Model-based layer stripping FWI with a stepped inversion sequence for GPR data
Model-based layer stripping FWI with a stepped inversion sequence for GPR data
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DOI:
10.1093/gji/ggz210
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发表时间:
2019-08
影响因子:
2.8
通讯作者:
N. Huai;Z. Zeng;Jing Li;Yingwei Yan;Q. Lu
中科院分区:
文献类型:
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作者:
N. Huai;Z. Zeng;Jing Li;Yingwei Yan;Q. Lu
Full-waveform inversion (FWI) of ground-penetrating radar (GPR) data is a promising technique for the parameter imaging of near subsurface. In this paper, we present an innovative model-based layer stripping FWI (MLS FWI) approach for reconstructing dielectric permittivity that is specifically applicable to the propagation of radar waves. From top to bottom in the model domain, relative permittivity is updated layer by layer. Differing from the traditional layer stripping FWI, which uses an offset and/or temporal window to extract partially observed data for calculating a partial gradient, a spatial Hanning window in the model domain is applied to the overall gradient calculated from the entire gathers for getting the gradient of a layer. We designate the traditional layer stripping as data-based and the proposed layer stripping as model-based. Most importantly, when combined with the source encoding, this MLS FWI fundamentally solves the problem that forward simulation of all source positions is required when adding the window in a data-based layer stripping FWI, and thus greatly improves the calculation efficiency and saves the memory. Furthermore, in such a scheme, we also propose a new stepped inversion sequence to improve the inversion at depth. Here, we illustrate our approach with two synthetic examples based on on-ground multioffset data. Compared to the results of the frequency multiscale FWI and that of the data-based layer stripping FWI, the MLS FWI with the stepped inversion sequence yields substantially higher resolution images and accurately reconstructs a relative permittivity model, effectively avoiding severe local minimum problems. This GPR FWI process can help retrieve near-surface model parameters in heterogeneous media.