Pages that link to "Item:Q705010"
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The following pages link to A computation scheme to model the geoid by the modified Stokes formula without gravity reductions (Q705010):
Displaying 18 items.
- On fast integration in geoid determination (Q697122) (← links)
- A method to validate gravimetric-geoid computation software based on Stokes's integral formula (Q697172) (← links)
- Performance of three types of Stokes's kernel in the combined solution for the geoid (Q697238) (← links)
- On the indirect effect in the Stokes-Helmert method of geoid determination (Q697248) (← links)
- A solution to the downward continuation effect on the geoid determined by Stokes' formula (Q704994) (← links)
- A general model for modifying Stokes' formula and its least-squares solution (Q705013) (← links)
- Two-step procedures for hybrid geoid modelling (Q1013467) (← links)
- High-resolution regional geoid computation without applying Stokes's formula: a case study of the Iranian geoid (Q1013475) (← links)
- Discrete evaluation of Stokes's integral by means of Voronoi and Delaunay structures (Q1013483) (← links)
- On the ellipsoidal correction to the spherical Stokes solution of the gravimetric geoid. (Q1409221) (← links)
- Some modifications of Stokes' formula that account for truncation and potential coefficient errors. (Q1862529) (← links)
- On the accuracy of modified Stokes's integration in high-frequency gravimetric geoid deter\-mination. (Q1862568) (← links)
- The effect of downward continuation of gravity anomaly to sea level in Stokes' formula. (Q1862581) (← links)
- Two different views of topographical and downward-continuation corrections in the Stokes-Helmert approach to geoid computation. (Q1862582) (← links)
- Two deterministic and three stochastic modifications of Stokes's formula: a case study for the Baltic countries (Q2272281) (← links)
- The Rudzki inversion gravimetric reduction scheme in geoid determination (Q2477758) (← links)
- The topographic bias by analytical continuation in physical geodesy (Q2477780) (← links)
- Modification of Stokes and Vening-Meinesz formulas for the inner zone of arbitrary shape by minimization of upper bound truncation errors (Q5941581) (← links)
