Target-oriented imaging using extended image volumes—a low-rank factorization approach

TitleTarget-oriented imaging using extended image volumes—a low-rank factorization approach
Publication TypeJournal Article
Year of Publication2019
AuthorsRajiv Kumar, Marie Graff-Kray, Ivan Vasconcelos, Felix J. Herrmann
JournalGeophysical Prospecting
Volume67
Number5
Page1312-1328
Keywordsextended image volumes, randomized linear algebra, target-oriented imaging
Abstract

Imaging in geological challenging environments has led to new developments, including the idea of generating reflection responses by means of interferometric redatuming at a given target datum in the subsurface, when the target datum lies beneath a complex overburden. One way to perform this redatuming is via conventional model-based wave-equation techniques. But those techniques can be computationally expensive for large-scale seismic problems since the number of wave-equation solves is equal to two-times the number of sources involved during seismic data acquisition. Also conventional shot-profile techniques require lots of memory to save full subsurface extended image volumes. Therefore, they only form subsurface image volumes in either horizontal or vertical directions. We now present a randomized singular value decomposition based approach built upon the matrix probing scheme, which takes advantage of the algebraic structure of the extended imaging system. This low-rank representation enables us to overcome both the computational cost associated with the number of wave-equation solutions and memory usage due to explicit storage of full subsurface extended image volumes employed by conventional migration methods. Experimental results on complex geological models demonstrate the efficacy of the proposed methodology and allow practical reflection-based extended imaging for large-scale 5D seismic data.

Notes

(Geophysical Prospecting)

URLhttps://slim.gatech.edu/Publications/Public/Journals/GeophysicalProspecting/2019/kumar2018toi/kumar2018toi.html
DOI10.1111/1365-2478.12779
Citation Keykumar2018toi