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An integral for geodesic length
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An integral for geodesic length (2009)An integral for geodesic lengthPrecise Determination of the Clairaut Constant in Ellipsoidal Geodesy (2007)Precise Determination of the …Geometric Geodesy Part I (1991)Geometric Geodesy Part IResearch Article. Geodesic equations and their numerical solutions in geodetic and Cartesian coordinates on an oblate spheroid (2017)Research Article. Geodesic eq…The Direct and Indirect Problem for Loxodromes (2011)The Direct and Indirect Probl…Circle Approximations on Spheroids (2011)Circle Approximations on Sphe…A fourth order solution for geodesics on ellipsoids of revolution (2010)A fourth order solution for g…Computation of geodetic direct and indirect problems by computers accumulating increments from geodetic line elements (1971)DIRECT AND INVERSE SOLUTIONS OF GEODESICS ON THE ELLIPSOID WITH APPLICATION OF NESTED EQUATIONS (1975)Manuscripta Geodaetica (1976)Performance of a solution of the direct geodetic problem by Taylor series of Cartesian coordinates (2021)Determination of areas on the plane, sphere and ellipsoid (2006)New solutions to the direct and indirect geodetic problems on the ellipsoid (2006)Solutions to the ellipsoidal Clairaut constant and the inverse geodetic problem by numerical integration (2012)Solving the Direct and Inverse Geodetic Problems on the Ellipsoid by Numerical Integration (2012)‘A Vector Solution for Navigation on a Great Ellipse’ (2001)New Algorithm for Great Elliptic Sailing (GES) (2009)The Department of Defense World Geodetic System 1972 (1974)Map projections: A working manual (1987)On the mathematics of navigational calculations for meridian sailing (2012)λ-Spheres as a New Reference Model for Geoid: Explicit Solutions of the Direct and Inverse Problems for Loxodromes (Rhumb Lines) (2022)General non-iterative solution of the inverse and direct geodetic problems (1965)Algorithms for geodesics (2012)The direct geodesic problem and an approximate analytical solution in Cartesian coordinates on a triaxial ellipsoid (2020)Geodesics on an arbitrary ellipsoid of revolution (2023)TOTAL INVERSE SOLUTIONS FOR THE GEODESIC AND GREAT ELLIPTIC (1996)Transforming Cartesian Coordinates X, Y, Z to Geographical Coordinates φ, λ, h (1999)Seamless multivariate affine error-in-variables transformation and its application to map rectification (2013)
this work references cited by second hop

References

  • 1991Geometric Geodesy Part I67 cited
  • 2007Precise Determination of the Clairaut Constant in Ellipsoidal Geodesy26 cited

Cited by

  • 2017Research Article. Geodesic equations and their numerical solutions in geodetic and Cartesian coordinates on an oblate spheroid11 cited
  • 2011The Direct and Indirect Problem for Loxodromes9 cited
  • 2010A fourth order solution for geodesics on ellipsoids of revolution4 cited
  • 2011Circle Approximations on Spheroids3 cited

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