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Depth migration with Gaussian wave packets based on Poincare wavelets. / Gorodnitskiy, Evgeny; Perel, Maria; Geng, Yu; Wu, Ru-Shan.

в: Geophysical Journal International, Том 205, № 1, 2016, стр. 314-331.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

Harvard

Gorodnitskiy, E, Perel, M, Geng, Y & Wu, R-S 2016, 'Depth migration with Gaussian wave packets based on Poincare wavelets', Geophysical Journal International, Том. 205, № 1, стр. 314-331. https://doi.org/doi: 10.1093/gji/ggv562

APA

Gorodnitskiy, E., Perel, M., Geng, Y., & Wu, R-S. (2016). Depth migration with Gaussian wave packets based on Poincare wavelets. Geophysical Journal International, 205(1), 314-331. https://doi.org/doi: 10.1093/gji/ggv562

Vancouver

Gorodnitskiy E, Perel M, Geng Y, Wu R-S. Depth migration with Gaussian wave packets based on Poincare wavelets. Geophysical Journal International. 2016;205(1):314-331. https://doi.org/doi: 10.1093/gji/ggv562

Author

Gorodnitskiy, Evgeny ; Perel, Maria ; Geng, Yu ; Wu, Ru-Shan. / Depth migration with Gaussian wave packets based on Poincare wavelets. в: Geophysical Journal International. 2016 ; Том 205, № 1. стр. 314-331.

BibTeX

@article{54f88cfa5d1e4bb88393df65619c0b22,
title = "Depth migration with Gaussian wave packets based on Poincare wavelets",
abstract = "An approach to depth migration, based on an integral representation of seismic data, that is, wavefields recorded on the boundary, is presented in terms of Poincar{\'e} wavelets. Each wavelet is taken as a boundary datum for a high-frequency asymptotic solution of the wave equation. This solution, which we call the quasiphoton or the Gaussian wave packet, decreases in a Gaussian manner away from a point running along a ray that is launched from the surface. The deformation of the propagating packet is taken into account in the migration algorithm. A numerical example of zero-offset migration with synthetic seismograms calculated for the 2-D SEG/EAGE salt model is presented. The result, which uses only 3.9 per cent of the total number of coefficients, is a satisfactory image, with a threshold of 0.75 per cent.",
keywords = "Wavelet transform, Theoretical seismology, Wave propagation",
author = "Evgeny Gorodnitskiy and Maria Perel and Yu Geng and Ru-Shan Wu",
year = "2016",
doi = "doi: 10.1093/gji/ggv562",
language = "English",
volume = "205",
pages = "314--331",
journal = "Geophysical Journal International",
issn = "0956-540X",
publisher = "Wiley-Blackwell",
number = "1",

}

RIS

TY - JOUR

T1 - Depth migration with Gaussian wave packets based on Poincare wavelets

AU - Gorodnitskiy, Evgeny

AU - Perel, Maria

AU - Geng, Yu

AU - Wu, Ru-Shan

PY - 2016

Y1 - 2016

N2 - An approach to depth migration, based on an integral representation of seismic data, that is, wavefields recorded on the boundary, is presented in terms of Poincaré wavelets. Each wavelet is taken as a boundary datum for a high-frequency asymptotic solution of the wave equation. This solution, which we call the quasiphoton or the Gaussian wave packet, decreases in a Gaussian manner away from a point running along a ray that is launched from the surface. The deformation of the propagating packet is taken into account in the migration algorithm. A numerical example of zero-offset migration with synthetic seismograms calculated for the 2-D SEG/EAGE salt model is presented. The result, which uses only 3.9 per cent of the total number of coefficients, is a satisfactory image, with a threshold of 0.75 per cent.

AB - An approach to depth migration, based on an integral representation of seismic data, that is, wavefields recorded on the boundary, is presented in terms of Poincaré wavelets. Each wavelet is taken as a boundary datum for a high-frequency asymptotic solution of the wave equation. This solution, which we call the quasiphoton or the Gaussian wave packet, decreases in a Gaussian manner away from a point running along a ray that is launched from the surface. The deformation of the propagating packet is taken into account in the migration algorithm. A numerical example of zero-offset migration with synthetic seismograms calculated for the 2-D SEG/EAGE salt model is presented. The result, which uses only 3.9 per cent of the total number of coefficients, is a satisfactory image, with a threshold of 0.75 per cent.

KW - Wavelet transform

KW - Theoretical seismology

KW - Wave propagation

U2 - doi: 10.1093/gji/ggv562

DO - doi: 10.1093/gji/ggv562

M3 - Article

VL - 205

SP - 314

EP - 331

JO - Geophysical Journal International

JF - Geophysical Journal International

SN - 0956-540X

IS - 1

ER -

ID: 7555468