2010
DOI: 10.5047/eps.2010.09.002
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Construction of semi-dynamic model of subduction zone with given plate kinematics in 3D sphere

Abstract: We present a semi-dynamic subduction zone model in a three-dimensional spherical shell. In this model, velocity is imposed on the top surface and in a small three-dimensional region around the shallow plate boundary while below this region, the slab is able to subduct under its own weight. Surface plate velocities are given by Euler's theorem of rigid plate rotation on a sphere. The velocity imposed in the region around the plate boundary is determined so that mass conservation inside the region is satis ed. A… Show more

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Cited by 14 publications
(15 citation statements)
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“…In order to allow the subducting plate to freely extend laterally in the process of subduction, the transform fault is considered in a latitudinal boundary of subducting plate. In order to realize the subducting plate at a trench, we applied a semi‐dynamic model of subduction zone developed in the work of Honda [2008] and Morishige et al [2010]. Following their works, the flow is imposed a priori at the top surface boundary and in a small region around the trench (hereafter called “boundary region,” see Figure 4b) by keeping the mass conservation at each time step (see Honda [2008] and Morishige et al [2010] for details, see also Appendix A).…”
Section: Model Descriptionsmentioning
confidence: 99%
“…In order to allow the subducting plate to freely extend laterally in the process of subduction, the transform fault is considered in a latitudinal boundary of subducting plate. In order to realize the subducting plate at a trench, we applied a semi‐dynamic model of subduction zone developed in the work of Honda [2008] and Morishige et al [2010]. Following their works, the flow is imposed a priori at the top surface boundary and in a small region around the trench (hereafter called “boundary region,” see Figure 4b) by keeping the mass conservation at each time step (see Honda [2008] and Morishige et al [2010] for details, see also Appendix A).…”
Section: Model Descriptionsmentioning
confidence: 99%
“…There is no rollback‐induced poloidal circulation around the slab tip in these two models. The general flow patterns are similar to those in the models without overriding lithosphere [e.g., Stegman et al ., ; Di Giuseppe et al ., ; Schellart , ], except that in this study mantle circulation is modulated by the overriding lithosphere and the neighboring plate as shown in recent models with surrounding lithospheres and Newtonian mantle viscosity [e.g., Yamato et al ., ; Morishige et al ., ]. The coupling with the stagnant overriding lithosphere, together with the shearing between the plates affect the geometry of the convection cell around the slab edge (Figures a and c).…”
Section: Resultsmentioning
confidence: 99%
“… Nakajima et al [2006] showed that the fast direction of shear wave splitting in the back‐arc of the Tohoku region corresponds to the maximum dip direction of the subducting Pacific plate, rather than to the direction of plate convergence. Actually, Kneller and van Keken [2007, 2008] and Morishige et al [2010] show the existence of trench‐normal flow in their 3D modeling of oblique subduction. It may also be caused by other types of movement which are not directly associated with the subducting slab.…”
Section: Discussionmentioning
confidence: 99%