1975
DOI: 10.1111/j.1365-246x.1975.tb06200.x
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P-Wave Scattering in the Earth's Crust and Upper Mantle

Abstract: The codas which follow P-phase onsets on seismic records can be interpreted in terms of waves scattered from random inhomogeneities in the Earth's crust and upper mantle. In particular, the so-called precursors to PP have travel times and slownesses consistent with the interpretation of these signals as waves scattered from direct P-waves incident at the Earth's surface at distances greater than about 20" from either the source or receiver. Significant differences between recordings at the Warramunga array of … Show more

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Cited by 32 publications
(23 citation statements)
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“…We believe, on the contrary, that the absorption model of Douglas, Marshall & Corbishley (1971) was initially based on a misidentification of later arrivals at GBA, and that the model may not be generally applicable to the problem of P-signal complexity. It is our opinion that a more consistent interpretation of the other examples given by Douglas et al (1973) is provided by the 'scattering model' recently proposed in explanation of the body-wave coda by Cleary, King & Haddon (1975 and Douglas et al (1973) show P-signals recorded at the UKAEA arrays GBA, India and EKA, Scotland from an underground explosion near Bukhara, USSR. Whereas the P arrival at EKA (A = 47.4") is the simple, 'coda-less' signal typical of most explosion records at teleseismic distances, the GBA record (A = 27.4') has a first arrival (P) with a slowness of about 9.2 s/deg, followed about 4 s later by a larger-amplitude arrival (PHI), with a slowness of about 10.3 s/deg.…”
Section: Introductionsupporting
confidence: 56%
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“…We believe, on the contrary, that the absorption model of Douglas, Marshall & Corbishley (1971) was initially based on a misidentification of later arrivals at GBA, and that the model may not be generally applicable to the problem of P-signal complexity. It is our opinion that a more consistent interpretation of the other examples given by Douglas et al (1973) is provided by the 'scattering model' recently proposed in explanation of the body-wave coda by Cleary, King & Haddon (1975 and Douglas et al (1973) show P-signals recorded at the UKAEA arrays GBA, India and EKA, Scotland from an underground explosion near Bukhara, USSR. Whereas the P arrival at EKA (A = 47.4") is the simple, 'coda-less' signal typical of most explosion records at teleseismic distances, the GBA record (A = 27.4') has a first arrival (P) with a slowness of about 9.2 s/deg, followed about 4 s later by a larger-amplitude arrival (PHI), with a slowness of about 10.3 s/deg.…”
Section: Introductionsupporting
confidence: 56%
“…4, because as epicentral distance increases (a) the scattering angle is increased, and (b) the energy scattered from any specific volume arrives over a longer time interval, so that there will be proportionately less energy in the first 30 s of the coda (cf. Cleary et al 1975 , Figs 1 and 2). In terms of this model, complexity is a function, not of Q variation, but of the scattering properties of the upper mantle between source and receiver.…”
Section: Other Eventsmentioning
confidence: 91%
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“…2(j), (k), (1) and (m)). Scattering by small-scale random irregularities in the crust and upper mantle has been suggested previously as the dominant mechanism in the generation of coda at both short distances (Aki & Chouet 1975) and teleseismic distances (Cleary, King & Haddon 1975;King et al 1975), so it appzars likely that the coda observed at intermediate distances is cognate. If so, the differences in signal duration between the ef first arrivals and the ab arrivals suggest that scattering irregularities may be particularly pronounced near 420-km depth which seems plausible and is consistent with the pronounced distance extension of the ab branch as discussed above.…”
Section: -mentioning
confidence: 91%
“…Similarly, the coda of P and precursors to PP have been attributed to strong single scattering (see Husebye 1975 andCleary, King &). a% axq cjipq -ni = q(x), x E g2, where + A?2 = A#, the internal boundary of 22, and a radiation condition: ui(x) -U: (x) represents outgoing waves.…”
Section: Introductionmentioning
confidence: 93%