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Application of 2D Bisection Method for the Inverse Winkel Tripel Projection (CROSBI ID 634262)

Prilog sa skupa u zborniku | sažetak izlaganja sa skupa | domaća recenzija

Tutek, Željka ; Lapaine, Miljenko Application of 2D Bisection Method for the Inverse Winkel Tripel Projection // 10th Jubilee Cartography and Geoinformation International Conference, Program and Abstracts / Lapaine, Miljenko (ur.). Zagreb: Hrvatsko kartografsko društvo, 2014. str. 41-41

Podaci o odgovornosti

Tutek, Željka ; Lapaine, Miljenko

engleski

Application of 2D Bisection Method for the Inverse Winkel Tripel Projection

A common problem in cartography is to determine the geographic coordinates from the plane coordinates. This leads to solving system of equations. For some map projections nonlinearity and complexity of the equations does not allow analytical but only numerical solution of the inverse transformation. For the inverse Winkel Triple projection the algorithm with exact Newton’s method is well known. Although, Fortran program for it is available, the implementation of the method is a nontrivial task. The bisection method is well known for finding the root of one equation, but its generalizations to a system of equations are not as known. For the inverse Winkel Triple projection we will propose the algorithm with nested bisection method which is very simple and always converges. A priori stopping criterion ensures the achievement of a certain desired accuracy.

inverse Winkel Tripel projection ; system of nonlinear equations ; bisection method

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Podaci o prilogu

41-41.

2014.

objavljeno

Podaci o matičnoj publikaciji

10th Jubilee Cartography and Geoinformation International Conference, Program and Abstracts

Lapaine, Miljenko

Zagreb: Hrvatsko kartografsko društvo

Podaci o skupu

10th Jubilee Cartography and Geoinformation International Conference

predavanje

10.10.2014-12.10.2014

Zagreb, Hrvatska

Povezanost rada

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