Poisson's theorem relates linearly the derivative of the gravity potential (taken along the total magnetization vector direction) and the magnetic potential due to a common, isolated source with constant density and magnetization distributions. From that theorem, two very useful functionl transformations for magnetic anomalies were formulated by Baranov, that is the "pseudogravimetric integration' and the "reduction to the pole'. In this paper, it is shown that the first transformation is, in some sense, more useful than the reduction to the pole and, further, that its utilization presents noticeable advantages as regards the interpretation of magnetic anomalies. -from Author
On the quantitative interpretation of magnetic anomalies by pseudo- gravimetric integration / Fedi, Maurizio. - In: TERRA NOVA. - ISSN 0954-4879. - STAMPA. - 1:(1989), pp. 564-572.
On the quantitative interpretation of magnetic anomalies by pseudo- gravimetric integration
FEDI, MAURIZIO
1989
Abstract
Poisson's theorem relates linearly the derivative of the gravity potential (taken along the total magnetization vector direction) and the magnetic potential due to a common, isolated source with constant density and magnetization distributions. From that theorem, two very useful functionl transformations for magnetic anomalies were formulated by Baranov, that is the "pseudogravimetric integration' and the "reduction to the pole'. In this paper, it is shown that the first transformation is, in some sense, more useful than the reduction to the pole and, further, that its utilization presents noticeable advantages as regards the interpretation of magnetic anomalies. -from AuthorI documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.


