首页> 外文期刊>Journal of seismology >Probability of earthquake occurrence and magnitude estimation in the post shut-in phase of geothermal projects
【24h】

Probability of earthquake occurrence and magnitude estimation in the post shut-in phase of geothermal projects

机译:地热项目关闭后阶段地震发生的可能性和震级估算

获取原文
获取原文并翻译 | 示例
           

摘要

Induced seismicity in geothermal projects is observed to continue after shut-in of the fluid injection. Recent experiments show that the largest events tend to occur after the termination of injection. We use a probabilistic approach based on Omori's law and the Gutenberg-Richter magnitude-frequency distribution to demonstrate that the probability of exceeding a certain maximum magnitude still increases after shut-in. This increase is governed by the exponent of Omori's law q and the Gutenberg-Richter b value. For a reduced b value in the post-injection phase, the probability of occurrence directly after shut-in can be even higher than the corresponding probability for an ongoing injection. For the reference case of q = 2 and a 10% probability at shut-in time tS to exceed a given maximum magnitude, we obtain an increase to 14.6% for t = 2t_S at a constant Gutenberg-Richter b value after shut-in. A reduction of the b value by one quarter leads to a probability of 20.5%. If we consider a constant probability level of occurrence for an event larger than a given magnitude at shut-in time, this maximum magnitude increases by 0.12 units for t = 2t_S (0.26 units for a reduced b value). For the Soultz-sous-Forêts (France) injection experiment in 2000, recent studies reveal q = 9.5 and a b value reduction by 14%. A magnitude 2.3 event 9 h after shut-in falls in the phase with a probability higher than for the continued injection. The probability of exceeding the magnitude of this postinjection event is determined to 97.1%.
机译:在关闭流体注入后,观察到地热项目中的诱发地震活动仍在继续。最近的实验表明,最大事件倾向于在注射终止后发生。我们使用基于大森定律和古腾堡-里希特幅值-频率分布的概率方法来证明,在关闭后,超过某个最大幅值的可能性仍然会增加。这种增加受大森定律q和古登堡-里希特b值的指数支配。对于后注入阶段中减小的b值,关闭后直接发生的概率甚至可能高于正在进行注入的相应概率。对于q = 2的参考情况,以及在关闭时间tS超过给定最大幅度的10%概率,在关闭之后,在常数Gutenberg-Richter b值下,对于t = 2t_S,我们获得了14.6%的增加。 b值减少四分之一会导致20.5%的概率。如果我们考虑到在关闭时大于给定幅度的事件的恒定发生概率水平,则对于t = 2t_S,此最大幅度增加0.12个单位(对于b值减小,则为0.26个单位)。对于2000年的Soultz-sous-Forêts(法国)注射实验,最近的研究表明q = 9.5,b值降低了14%。关门后9 h发生的2.3级事件比该阶段持续注入的概率更高。超过此后注入事件的大小的概率确定为97.1%。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号