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Seismic iterative migration velocity analysis: two strategies to update the velocity model

机译:地震迭代运移速度分析:两种更新速度模型的策略

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The objective of seismic imaging is to recover properties of the Earth from surface measurements recorded during active seismic surveys. Migration Velocity Analysis techniques aim at determining a background velocity model (smooth part of the pressure wave velocity model) using the redundancy of seismic data and consist of solving a nested optimisation problem. In the inner loop, an extended reflectivity model (detailed part of the model) is determined from recorded primary reflections through a data-fitting procedure depending on a given background model. In the outer loop, a coherency criterion defined on the extended reflectivity assesses the quality of the background model. The inner problem is usually solved with a single iteration of gradient optimisation, leading to artefacts in the velocity updates. We study the benefits of further iterating on the reflectivity in the inner loop, which also allows the introduction of multiple reflections in the procedure. We propose two strategies for the computation of the gradient of the outer objective function. In the first case, we compute the exact numerical gradient by taking care of the background dependency of all inner iterations. In the second case, we derive an approximate gradient by assuming the optimal reflectivity has been obtained. Both methods are compared on their computational merits and through simple numerical examples on 2D synthetic data sets. The examples illustrate that regularisation of the inner problem is essential to obtain coherent velocity updates. The second approach displays a smaller sensitivity to regularisation and is simpler to implement.
机译:地震成像的目的是从主动地震勘探期间记录的地面测量结果中恢复地球的特性。迁移速度分析技术旨在利用地震数据的冗余来确定背景速度模型(压力波速度模型的平滑部分),并解决嵌套的优化问题。在内部回路中,根据给定的背景模型,通过数据拟合程序从记录的一次反射中确定扩展的反射率模型(模型的详细部分)。在外循环中,在扩展反射率上定义的相干性标准会评估背景模型的质量。内部问题通常通过梯度优化的单次迭代来解决,从而导致速度更新中出现伪影。我们研究了进一步迭代内循环中反射率的好处,这也允许在过程中引入多次反射。我们提出两种计算外部目标函数梯度的策略。在第一种情况下,我们通过考虑所有内部迭代的背景依赖性来计算精确的数值梯度。在第二种情况下,我们通过假设已获得最佳反射率来推导近似梯度。将两种方法的计算优点进行比较,并通过二维合成数据集上的简单数值示例进行比较。这些示例说明,内部问题的正则化对于获得相干速度更新至关重要。第二种方法显示出对正则化的敏感性较小,并且易于实现。

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