Abstract

Pre-stack reverse time migration (RTM) based on the two-way wave equation has been proved to be the most accurate seismic migration method theoretically. However, it requires reverse-order access to the wavefield calculated in forward time. In recursion computing, such out-of-order access requires that most of the recursion history should be stored on the hard disk. For massive amounts of seismic data, loading the saved wavefield data from the disk during imaging has been the bottleneck of RTM, restricting its wide application. To solve this problem, the wavefield in forward time must be reconstructed in reverse order. Although the random boundary can avoid the disk requirement by creating random velocity around the computational domain when propagate the source function. However, the random wavefield reflected from the boundary can generate unwanted artifacts in the final images. In this paper, we develop an attenuated and reversible random boundary condition which is implemented by mixing the reversible attenuation and random boundary conditions. Similar to the random boundary scheme, the proposed method just needs to save the last one or two wavefield snapshots into the memory in forward process. It then reconstructs the source wavefield in reverse order, while greatly reduces the disk input and output (I/O) requirements. Taking the attenuated property into consideration, the artificial events reflected from the boundary can be eliminated. Thus, our method can improve the imaging quality largely compared with the random boundary scheme. Numerical results demonstrate that the RTM images with our proposed attenuated and reversible random boundary condition can not only eliminate the unwanted artifacts, but also improve the computational efficiency greatly.

Highlights

  • The computational requirements of geophysical algorithms are consist of large memory size and high hard-disk access speed

  • We propose an attenuated and reversible random boundary condition to reverse time migration (RTM)

  • The random wavefield reflected from the boundary can be attenuated by a lossy viscoacoustic wave equation, when we reconstruct the forward wavefield using the wavefield at the last two time steps, the attenuated energy can be compensate by using the theory of Q-RTM in the boundary area

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Summary

Introduction

The computational requirements of geophysical algorithms are consist of large memory size and high hard-disk access speed. With respect to the growth of seismic data and model size, the computational power of recent hardware has dramatically increased. The increasing in the memory size and hard disk access speed have been moderate. This relatively asymmetrical growth has prevented the widely application of some modern algorithms, such as the reverse time migration (RTM) algorithm. Since its adoption by Baysal et al [1], RTM quickly becomes the gold standard for high-end imaging. The core of the RTM algorithm is modeling kernel.

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