Pages that link to "Item:Q697238"
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The following pages link to Performance of three types of Stokes's kernel in the combined solution for the geoid (Q697238):
Displaying 11 items.
- A method to validate gravimetric-geoid computation software based on Stokes's integral formula (Q697172) (← links)
- A Meissl-modified Vanícek and Kleusberg kernel to reduce the truncation error in gravimetric geoid computations (Q697196) (← links)
- A general model for modifying Stokes' formula and its least-squares solution (Q705013) (← links)
- On the non-uniqueness of local quasi-geoids computed from terrestrial gravity anomalies (Q735150) (← links)
- The ellipsoidal correction to the Stokes kernel for precise geoid determination (Q857994) (← links)
- Two-step procedures for hybrid geoid modelling (Q1013467) (← links)
- Discrete evaluation of Stokes's integral by means of Voronoi and Delaunay structures (Q1013483) (← links)
- The value of ocean reflections of GPS signals to enhance satellite altimetry: data distribution and error analysis. (Q1409218) (← links)
- Improved convergence rates for the truncation error in gravimetric geoid determination. (Q1862531) (← links)
- On the accuracy of modified Stokes's integration in high-frequency gravimetric geoid deter\-mination. (Q1862568) (← links)
- Two deterministic and three stochastic modifications of Stokes's formula: a case study for the Baltic countries (Q2272281) (← links)
