During the last 15 years, more attention has been paid to derive analytic formulae for the
gravitational potential and field of polyhedral mass bodies with complicated polynomial …

We analytically evaluate the gravity anomaly associated with a polyhedral body having an
arbitrary geometrical shape and a polynomial density contrast in both the horizontal and …

Various tasks in geodesy, geophysics, and related geosciences require precise information
on the impact of mass distributions on gravity field-related quantities, such as the …

A novel fast and accurate algorithm is developed for large‐scale 3‐D gravity and magnetic
modeling problems. An unstructured grid discretization is used to approximate sources with …

On the basis of recent analytical results we derive new formulas for computing the gravity
effects of polyhedral bodies which are expressed solely as function of the coordinates of the …

ABSTRACT A new singularity-free analytical formula has been developed for the gravity
field of arbitrary 3D polyhedral mass bodies with horizontally and vertically varying density …

We present a new global model of spherical gravimetric terrain corrections that take into
account the gravitational attraction of Earth's global topographic masses at 3 ″(~ 90 m) …

In the last two decades, new computational tools have been developed in order to aid space
missions to orbit around irregular small bodies. One of the techniques consists in rebuilding …

We present efficient Fourier-domain algorithms for modelling gravity effects due to
topographic masses. The well-known Parker's formula originally based on the standard fast …

We extend a recent approach for computing the gravity effects of polyhedral bodies with
uniform density by the case of bodies with linearly varying density and by consistently taking …