1993
DOI: 10.1016/0031-9201(93)90070-p
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Geometrical spreading function for short-period S and coda waves recorded in southern Spain

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Cited by 12 publications
(7 citation statements)
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“…Therefore, inferred Q anomalies take implicitly into account the multiplicity of such effects. Similar observations were carried out by several authors such as Ibáñez et al (1993), Akinci et al (1995a) and Akinci et al (1995b). These authors point out that the geometrical spreading and quality factor Q are strongly coupled, in the sense that the estimate of Q depends on c and vice versa.…”
Section: P-wave Attenuation Tomography With the Coda Normalization Mesupporting
confidence: 65%
See 1 more Smart Citation
“…Therefore, inferred Q anomalies take implicitly into account the multiplicity of such effects. Similar observations were carried out by several authors such as Ibáñez et al (1993), Akinci et al (1995a) and Akinci et al (1995b). These authors point out that the geometrical spreading and quality factor Q are strongly coupled, in the sense that the estimate of Q depends on c and vice versa.…”
Section: P-wave Attenuation Tomography With the Coda Normalization Mesupporting
confidence: 65%
“…These authors point out that the geometrical spreading and quality factor Q are strongly coupled, in the sense that the estimate of Q depends on c and vice versa. Direct measurements of the geometrical spreading factor show that c depends on the density of heterogeneities (Ibáñez et al 1993), possibly affecting the scattering Q estimate rather than the intrinsic Q (e.g., Akinci et al 1995a).…”
Section: P-wave Attenuation Tomography With the Coda Normalization Mementioning
confidence: 99%
“…However, other studies have found a higher value of β. Ibáñez et al (1993) found a value of β 1:2 using coda waves independently of determining coda Q. For Lg waves, Akinci et al (1995) found β values between 0.5 and 0.9 by inverting their data set for Q and β simultaneously.…”
Section: The Geometrical Spreading Parameter βmentioning
confidence: 99%
“…Some studies of body wave attenuation shows that the coefficient b associated with the geometrical spreading is more complex than b = 1 and they attribute this to complex velocity structures (Ibáñez et al, 1993 ; Olafsson et al ., 1998 ; Castro et al ., 1999 ; Akıncı et al ., 2006 ; Padhy, 2009 ). Ou and Herrmann ( 1990 ) found that G(r) may depend upon source depth in layered structures, while Burger et al, ( 1987 ) remarked the importance of post-critical reflections from mid-lower crustal velocity discontinuities and the Moho in controlling amplitudes in certain distance ranges.…”
Section: Resultsmentioning
confidence: 99%