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Iteratively constructive sequential design of experiments and surveyswith nonlinear parameter-data relationships

机译:具有非线性参数-数据关系的实验和勘测的迭代构造式顺序设计

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In experimental design, the main aim is to minimize postexperimental uncertaintyon parameters by maximizing relevant information collected in a data set. Using anentropy-based method constructed on a Bayesian framework, it is possible todesign experiments for highly nonlinear problems. However, the method iscomputationally infeasible for design spaces with even a few dimensions. We introduce aniteratively constructive method that reduces the computational demand by introducingone new datum at a time for the design. The method reduces the multidimensional designspace to a single-dimensional space at each iteration by fixing the experimental setupof the previous iteration. Both a synthetic experiment using a highly nonlinearparameter-data relationship and a seismic amplitude versus offset (AVO) experiment areused to illustrate that the results produced by the iteratively constructive methodclosely match the results of a global design method at a fraction of the computational cost.This work thus extends the class of iterative design methods to nonlinear problemsand makes fully nonlinear design methods applicable to higher dimensionalreal-world problems.
机译:在实验设计中,主要目的是通过最大化收集在数据集中的相关信息来最大程度地减少实验后的参数不确定性。使用基于贝叶斯框架的基于熵的方法,可以设计用于高度非线性问题的实验。然而,该方法对于甚至具有几个尺寸的设计空间在计算上都是不可行的。我们引入了一种迭代构造方法,该方法通过在设计时一次引入一个新数据来减少计算需求。该方法通过固定先前迭代的实验设置,在每次迭代时将多维设计空间减小为一维空间。使用高度非线性参数-数据关系的综合实验和地震振幅与偏移(AVO)实验均可以说明,迭代构造方法产生的结果与整体设计方法的结果非常接近,而计算成本却很小。因此,工作将迭代设计方法的类别扩展到非线性问题,并使完全非线性的设计方法适用于更高维度的实际问题。

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