession of the mean celestial pole, the motions of the rotation vector and the first axis of the alternative mean equatorial sys

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The Exact Solution of the Nonlinear Equations of the 7-Parameter Global Datum Transformation ,,(3)tic datums A and B, are usually related to each other by a system of nonlinear equations of the form .. = ... + . including as unknown parameters - the geodetic datum parameters - a common scale factor ., an orthonormal matrix . of three different rotations and a vector . of three translations. The

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CAMP

The Generalized Mollweide Projection of the Biaxial Ellipsoidhe class of pseudocylindrical mapping equations of E. (semimajor axis A, semiminor axis B) it is shown by solving the general eigenvalue problem (Tissot analysis) that only equiareal mappings, no conformai mappings exist. The mapping equations which generalize those from S. to E. lead under the equi

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BLANC

The Embedding of the Plumbline Manifold: Orthometric Heightseted as a geodesic: (α) If the differential equation .. = ./∥.∥ of a plumbline (. indicates the gravity potential, . the gravity vector of Euclidean length ∥.∥) is . instead of arc length s to .. . time . by means of ./. = ∥.∥ (.) the differential equation of a plumbline reads . as a ., (. = 1,2,3).

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