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Solution of the intersection problem by the Sylvester-resultant and a comparison of two solutions of the 2D similarity transformation
Abstract In a basic problem of geodesy the directions from points with known coordinates to an unknown (new) point are measured, and then the resulting angles are used to compute the coordinates of the new point. The relations between angles and lengths lead to a system of nonlinear equations of the form $
Solution of the intersection problem by the Sylvester-resultant and a comparison of two solutions of the 2D similarity transformation
Abstract In a basic problem of geodesy the directions from points with known coordinates to an unknown (new) point are measured, and then the resulting angles are used to compute the coordinates of the new point. The relations between angles and lengths lead to a system of nonlinear equations of the form $
Solution of the intersection problem by the Sylvester-resultant and a comparison of two solutions of the 2D similarity transformation
Battha, L. (author) / Závoti, J. (author)
2009
Article (Journal)
English
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