A Breviary of Seismic Tomography: Body wave amplitudes: observation and interpretation
By Guust Nolet. 2008
168 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/bb8094e32255b591f66f5da198bcdee749f6c0db
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Citations in the corpus
- AxiSEM: broadband 3-D seismic wavefields in axisymmetric media (2014, background): “Most modern measurements of “traveltimes”, such as cross-correlation (Nolet, 2008), time–frequency phase delays (Fichtner et al., 2008), or instantaneous phase (Bozdag et al., 2011) are based on waveforms, and therefore necessitate full wavefield modeling.”
- Full Waveform Inversion and the Truncated Newton Method (2013, methodology): “While standard seismic methods rely on the extraction of particular observables from the seismic data, such as travel-times for tomography strategies [56], full waveform inversion (FWI) is a particular seismic method which aims to interpret the whole seismic data, accounting for all seismic events (”
- A simple method for determining the spatial resolution of a general inverse problem (2012, methodology): “(15) If the summation ci is equal to 1, the solution parameter mi can be considered as unbiased under the condition that eqs (13) or (14) yield a true average (Nolet 2008).”
- Transdimensional tomography with unknown data noise (2012, background): “Due to the increasing quantity and quality of seismic data, the number of overlapping tomographic models and their consistency has dramatically increased in recent years (Nolet 2008).”
- On the use of sensitivity tests in seismic tomography (2016, unknown): “(10): where R = G − g G is the more commonly used resolution matrix (e.g. Nolet 2008).”
- Hessian kernels of seismic data functionals based upon adjoint techniques (2011, background): “…GJI, 185, 775–798 Geophysical Journal International C© 2011 RAS traveltimes (see Section 4), to study wave propagation through complex media (e.g. Baig & Dahlen 2004), or to design locally independent model parameters as it is classically done in Partitioned Waveform Inversion (Nolet 1990, 2008).”