2014
DOI: 10.1093/gji/ggu199
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Line-source simulation for shallow-seismic data. Part 1: theoretical background

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Cited by 62 publications
(47 citation statements)
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“…First, each seismogram is convolved with t −1∕2 , second, tapered with t −1∕2 , where t is the traveltime, and third, scaled with r ffiffi ffi 2 p where r is the receiver offset. This transformation is introduced by Forbriger et al (2014) as a direct-wave transformation.…”
Section: Comparison Of Field Data With Simulated Datamentioning
confidence: 99%
See 1 more Smart Citation
“…First, each seismogram is convolved with t −1∕2 , second, tapered with t −1∕2 , where t is the traveltime, and third, scaled with r ffiffi ffi 2 p where r is the receiver offset. This transformation is introduced by Forbriger et al (2014) as a direct-wave transformation.…”
Section: Comparison Of Field Data With Simulated Datamentioning
confidence: 99%
“…Schäfer et al (2014) show that this simple approach performs surprisingly well in application to elastic waves (including P-, S-, and Rayleighwaves) on a 2D structure, except for backscattered waves. Forbriger et al (2014) provide theoretical reasoning for the applicability to the layered elastic case.…”
Section: Comparison Of Field Data With Simulated Datamentioning
confidence: 99%
“…Forbriger et al (2014) show that this approach is also appropriate in the viscoelastic case (both vertical and radial component) for 1-D structures with source and receiver at the free surface.…”
Section: Single-trace Transformations For Non 1-d-structuresmentioning
confidence: 96%
“…In comparison, 2-D full waveform inversion (FWI) is computationally more efficient, preferential for code development and applications. In particular, Forbriger et al (2014), Schäfer et al (2014), and Groos et al (2017) proposed a stable workflow for 2-D FWI of shallow-seismic Rayleigh waves not only for synthetic data but also for real field-recorded data, in which a 3-D/2-D transformation scheme is developed to simulate the response to a line source (i.e., spreading correction) for shallow seismic surface waves. In particular, Forbriger et al (2014), Schäfer et al (2014), and Groos et al (2017) proposed a stable workflow for 2-D FWI of shallow-seismic Rayleigh waves not only for synthetic data but also for real field-recorded data, in which a 3-D/2-D transformation scheme is developed to simulate the response to a line source (i.e., spreading correction) for shallow seismic surface waves.…”
Section: Zhang Et Al 368mentioning
confidence: 99%