Pages that link to "Item:Q3163812"
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The following pages link to Satellite Gravity Gradiometry (SGG): From Scalar to Tensorial Solution (Q3163812):
Displaying 11 items.
- Space gradiometry: tensor-valued ellipsoidal harmonics, the datum problem and application of the Lusternik-Schnirelmann category to construct a minimum atlas (Q476204) (← links)
- Satellite gravity gradiometry as tensorial inverse problem (Q692120) (← links)
- Fourth order Taylor-Kármán structured covariance tensor for gravity gradient predictions by means of the Hankel transformation (Q901337) (← links)
- Methodology and use of tensor invariants for satellite gravity gradiometry (Q925871) (← links)
- Satellite-to-satellite tracking and satellite gravity gradiometry (Advanced techniques for high-resolution geopotential field determination) (Q1861656) (← links)
- Measurement-based perturbation theory and differential equation parameter estimation with applications to satellite gravimetry (Q2205868) (← links)
- Non-singular expressions for the gravity gradients in the local north-oriented and orbital reference frames (Q2461463) (← links)
- Ill-Posed Problems: Operator Methodologies of Resolution and Regularization (Q3120064) (← links)
- Geomathematical Advances in Satellite Gravity Gradiometry (SGG) (Q3120069) (← links)
- Inverse Gravimetry as an Ill-Posed Problem in Mathematical Geodesy (Q3120071) (← links)
- PERSPECTIVES ON MEASURING THE PPN PARAMETERS β AND γ IN EARTH'S GRAVITATIONAL FIELD TO HIGH ACCURACY WITH CHAMP/GRACE MODELS (Q3534237) (← links)
