9.8 represent the acceleration applied
on each mass at the Earth’s surface. It results from the gravitational
acceleration created by the newtonian attraction of the whole mass of the Earth
and the one from the solar system (mainly the Moon and the Sun), and the
centrifugal acceleration due to the Earth’s rotation. If the Earth were
spherical, immobile and homogenous, this value would be constant at its
surface. Because of the rotation, of the topography and the presence of density
heterogeneities, this value varies.
9.81 Aplatissement = flattening. The
rotation deforms the Earth: it is flattened at poles. The second decimal
contains this deformation.
9.814 Montagnes & fosses océaniques =
Mountains and oceanic trench. The third decimal is necessary to have access to
these contributions in the gravity field. From now on, we can talk about
gravity anomalies. Indeed, if we consider the gravity field associated to the spheroid
(i.e. the Earth after deformation) as a reference field, the local variations
of the gravity produce by the Earth’s topography and density heterogeneities
constitute gravity anomalies compared with this model.
9.8142 Anomalies de densité internes =
internal density anomalies. A fourth decimal must be added if we want to better
know the large density anomalies responsible for the geodynamical processes
occurring at the Earth’s surface (Are they negative or positive?, What is their
size?, What is their nature: thermal or chemical origin?). This is my job.
9.81426 Grands reservoirs = large reservoir
of water. We reach the fifth decimal. Now we can talk in mGals, unit used in
gravimetry in general.
9.814262 variations temporelles des marées =
temporal variations associated with tides. The action of the Moon on the Earth
is measurable from the sixth decimal.
9.8142627 grandes constructions = buildings. The
presence of human beings is, indeed, visible in the gravity field!
Thus the gravity data keep a lot of secrets that they would really like
to be discovered!
An excellent way of explaining gravity anomalies! I'll use the figure in my introductory geophysics class from now on.
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