1999
DOI: 10.1007/s000240050231
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Effects of Three-dimensional Inhomogeneous Viscoelastic Structures on Postseismic Surface Deformations Associated with the Great 1946 Nankaido Earthquake

Abstract: We investigated the effects of various viscoelastic structures on postseismic surface displacement and principal strain fields associated with the great 1946 Nankaido earthquake, which occurred on the plate boundary between the subducting Philippine Sea plate and the continental Eurasian plate. For this purpose, we constructed two kinds of three-dimensional structural models using the finite element method: one is the Layered Model, in which a semi-infinite Maxwell viscoelastic material is underlying an elasti… Show more

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Cited by 14 publications
(6 citation statements)
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“…The inclusion of the slab reduces the rate of the geoid height change by 30 per cent and the displacement rate by 70–80 per cent. The decrease caused by including the slab qualitatively agrees with the result of Yoshioka & Suzuki (1999), who constructed 3‐D structural models, using the finite‐element method without incorporating gravitational effects. The case studies show that these effects are not negligible for interpreting GRACE and GPS data, especially for large events that occur at a subduction zone with a lower viscosity.…”
Section: Discussionsupporting
confidence: 84%
“…The inclusion of the slab reduces the rate of the geoid height change by 30 per cent and the displacement rate by 70–80 per cent. The decrease caused by including the slab qualitatively agrees with the result of Yoshioka & Suzuki (1999), who constructed 3‐D structural models, using the finite‐element method without incorporating gravitational effects. The case studies show that these effects are not negligible for interpreting GRACE and GPS data, especially for large events that occur at a subduction zone with a lower viscosity.…”
Section: Discussionsupporting
confidence: 84%
“…This is because surface deformation due to local viscoelastic flow in the wedge mantle is limited owing to the shallow dip angle of the slab in the young subduction zone, and the deformation due to viscoelastic flow beneath the oceanic lithosphere is dominant. Hence, we could interpret the 50‐km‐thick lithosphere in Yoshioka and Suzuki () and the 60‐km‐thick lithosphere in our model as the bottom depth of the elastic slab beneath the seismogenic zone.…”
Section: Discussionmentioning
confidence: 80%
“…In this study, we ignored heterogeneity in the structure, such as a subducting slab and different thicknesses between the continental and oceanic lithosphere. Comparison of horizontal layered and heterogeneous models performed by Yoshioka and Suzuki () helps us consider the difference between two models in viscoelastic relaxation, although they did not investigate the completely relaxed responses directly. From their simulations of postseismic surface deformations due to viscoelastic relaxation caused by the 1946 Nankai earthquake, we can see that the horizontal displacements in a horizontally layered structure with a 50‐km‐thick lithosphere are similar to that in a heterogeneous structure with the subducting slab.…”
Section: Discussionmentioning
confidence: 99%
“…These simulations can be computationally intensive, because they must include nucleation of ruptures as fault loading increases (e.g., acceleration of slip within a confined zone as a result of loading and rate and state friction [ Tse and Rice , 1986; Okubo , 1989; Dieterich , 1992]). This means that we must have sufficient spatial and temporal resolution to capture the slow buildup of strain and its sudden release in propagating ruptures (so that the modeling incorporates 3‐D effects known to be important in studying rupture propagation [e.g., Harris , 2004, and references therein] and viscoelastic deformation [e.g., Yoshioka and Suzuki , 1999; Freed and Lin , 2001; Wang et al , 2001; Hearn et al , 2002]). As these multicycle models become more comprehensive and approach the complexity necessary to provide additional constraints on fault constitutive models, the number of small events generated on the fault system will tend to increase in accordance with the Gutenberg‐Richter frequency‐magnitude relationship.…”
Section: Discussionmentioning
confidence: 99%