Bulletin of the Seismological Society of America · 1996 · 264 citations · 45 references
AeroacousticsHydroelasticityEngineeringMantle DynamicSeismic WaveSurface WaveMechanical EngineeringWave MotionEarth System ScienceComputational MechanicsEarth ScienceConstant QWave TheoryGeophysicsPlate TectonicsMechanicsNumerical SimulationGeophysical InterpretationPhysicsWave PropagationSeismic ImagingIntrinsic ShearLithosphereRadial ModelTectonicsContinuous ModelSeismologyGeomechanicsStructural Mechanics
The study presents a new global model of radial variations in intrinsic shear and compressional attenuation, Qμ(r) and Qκ(r). The QL6 model, a six‑layer constant‑Q parameterization following PREM’s anelastic component, is derived from long‑period Rayleigh‑ and Love‑wave attenuation and mode‑decay observations, with spline‑basis analysis supporting strong Qμ gradients at key discontinuities. Compared to PREM and QM1, the model requires lower Qμ in the upper 200 km of the mantle and finite compressional attenuation in the upper mantle; spline analysis shows strong Qμ gradients at the 670‑km discontinuity, asthenosphere base, and lithosphere base, but no significant discontinuity at the 400‑km boundary.
Abstract A new global model of radial variations in intrinsic shear and compressional attenuation, Qμ(r) and Qκ(r), is presented. The model, called QL6, is derived from recent observations of long-period (150 < T < 300 sec) Rayleigh- and Love-wave attenuation and an extensive set of mode decay observations compiled from the literature. Our preferred model consists of six layers of constant Q, where the parameterization of Qμ(r) follows that of the anelastic component of the preliminary reference earth model (PREM). Relative to the commonly used models of PREM and QM1, lower values of Qμ are required in the upper 200 km of the mantle to explain observations of Love-wave attenuation. The observations require a finite level of compressional attenuation, preferentially located in the upper mantle. An analysis using continuous spline-basis functions supports the layered parameterization—with the recovered model possessing strong gradients in Qμ at the 670-km discontinuity; at the bottom of the asthenosphere; and to a lesser extent, at the base of the lithosphere. However, the continuous model does not have a significant discontinuity in Qμ at the 400-km phase boundary.
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Preliminary reference Earth model
Adam M. Dziewoński, Don L. Anderson · Physics of The Earth and Planetary Interiors · 1981 · 10.2K citations