1972
DOI: 10.1016/b978-0-12-460811-5.50008-8
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Fast Surface Wave and Free Mode Computations

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Cited by 208 publications
(185 citation statements)
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“…At each pixel, we next invert the corresponding dispersion curve to find V s in six distinct layers (40 -60 km, 60 -100 km, 100-150 km, 150 -220 km, 220-310 km and 310-400 km). In the assumption of a perfectly elastic upper mantle (i.e., neglect of attenuation), we use Knopoff's method [Schwab and Knopoff, 1970], to calculate a synthetic dispersion curve for each seismic profile generated by our search algorithm. The search algorithm consists of a gradientdescent inversion [Tarantola, 2005] subsequently refined by a Monte-Carlo search.…”
Section: Methodsmentioning
confidence: 99%
“…At each pixel, we next invert the corresponding dispersion curve to find V s in six distinct layers (40 -60 km, 60 -100 km, 100-150 km, 150 -220 km, 220-310 km and 310-400 km). In the assumption of a perfectly elastic upper mantle (i.e., neglect of attenuation), we use Knopoff's method [Schwab and Knopoff, 1970], to calculate a synthetic dispersion curve for each seismic profile generated by our search algorithm. The search algorithm consists of a gradientdescent inversion [Tarantola, 2005] subsequently refined by a Monte-Carlo search.…”
Section: Methodsmentioning
confidence: 99%
“…Surface wave propagation theory provides equations and methods to calculate the theoretical dispersion curves (modes) of Rayleigh surface waves for such systems [11,12].…”
Section: Inversionmentioning
confidence: 99%
“…Each parameter to be inverted is specified to lie within a particular range with upper and lower bounds. Theoretical dispersion curves are computed using the Knopoff method (Knopoff, 1964;Schwab and Knopoff, 1972). Starting from the largest period, the theoretical group velocity is computed and compared with the observed value.…”
Section: Inversionmentioning
confidence: 99%