gravity data interpretation using the algorithm fourth horizontal derivatives and s- curves method
نویسندگان
چکیده
the gravity method is one of the first geophysical techniques used in oil and gas exploration. an algorithm is developed for a fast quantitative interpretation of gravity data generated by geometrically simple but also the estimated depths and other model parameters of a buried structure. following abdelrahman et al (1989). the general gravity anomaly expression produced by a sphere, an infinite long horizontal cylinder and a semi- infinite vertical cylinder can be represented by the following equation (1) where and z is the depth of the body, xi is the horizontal position coordinate, σ is the density contrast, g is the universal gravitational constant and r is the radius and q is factor related to the shape of the buried structure and is equal to 0.5,1.0,and 1.5 for the semi- infinite vertical cylinder, horizontal cylinder and the sphere respectively. consider nine observation point (xi -4s), (xi -3s), (xi -2s), (xi -s), (xi ), (xi +s), (xi +2s), (xi +3s), (xi + 4s), along the anomaly profile where s=1,2,3,m spacing units and is called the window length. using equation (1) the simplest first numerical horizontal gravity gradient (dg/dx) (2) the second horizontal derivative gravity anomaly is obtainedfrom equation (2) as (3) the third horizontal gradient is(3) (4) similarly, the fourth horizontal gradient is (4) 5) which yields; where (7) equation (5) can also be solved using a simple iteration method. equations (5) can be used to determine the depth and the shape of a buried structure using the window curves method. the validity of the method is tested on synthetic data white and without random errors. the method was applied to a gravity anomaly from the abade of iran .the results shows that the s-curves intersect each other in a narrow region where 7.220
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عنوان ژورنال:
فیزیک زمین و فضاجلد ۳۹، شماره ۴، صفحات ۷۳-۸۲
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