A hybrid approach to seismic deblending: when physics meets self-supervisionDownload PDF

16 May 2022 (modified: 05 May 2023)NeurIPS 2022 SubmittedReaders: Everyone
Keywords: Seismic deblending, self-supervised denoising, Plug-and-Play, inverse problems
TL;DR: A novel method is intrdouced that combines physics and self-supervised denoising to deblend seismic data
Abstract: To limit the time, cost, and environmental impact associated with the acquisition of seismic data, in recent decades considerable effort has been put into so-called simultaneous shooting acquisitions, where seismic sources are fired at short time intervals between each other. As a consequence, waves originating from consecu- tive shots are entangled within the seismic recordings, yielding so-called blended data. For processing and imaging purposes, the data generated by each individual shot must be retrieved. This process, called deblending, is achieved by solving an inverse problem which is heavily underdetermined. Conventional approaches rely on transformations that render the blending noise into burst-like noise, whilst preserving the signal of interest. Compressed sensing type regularization is then applied, where sparsity in some domain is assumed for the signal of interest. The domain of choice depends on the geometry of the acquisition and the properties of seismic data within the chosen domain. In this work, we introduce a new concept that consists of embedding a self-supervised denoising network into the Plug-and- Play (PnP) framework. A novel network is introduced whose design extends the blind-spot network architecture of Laine et al. (2019) for partially coherent noise (i.e., correlated in time). The network is then trained directly on the noisy input data at each step of the PnP algorithm. By leveraging both the underlying physics of the problem and the great denoising capabilities of our blind-spot network, our algorithm is shown to outperform an industry-standard method whilst being comparable in terms of computational cost. Moreover, being independent on the acquisition geometry, it can be easily applied to both marine and land data without any significant modification.
Supplementary Material: zip
13 Replies

Loading