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We can not Calculate with The Area of a Sector of an Ellipse for:
On the surface of a sphere, geodesics lie along great circles (i.e. a circle with its center at the center of the sphere). An ellipsoid geodesic is a minimum-distance path on an ellipsoid, and you might be tempted to think it's a great-ellipse (an ellipse where the center of the ellipse is located at the center of the Earth). If you think it's a great-ellipse, you are right in some cases; in other cases, it is not an ellipse but an ill-defined oval of some sort.
The text was updated successfully, but these errors were encountered:
https://futureboy.us/frinksamp/navigation.frink The first implementation of this page is vincenty, but the following function does not same as what andoyer_inverse.hpp wrote in Boost.Geometry, I did not figure out the formula of andoyer, so I tried to read these two codes to understand, but I failed, could you help me about this?
http://www.dtic.mil/docs/citations/AD703541
This two papers were so long, so I just browse them for a short time, do I need to learn them, or could you please help me to learn andoyer from them?
The text was updated successfully, but these errors were encountered: