SZodixStudyAcademic Library
ShelvesOpen access
Study · an open academic library·Metadata from OpenAlex (CC0)·Shelves·OpenAlex metadata, de-duplicated
Cartesian to geodetic coordinates conversion on a triaxial ellipsoid using the bisection method
9 references·0 citing·21 second hop
Cartesian to geodetic coordinates conversion on a triaxial ellipsoid using the bisection method (2022)Cartesian to geodetic coordinates convers…Direct transformation from Cartesian into geodetic coordinates on a triaxial ellipsoid (2020)Direct transformation from Ca…Cartesian to geodetic coordinates conversion on an oblate spheroid using the bisection method (2019)Cartesian to geodetic coordin…An optimized method to transform the Cartesian to geodetic coordinates on a triaxial ellipsoid (2019)An optimized method to transf…Orthogonal distance from an ellipsoid (2014)Orthogonal distance from an e…Two modified algorithms to transform Cartesian to geodetic coordinates on a triaxial ellipsoid (2012)Two modified algorithms to tr…Cartesian to geodetic coordinates conversion on a triaxial ellipsoid (2011)Cartesian to geodetic coordin…Vector method to compute the Cartesian (X, Y, Z) to geodetic ( $${\phi}$$ , λ, h) transformation on a triaxial ellipsoid (2008)Vector method to compute the …Map Projections : Cartographic Information Systems (2006)Map Projections : Cartographi…A Rational Parametric Approach to Latitude, Longitude, and Altitude (1988)A Rational Parametric Approac…TRANSFORMATION FROM SPATIAL TO GEOGRAPHICAL COORDINATES (1976)Transformation from Cartesian to Geodetic Coordinates Accelerated by Halley’s Method (2006)An iterative algorithm to compute geodetic coordinates (2010)Capability of Artificial Neural Network for Forward Conversion of Geodetic Coordinates $$(\phi ,\lambda ,h)$$ ( ϕ , λ , h ) to Cartesian Coordinates (X, Y, Z) (2016)Transformation from geocentric to geodetic coordinates using Newton's iteration (1995)Fast transform from geocentric to geodetic coordinates (1999)The geodesic boundary value problem and its solution on a triaxial ellipsoid (2013)Geodetic Computations on Triaxial Ellipsoid (2015)Efficient transformation from Cartesian to geodetic coordinates (2019)Geodesy (1991)Geometric Geodesy Part I (1991)Closed-form transformation between geodetic and ellipsoidal coordinates (2008)The direct geodesic problem and an approximate analytical solution in Cartesian coordinates on a triaxial ellipsoid (2020)Accurate algorithms to transform geocentric to geodetic coordinates (1989)Direct transformation from geocentric coordinates to geodetic coordinates (2002)The Department of Defense World Geodetic System 1972 (1974)Transforming geocentric cartesian coordinates to geodetic coordinates by using differential search algorithm (2011)Understanding Coordinate Reference Systems, Datums and Transformations (2009)Digital Earth Platforms (2019)Electronic Navigational Charts: International Standards and Map Projections (2020)A new algebraic solution for transforming Cartesian to geodetic coordinates (2022)
this work references cited by second hop

References

  • 2006Map Projections : Cartographic Information Systems63 cited
  • 2014Orthogonal distance from an ellipsoid31 cited
  • 2008Vector method to compute the Cartesian (X, Y, Z) to geodetic ( $${\phi}$$ , λ, h) transformation on a triaxial ellipsoid30 cited
  • 2011Cartesian to geodetic coordinates conversion on a triaxial ellipsoid26 cited
  • 2019Cartesian to geodetic coordinates conversion on an oblate spheroid using the bisection method10 cited
  • 2012Two modified algorithms to transform Cartesian to geodetic coordinates on a triaxial ellipsoid9 cited
  • 2020Direct transformation from Cartesian into geodetic coordinates on a triaxial ellipsoid8 cited
  • 2019An optimized method to transform the Cartesian to geodetic coordinates on a triaxial ellipsoid7 cited
  • 1988A Rational Parametric Approach to Latitude, Longitude, and Altitude7 cited

Cited by

No citing works inside the corpus for this window.

Only edges whose both ends are imported exist here. Widen the year window, or show the whole map. Back to the work