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Inverse Problem and Geomechanics

Chauris Hervé, Dublanchet Pierre
Date de parution 31/12/2099
EAN: 9782385427634
Disponibilité A paraître: 31/12/2099
Inverse problem theory has been used for decades in geophysics to image the elastic and electrical properties of the earth from the kilometric scale of a reservoir in the subsurface, to the scale of the whole planet. Similar methods can also be devel... Voir la description complète
Nom d'attributValeur d'attribut
Common books attribute
ÉditeurECOLE DES MINES
Nombre de pages-
Langue du livreFrançais
AuteurChauris Hervé, Dublanchet Pierre
FormatBook
Type de produitLivre
Date de parution31/12/2099
Poids1 g
Dimensions (épaisseur x largeur x hauteur)-
Inverse problem theory has been used for decades in geophysics to image the elastic and electrical properties of the earth from the kilometric scale of a reservoir in the subsurface, to the scale of the whole planet. Similar methods can also be developed for characterizing the geomechanics of the subsurface: the faulting process during earthquakes is for instance inferred from the inversion of seismological and geodetical measurements of surface ground deformation. However, the mechanical state of deep rocks (strength, stress and pore pressure conditions) is still difficult to capture by such approaches, slowing the development of carbon-free energy projects such as deep geothermal exploitation.Recent studies have demonstrated that other data, such as strains, stresses and pore fluid pressure measurements could provide complementary insights into the understanding of geomechanical systems at the decametric or laboratory centimetric scales. Meanwhile, important advances in solving inverse problems, now allow a deeper exploration of parameters spaces, and a better estimation of uncertainties. This book is dedicated to the proceedings of the international workshop Inverse Problem and Geomechanics organized in September 2025 in the geoscience research center of Mines Paris, in Fontainebleau. Contributions illustrate how advances in inverse problem theory could benefit to the interpretability of geomechanical data at different scales, and to what extent the new datasets arising from recent geomechanical experiments could challenge existing inversion schemes. The results presented contribute to improve our understanding about geomechanical systems of interest for the energetic transition.