通过马尔琴科重新记录的虚拟平面波成像

G. Meles, K. Wapenaar, J. Thorbecke
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引用次数: 19

摘要

马尔琴科还原是一种在未知介质中检索上下格林函数的新方法。马尔琴科方程基于互易定理,并在所谓聚焦函数存在的假设下推导出来,即一旦注入地下就表现出时空聚焦特性的函数。与干涉测量法相反,但与标准迁移方法相似,Marchenko还原只需要估计来自虚拟源(或虚拟接收器)的直接波,仅来自介质一侧的照明,介质内部没有物理源(或接收器)。在这篇贡献中,我们考虑了马尔琴科重数据框架内的不同时间聚焦条件,并展示了这如何导致虚拟平面波响应的检索,从而允许仅使用目标模型的一维采样进行多次自由成像。在二维合成模型上验证了新方法的潜力。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Virtual plane-wave imaging via Marchenko redatuming
Marchenko redatuming is a novel scheme used to retrieve up- and down-going Green's functions in an unknown medium. Marchenko equations are based on reciprocity theorems and are derived on the assumption of the existence of so called focusing functions, i.e. functions which exhibit time-space focusing properties once injected in the subsurface. In contrast to interferometry but similarly to standard migration methods, Marchenko redatuming only requires an estimate of the direct wave from the virtual source (or to the virtual receiver), illumination from only one side of the medium, and no physical sources (or receivers) inside the medium. In this contribution we consider a different time-focusing condition within the frame of Marchenko redatuming and show how this can lead to the retrieval of virtual plane-wave responses, thus allowing multiple-free imaging using only a 1 dimensional sampling of the targeted model. The potential of the new method is demonstrated on a 2D synthetic model.
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