masterThesis
Mapeamento aproximado da resistividade em subsuperfície usando dados de resistividade aparente e geoestatística
Fecha
2015-04-16Registro en:
SANTANA, Jerbeson de Melo. Mapeamento aproximado da resistividade em subsuperfície usando dados de resistividade aparente e geoestatística. 2015. 25f. Dissertação (Mestrado em Geodinâmica e Geofísica) - Centro de Ciências Exatas e da Terra, Universidade Federal do Rio Grande do Norte, Natal, 2015.
Autor
Santana, Jerbeson de Melo
Resumen
It is presented a new method for the approximate mapping of the subsurface resistivity based
on a geostatistical approach. It are used the characteristic points (CPs) of a resistivity sounding,
which are their inflection and extreme (maximum and minimum) points. The methodology consists
basically of four stages: i) smoothing the geoelectric soundings to assure robusteness to measurement
errors, ii) determining the CPs from the smoothed versions of the geoelectric soundings,
and obtaining from the CPs point estimates for the subsurface resistivity using empirical relations
between electrode spacing and depth, iii) calculating semivariograms associated to the point
estimates, and fitting them to a semivariogram model, and finally iv) estimating the subsurface
resistivity distribution by kriging interpolation of the point estimates. No assumptions are made
about the true subsurface resistivity and, as result, the method is robust to the model dimension
and can be implemented for any dimension. Computationally, the method is very fast because no
modeling (either direct or inverse) is demanded and the most intensive computer operation is just
a kriging interpolation. Given its robustness to measurement errors and model dimension, it can
be implemented as a fast automatic method of interpretation. The estimated resistivity distribution
has value both as an object to interpret and as a better initial model for inversion algorithms. In the
latter use, about 30%-40% of the iterations can be saved when compared with initializations with
the homogeneous semispace, for 2D algorithms incorporating the classic smoothness constraint,
for example. The method’s performance is demonstrated with applications with 2D Schlumberger
array data both for synthetic and real cases. The proposed method might be generalized for other
DC-resistivity arrays and electromagnetic techniques based on apparent resistivity soundings.