His scientific interests lie mostly in Algorithm, Least squares, Seismic migration, Tomography and Optics. His Algorithm research includes themes of Image resolution, Crosstalk, Filter and Noise. His Least squares study combines topics from a wide range of disciplines, such as Mathematical optimization, Residual, Synthetic data and Cross-correlation.
His Seismic migration research includes elements of Image quality, Trace, Multi-source, Wavelet and Numerical tests. The study incorporates disciplines such as Time domain, Inversion, Waveform and Seismology, Slowness in addition to Tomography. His biological study spans a wide range of topics, including Seismic wave, Missing data and Geophone.
Gerard T. Schuster spends much of his time researching Optics, Inversion, Algorithm, Wave equation and Tomography. The Interferometry, Resolution, Reflection and Wavelength research he does as part of his general Optics study is frequently linked to other disciplines of science, such as Multiple, therefore creating a link between diverse domains of science. His Full waveform and Inverse transform sampling study, which is part of a larger body of work in Inversion, is frequently linked to Field data, bridging the gap between disciplines.
In his research on the topic of Algorithm, Reflectivity and Computation is strongly related with Seismic migration. His Wave equation research entails a greater understanding of Mathematical analysis. His studies deal with areas such as Seismology and Waveform as well as Tomography.
His main research concerns Inversion, Optics, Wave equation, Surface wave and Tomography. The various areas that he examines in his Inversion study include Algorithm, Waveform and Subsurface imaging. His Algorithm research incorporates themes from Seismic migration, Reflectivity, Artificial neural network, Image and Wavelet.
His research in the fields of Interferometry, Scattering, Attenuation and Resolution overlaps with other disciplines such as Multiple. His Wave equation study is associated with Mathematical analysis. His study looks at the relationship between Surface wave and topics such as Seismology, which overlap with Seismic interferometry.
The scientist’s investigation covers issues in Wave equation, Inversion, Algorithm, Surface wave and Optics. His Wave equation research is multidisciplinary, incorporating elements of Seismic wave, Tomography, Computational physics and Inverse transform sampling. His Inversion study incorporates themes from Mathematical analysis, Wavenumber and Subsurface imaging.
His primary area of study in Algorithm is in the field of Least squares. Gerard T. Schuster interconnects Wave propagation, Scattering and Surface in the investigation of issues within Surface wave. His Optics research incorporates themes from Seismic migration and Residual.
This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.
Least-squares migration of incomplete reflection data
Tamas Nemeth;Chengjun Wu;Gerard T. Schuster.
Geophysics (1999)
Wave-equation traveltime inversion
Yi Luo;Gerard T. Schuster.
Geophysics (1991)
Interferometric/daylight seismic imaging
G. T. Schuster;J. Yu;J. Sheng;J. Rickett.
Geophysical Journal International (2004)
Finite‐difference solution of the eikonal equation along expanding wavefronts
Fuhao Qin;Yi Luo;Kim Bak Olsen;Wenying Cai.
Geophysics (1992)
Multi‐source least‐squares reverse time migration
Wei Dai;Wei Dai;Paul Fowler;Gerard T. Schuster.
Geophysical Prospecting (2012)
Wavepath eikonal traveltime inversion: Theory
Gerard T. Schuster;Aksel Quintus-Bosz.
Geophysics (1993)
Plane-wave least-squares reverse-time migration
Wei Dai;Gerard T. Schuster.
Geophysics (2013)
Early arrival waveform tomography on near-surface refraction data
Jianming Sheng;Alan Leeds;Maike Buddensiek;Gerard T. Schuster.
Geophysics (2006)
Acoustic wave-equation traveltime and waveform inversion of crosshole seismic data
Changxi Zhou;Wenying Cai;Yi Luo;Gerard T. Schuster.
Geophysics (1995)
Attenuation compensation for least-squares reverse time migration using the viscoacoustic-wave equation
Gaurav Dutta;Gerard T. Schuster.
Geophysics (2014)
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