Accounting for subwavelength heterogeneities in full waveform inversion based on wavefield gradient measurements

Author:

Mukumoto Kota1ORCID,Capdeville Yann2ORCID,Singh Sneha2,Tsuji Takeshi3ORCID

Affiliation:

1. Department of Earth Resources Engineering, Kyushu University , Fukuoka 819-0395 , Japan

2. Nantes Université, Univ Angers, Le Mans Université, CNRS, Laboratoire de Planétologie et Géosciences , LPG UMR 6112, 44000 Nantes , France

3. School of Engineering, The University of Tokyo , Tokyo 113-8654 , Japan

Abstract

SUMMARY Seismic gradient measurements from distributed acoustic sensors and rotational sensors are becoming increasingly available for field surveys. These measurements provide a wealth of information and are currently being considered for many applications such as earthquake detection and subsurface characterizations. In this work, using a simple 2-D numerical approach, we tackle the implications of such wavefield gradient measurements on full waveform inversion (FWI) techniques using a simple 2-D numerical test. In particular, we study the impact of the wavefield gradient measurement sensitivity to heterogeneities that are much smaller than the minimum wavelength. Indeed, as shown through the homogenization theory, small-scale heterogeneities induce an unexpected coupling of the strain components to the wavefield gradient measurement. We further show that this coupling introduces a potential limitation to the FWI results if it is not taken into account. We demonstrate that a gradient measurement-based FWI can only reach the accuracy of a classical displacement field-based FWI if the coupling coefficients are also inverted. Furthermore, there appears to be no specific gain in using gradient measurements instead of conventional displacement (or velocity, acceleration) measurements to image structures. Nevertheless, the inverted correctors contain fine-scale heterogeneities information that could be exploited to reach an unprecedented resolution, particularly if an array of receivers is used.

Funder

Japan Society for the Promotion of Science

Agence Nationale de la Recherche

Publisher

Oxford University Press (OUP)

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