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Uncertainty Management on a Reservoir Workflow

机译:水库工作流程的不确定性管理

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In this paper, we determine a future development plan of a mature field to maximize the cumulated oil production. First, a probabilistic history matching of the simulation model is performed by integrating dynamic data. As a result, a posterior distribution of the uncertain parameters is obtained. To perform this step, an innovative statistical technique that combines non-parametric response surface modeling with adaptive design method is used to approximate the objective function. The adaptive design method allows us to reduce the number of necessary simulations while producing an accurate and predictive response surface in the areas of the input space where the OF is low (acceptable solutions region). This OF approximation is then used in a Markov Chain Monte Carlo algorithm to compute the posterior distribution of the parameters that respect the production data. At the end of the history period, a new development plan is performed and therefore new controllable parameters are added to the model. To optimize the new development plan under the remaining uncertainty, a new response surface model is built using both uncertain and controllable parameters. Then, the set of controllable parameters are optimized to maximize the cumulative oil production (or the Net Present Value) while minimizing the risk using the response surface model. In our test case, we show that the advanced statistical methods used to obtain the response surfaces allows us to address highly non-linear problems in an uncertain framework while doing an acceptable number of calls to the expensive fluid flow simulator.
机译:在本文中,我们确定了成熟领域的未来发展计划,以最大限度地提高累积的石油生产。首先,通过集成动态数据来执行仿真模型的概率匹配。结果,获得了不确定参数的后部分布。为了执行该步骤,使用具有自适应设计方法的非参数响应表面建模的创新统计技术来近似客观函数。自适应设计方法允许我们减少必要仿真的数量,同时在输入空间的区域中产生精确且预测的响应表面,其中是低(可接受的解决方案区域)。然后在Markov链蒙特卡罗算法中使用近似值,以计算尊重生产数据的参数的后部分布。在历史期间结束时,执行新的开发计划,因此将新的可控参数添加到模型中。为了在剩余的不确定性下优化新的开发计划,使用不确定和可控参数建立新的响应面模型。然后,优化该组可控参数以最大化累积油生产(或净现值),同时使用响应面模型最小化风险。在我们的测试用例中,我们表明,用于获得响应表面的高级统计方法允许我们在不确定的框架中解决高度非线性问题,同时对昂贵的流体流模拟器进行可接受的呼叫。

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