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Relations between elastic rock heterogeneity, stress and the Gutenberg Richter law

机译:弹性岩石非均质性,应力与古登堡·里希特定律之间的关系

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In this paper we establish relations between the fractal distribution of elastic parameters, stress fieldrnvariations and the Gutenberg-Richter b-value of earthquakes. We show that elastic heterogeneity in arnreservoir, causes significant stress variations characterized by scaling of power law type, which resultsrnin magnitude scaling of Gutenberg-Richter type with b-value close to b=1. We extract informationrnabout elastic parameter distribution from sonic well logs to create an elastically heterogeneous 3Drnrandom medium with a fractal spatial correlation function. Using the finite element program Abaqusrnwe apply an externally homogeneous stress field and compute the resulting stress distribution insidernthe model medium. We apply geomechanical considerations to determine the distribution of CoulombrnFailure Stress (CFS) as a measure of the vicinity to failure. We find that elastic heterogeneity causesrnstrong spatial CFS variations. Some parts of the model are in direct vicinity to failure, suggesting thatrnsmall stress perturbations (<1MPa) may induce seismic events. Nevertheless, in the most stable partsrnof the model CFS perturbations of up to 20 MPa are needed to initiate failure. The obtained range ofrnCFS is in agreement with fracture strength reported for fluid injection induced seismicity inrncrystalline and sedimentary rocks. We assume that if CFS is perturbed e.g. by a fluid injection,rnrupturing takes place inside clusters of interconnected critically stressed cells of the model. From thernresulting size distribution of clusters we compute fault size and correspondingly magnitude scaling.rnWe find that fault sizes exhibits power law scaling according to the Gutenberg Richter relation. Thernapplication of our method to well log data and stress profiles measured along the Continental DeeprnDrilling Site (KTB, Germany) main hole results in a b-value of b=0.95, which is in agreement withrnthe b-value of b=1 computed from fluid injection induced seismicity at the KTB.
机译:在本文中,我们建立了弹性参数的分形分布,应力场变化与地震的Gutenberg-Richter b值之间的关系。我们表明,储层中的弹性非均质性会导致显着的应力变化,其特征是幂律类型的缩放,从而导致Gutenberg-Richter类型的量级缩放,b值接近b = 1。我们从声波测井中提取有关弹性参数分布的信息,以创建具有分形空间相关函数的弹性非均质3Drnrandom介质。使用有限元程序Abaqusrn,我们施加了外部均匀应力场,并计算了模型介质内部的应力分布。我们采用地质力学考虑因素来确定库仑布朗破坏应力(CFS)的分布,以作为破坏附近的量度。我们发现弹性异质性导致强烈的空间CFS变化。该模型的某些部分紧邻失效,表明较小的应力扰动(<1MPa)可能诱发地震事件。然而,在最稳定的零件中,需要高达20 MPa的CFS模型扰动来引发故障。获得的rnCFS范围与报道的流体注入诱发的非晶体和沉积岩地震活动性的断裂强度一致。我们假设如果CFS受到干扰,例如通过流体注入,破裂在模型的相互连接的临界应力单元的簇内发生。从簇的最终大小分布,我们计算出故障大小和相应的幅度定标。我们发现,故障大小根据古登堡·里希特关系表现出幂律定标。将本方法应用于沿大陆深部钻探站点(德国KTB)主孔测得的测井数据和应力剖面的结果,得出b值为b = 0.95,这与从流体计算得到的b = 1的b值一致KTB注入引起的地震活动。

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