3D Inversion of Gravity Data Using Graph Theory; Application of the Method on Mobrun Ore Body

Author(s):  
S. Soodmand Niri ◽  
S. Vatankhah ◽  
V. Ebrahimzadeh Ardestani ◽  
R. Anne Renaut
2019 ◽  
Vol 128 ◽  
pp. 19-29 ◽  
Author(s):  
Saeed Vatankhah ◽  
Vahid Ebrahimzadeh Ardestani ◽  
Susan Soodmand Niri ◽  
Rosemary Anne Renaut ◽  
Hojjat Kabirzadeh

Geophysics ◽  
2008 ◽  
Vol 73 (1) ◽  
pp. K1-K9 ◽  
Author(s):  
Colin G. Farquharson

A modification of the typical minimum-structure inver-sion algorithm is presented that generates blocky, piecewise-constant earth models. Such models are often more consistent with our real or perceived knowledge of the subsurface than the fuzzy, smeared-out models produced by current minimum-structure inversions. The modified algorithm uses [Formula: see text]-type measures in the measure of model structure instead of the traditional sum-of-squares, or [Formula: see text], measure. An iteratively reweighted least-squares procedure is used to deal with the nonlinearity introduced by the non-[Formula: see text] measure. Also, and of note here, diagonal finite differences are included in the measure of model structure. This enables dipping interfaces to be formed. The modified algorithm retains the benefits of the minimum-structure style of inversion — namely, reliability, robustness, and minimal artifacts in the constructed model. Two examples are given: the 2D inversion of synthetic magnetotelluric data and the 3D inversion of gravity data from the Ovoid deposit, Voisey’s Bay, Labrador.


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