Marchenko imagingMarchenko imaging
By Kees Wapenaar, Jan Thorbecke, J. Neut, F. Broggini, Evert C. Slob, Roel Snieder. 2014
220 citations recorded by the source corpus.
Subfields: Geophysics, Ocean Engineering
View Paper: https://www.semanticscholar.org/paper/6abb8cad28132bdc7d8f3eaa05c81e0cb1bec64f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geophysics
- Kees Wapenaar
- Roel Snieder
- J. Neut
- Andrew Curtis
- F. Broggini
- C. D. C. Filho
- K. Löer
- Giovanni Angelo Meles
In Ocean Engineering
- Kees Wapenaar
- J. Neut
- Roel Snieder
- Andrew Curtis
- F. Broggini
- Michel Campillo
- N. M. Shapiro
- M. Ritzwoller
Citations in the corpus
- Data-driven wavefield focusing and imaging with multidimensional deconvolution: Numerical examples for reflection data with internal multiples (2014, methodology): “Additionally, if we want to image a portion of the subsurface that is located between complicated overburden and underburden, we can take advantage of data-driven wavefield focusing to retrieve the reflection response from below (Wapenaar et al., 2014b).”
- Internal multiple prediction and removal using marchenko autofocusing and seismic interferometry (2015, background): “Autofocusing also allows one to perform Marchenko redatuming of reflectivity to a finite number of depth levels and apply standard imaging in between these redatuming levels (Wapenaar et al., 2014).”
- Adaptive overburden elimination with the multidimensional Marchenko equation (2016, methodology): “This is done by substitution of equation 19 into equation 20, yielding fΩ͡δgðχA; χP; tÞ ¼ v͡þmðχA; χP; tÞ − fΩv͡þmgðχA; χP; tÞ; (21) with the kernel Ω ¼ Θt2t0R⋆Θt2t0R: (22) Similar to the Marchenko equation of Wapenaar et al. (2014a), equation 21 is a Fredholm integral equation of the second kind, w”