1974
DOI: 10.1111/j.1365-246x.1974.tb00624.x
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Interpretation of Sa for a Shield Structure

Abstract: The seismic phase §a, on a shield structure, is interpreted using evidence from both group velocity dispersion and amplitude excitation functions.§a on a shield is explained in terms of stationary phases of higher-mode Love waves. It does not appear to be a low-velocity zone channel wave, but rather a phenomenon mainly influenced by the presence of a rapid increase in S-wave velocity at a depth of about 400-450km. The energy associated with the Sa stationary phases propagates much as though it were propagating… Show more

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Cited by 22 publications
(13 citation statements)
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“…Inspection of the higher-mode group velocity curves shows the same set of Sa stationary phases, from a period of about 60 s to about 10 s, as we found in our work with a standard shield structure (Schwab et al 1974a). Thus the entire period range which Caloi associates with Sa, from experimental evidence, can be accounted for by these higher-mode Love wave arrivals (stationary phases) for our present structure.…”
Section: Frequencydomain Computationssupporting
confidence: 83%
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“…Inspection of the higher-mode group velocity curves shows the same set of Sa stationary phases, from a period of about 60 s to about 10 s, as we found in our work with a standard shield structure (Schwab et al 1974a). Thus the entire period range which Caloi associates with Sa, from experimental evidence, can be accounted for by these higher-mode Love wave arrivals (stationary phases) for our present structure.…”
Section: Frequencydomain Computationssupporting
confidence: 83%
“…This appears to remove any question of the validity of the interpretation given by Schwab et al (1974a): the displacement-depth functions (Schwab et al 1974a, Fig . 3 ) and the stress-depth functions (Fig.…”
Section: Discussionmentioning
confidence: 93%
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“…Since La(i, l), i z 1, sample the region above the '400-km' discontinuity in a uniform manner, and penetrate only slightly below this discontinuity, the associated energy appears t o propagate much as though it were travelling in a single, homogeneous layer over a homogeneous sphere of higher velocity, where the velocity change occurs at the depth of the '400-km' discontinuity. This interpretation was originally proposed by Schwab et al (1974), and the quality of this two-layer interpretation was later evaluated by direct numerical testing (Nakanishi et al 1976, Fig. 12).…”
Section: S I M P L I F I E D S T R U C T U R a L M O D E L F O R Sa Imentioning
confidence: 99%
“…For periods between 30 and 60 s, the group velocity data indicated values varying between 4.48 km/s for paths through shield-like structures, to about 4.33 km/s for mixed, tectonic-continental type structures. For shorter periods, the group velocity increased, reaching an average value of 4.5 km/s at a period of around 20 s. Schwab, Kausel & Knopoff (1974) extended the interpretation of Sa (SHcomponent), in terms of higher-mode Love wave propagation, by using evidence from both group velocity dispersion and amplitude excitation functions, where their analysis was based on a realistic model of a shield structure. They identified Sa as the superposition of stationary phases of higher-mode Love waves for periods between 10 and 60 s. One important conclusion from their work (see also Nakanishi, Schwab & Kausel 1976) is that the existence of a lowvelocity channel in the upper mantle is not necessary for the propagation of Sa; rather, it appears that the presence of a rapid increase in S-wave velocity, at a depth of 400-450 km, is the governing structural feature.…”
mentioning
confidence: 92%