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Elastic Wave-equation Reflection Traveltime Inversion Using Dynamic Warping and Wave Mode Decomposition
Author(s) -
T. Wang,
Jiubing Cheng,
Qiang Guo,
Chang Wang
Publication year - 2017
Publication title -
proceedings
Language(s) - English
Resource type - Conference proceedings
ISSN - 2214-4609
DOI - 10.3997/2214-4609.201701005
Subject(s) - image warping , inversion (geology) , seismogram , wavenumber , geology , wave equation , wavelength , surface wave , acoustic wave equation , wave propagation , slowness , mathematical analysis , optics , geodesy , physics , mathematics , seismology , computer science , artificial intelligence , tectonics
Elastic full waveform inversion (EFWI) provides high-resolution parameter estimation of the subsurface but requires good initial guess of the true model. The traveltime inversion only minimizes traveltime misfits which are more sensitive and linearly related to the low-wavenumber model perturbation. Therefore, building initial P and S wave velocity models for EFWI by using elastic wave-equation reflections traveltime inversion (WERTI) would be effective and robust, especially for the deeper part. In order to distinguish the reflection travletimes of P or S-waves in elastic media, we decompose the surface multicomponent data into vector P- and S-wave seismogram. We utilize the dynamic image warping to extract the reflected P- or S-wave traveltimes. The P-wave velocity are first inverted using P-wave traveltime followed by the S-wave velocity inversion with S-wave traveltime, during which the wave mode decomposition is applied to the gradients calculation. Synthetic example on the Sigbee2A model proves the validity of our method for recovering the long wavelength components of the model

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