Mechanical and chemical compaction model for sedimentary basin simulators

被引:132
作者
Schneider, F
Potdevin, JL
Wolf, S
Faille, I
机构
[1] Inst. Francais du Petrole, 92506 Rueil-Malmaison
关键词
D O I
10.1016/S0040-1951(96)00027-3
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
This article presents a sediment compaction model for sedimentary basin simulators. The concepts previously used in sedimentary basin models are generalized and described in our model based on the formalism specific to rock and soil mechanics. Sediment compaction is described on a geological time scale by an elastoplastic model in which the elastic modulus and the strain hardening modulus increase when deformation increases. The plastic limit is the maximum vertical effective stress reached by the sediment. The rheology of the sediment is defined by a relationship that couples the porosity (or volume) of the sediment with the vertical effective stress, assuming uniaxial deformation. The model also incorporates a viscoplastic term in the compaction equation. This component macroscopically considers viscous compaction phenomena such as pressure-solution. The viscosity coefficient is considered to be a function of the temperature. Some theoretical considerations allow us to conclude that the thermal dependency of the Viscosity is given with an Arrhenius law in which the activation energy ranges from 20 kJ/mole to 50 kJ/mole. Using Viscosity coefficients extrapolated from previous laboratory experiments, a sensitivity study shows significant effects of viscous deformation on the compaction of basins older than 1 Ma. In another study, the viscosity coefficient is determined by matching the results of numerical simulations with laboratory and borehole data obtained from literature. For chalk a constant viscosity coefficient of 2.5 GPa . Ma (8 x 10(22) Pa . s) has been determined. Assuming viscosity as a function of temperature with an activation energy of 40 kJ/mole, chalk viscosity at 15 degrees C is calibrated around 25 GPa . Ma. Simulations with different thermal gradients show that porosity is a function of the temperature. Furthermore, simulations covering different lengths of time, show that porosity is also a function of time.
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收藏
页码:307 / 317
页数:11
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