19-05-2016 дата публикации
Номер: US20160139299A1
Принадлежит:
Method of constructing a geological model of a subterranean formation formed of at least two sedimentary beds. 1. Method of constructing a geological model of a subterranean formation formed of at least two sedimentary beds , on the basis of N′measurements of the geometry of the boundaries of said beds , said N′measurements of a said boundary being carried out in a number N′of mesh cells of a two-dimensional grid G , said grid Gconsisting of Nmesh cells , characterized in that:{'sub': '0', 'claim-text': [{'sub': k', '0', 'k', 'k−1, 'a) nk grids Gare constructed on the basis of said grid G, each of the grids G, with k varying from 1 to nk, having a lower number of mesh cells than that of a grid G;'}, {'sub': k', '0', 'k, 'b) each of the grids G, such that k lies between 1 and nk, is assigned by interpolation of said N′measurements of said geometry on corresponding mesh cells of said grid G;'}, {'sub': 0', 'k', 'nk', '0', 'k', 'k+1, 'c) said geometry of said boundary of beds in each mesh cell of said grid Gis determined by determining said geometry of said boundary of beds in each mesh cell of each of the nk grids G, with k varying from 1 to nk, by applying successively, from the grid Gto said grid G, an iterative procedure to minimize an objective function dependent on a property relating to said geometry of said boundary of beds, and by initializing each of the grids G, with k varying from 0 to nk-1, with said geometry of said boundary of beds determined on the grid G; and'}], 'for each boundary of said beds, said geometry of said boundary of beds in each mesh cell of said grid Gis determined according to at least the following steps{'sub': '0', 'on the basis of said geometry of each of said boundaries of beds determined in each mesh cell of said grid G, said geological model is constructed.'}2. Method according to the preceding claim , in which said nk grids G , with k varying from 1 to nk , are constructed by applying a scale factor f successively nk times to the ...
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