boost::geometry::detail::andoyer_inverse
andoyer_inverse.hpp
typename CT
bool EnableDistance EnableDistance
bool EnableAzimuth EnableAzimuth
result_inverse< CT > typedef result_inverse<CT> boost::geometry::detail::andoyer_inverse< CT, EnableDistance, EnableAzimuth >::result_type result_type
typename T1
typename T2
typename Spheroid
result_type static result_type boost::geometry::detail::andoyer_inverse< CT, EnableDistance, EnableAzimuth >::apply (T1 const &lon1, T1 const &lat1, T2 const &lon2, T2 const &lat2, Spheroid const &spheroid) apply T1 const & lon1 T1 const & lat1 T2 const & lon2 T2 const & lat2 Spheroid const & spheroid

The solution of the inverse problem of geodesics on latlong coordinates, Forsyth-Andoyer-Lambert type approximation with first order terms.

See

- Technical Report: PAUL D. THOMAS, MATHEMATICAL MODELS FOR NAVIGATION SYSTEMS, 1965 http://www.dtic.mil/docs/citations/AD0627893

- Technical Report: PAUL D. THOMAS, SPHEROIDAL GEODESICS, REFERENCE SYSTEMS, AND LOCAL GEOMETRY, 1970 http://www.dtic.mil/docs/citations/AD703541

- boost::geometry::detail::andoyer_inverse
  apply
- boost::geometry::detail::andoyer_inverse
  result_type