Pages that link to "Item:Q1862574"
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The following pages link to Spherical Tikhonov regularization wavelets in satellite gravity gradiometry with random noise. (Q1862574):
Displaying 15 items.
- Estimation of linear functionals from indirect noisy data without knowledge of the noise level (Q623749) (← links)
- Satellite gravity gradiometry as tensorial inverse problem (Q692120) (← links)
- Computation of spherical harmonic coefficients from gravity gradiometry data to be acquired by the GOCE satellite: regularization issues (Q705015) (← links)
- Spaceborne gravitational field determination by means of locally supported wavelets (Q817214) (← links)
- Local solutions to inverse problems in geodesy. The impact of the noise covariance structure upon the accuracy of estimation (Q871597) (← links)
- Filter regularization for final value fractional diffusion problem with deterministic and random noise (Q1659959) (← links)
- A general radial quasi-interpolation operator on the sphere (Q1759356) (← links)
- Essential rate for approximation by spherical neural networks (Q1952559) (← links)
- Regularized collocation for spherical harmonics gravitational field modeling (Q2254028) (← links)
- Approximating and learning by Lipschitz kernel on the sphere (Q2514958) (← links)
- Joint Inversion of Multiple Observations (Q3120075) (← links)
- Harmonic spline–wavelets on the 3–dimensional ball and their application to the reconstruction of the Earth's density distribution from gravitational data at arbitrarily shaped satellite orbits (Q3418227) (← links)
- Error estimates for band-limited spherical regularization wavelets in an inverse problem of satellite geodesy (Q4719078) (← links)
- Parameter Choice Strategies for Least-squares Approximation of Noisy Smooth Functions on the Sphere (Q5253576) (← links)
- On the use of heterogeneous noisy data in spectral gravity field modeling methods (Q5941585) (← links)
