Japan Geoscience Union Meeting 2016

Presentation information


Symbol S (Solid Earth Sciences) » S-SS Seismology

[S-SS28] Seismic wave propagation: Theory and Application

Mon. May 23, 2016 5:15 PM - 6:30 PM Poster Hall (International Exhibition Hall HALL6)

Convener:*Kiwamu Nishida(Earthquake Research Institute, University of Tokyo), Hisashi Nakahara(Solid Earth Physics Laboratory, Department of Geophysics, Graduate School of Science, Tohoku University), Jun Matsushima(School of Engineering, The University of Tokyo), Tatsuhiko Saito(National Research Institute for Earth Science and Disaster Prevention)

5:15 PM - 6:30 PM

[SSS28-P07] Property of the seismic-wave propagation in subduction zone studied by large-scale simulation and adjoint kernels

*Taro Okamoto1, Hiroshi Takenaka2, Takeshi Nakamura3, Takayuki Aoki4 (1.Department of Earth and Planetary Sciences, School of Science, Tokyo Institute of Technology, 2.Graduate School of Natural Science and Technology, Okayama University, 3.R&D Center for Earthquake and Tsunami, Japan Agency for Marine-Earth Science and Technology, 4.Global Scientific Information and Computing Center, Tokyo Institute of Technology)

Keywords:adjoint kernel, subduction zone earthquake, modeling short period seismic waves, GPU computing, finite-difference method

At the subduction zones, such as the Japan trench, the Nankai trough and the Ryukyu Islands, the propagation of the seismic-waves are affected by the strong lateral heterogeneities [1]. Such effects must be considered in generating the synthetic waveforms for the analyses of earthquake sources and structural heterogeneities. In the previous presentation [2], by using a 3D structure model for the northeastern Japan (including Japan trench) and by using finite-difference simulations, we showed that the observed surface-waves with a period band of 12-40 s were well reproduced by the synthetics while for periods shorter than around 10 s the misfit between the observed and synthetic waveforms were large. In order to improve the structure model for the short-period waves we need to understand the properties of the wave propagation through the heterogeneous media. Thus, in this paper, as a continuation of the project [2], we study the property of the wave propagation in term of the adjoint kernels [3-6] which represent how the waves sample the different part of the structure. As an example, we use the same 3D structure model (Japan trench) and the same shallow suboceanic earthquake whose epicenter is only about 50 km landward from the trench (2003/11/1, Mw5.8) as those of [2]. We apply a GPU-accelerated finite-difference program developed by ourselves [7,8] and use the TSUBAME-2.5 supercomputer in Tokyo Institute of Technology. As in [6] the adjoint kernels are computed by using two wave-fields: one propagates from the source point and the other from the station point. We selected a KiK-net station, Yamada (IWTH21 in Iwate) as the preliminary example. The horizontal slice of the resultant rigidity kernel at near the source depth (11 km) and at period of 12.80 s shows nearly symmetric pattern with respect to the straight line (i.e., great circle path) connecting the source and the receiver positions projected onto the plane of the slice. Thus, for this period, the distortion of the wave propagation path is weak: the required perturbations in material parameters would be applied mainly to those along and near the great circle path to improve the structure. The rigidity kernel at period of 7.31 s, however, shows distorted pattern that represents complicated wave propagation such as bending and scattering. This result indicates that perturbations just along the great circle path would not be enough to improve the structure for short period waves. We will consider more kernels computed for the Japan trench and the Ryukyu Islands. This project is partially supported by HPCI System Research Project (hp130118), JHPCN (15-NA12) and KAKENHI (26282105).
References: [1] Nakamura, T. et al. Scientific Reports, doi: 10.1038/srep16648, 2015. [2] Okamoto, T. et al. JPGU Meeting, SSS25-P02, 2015. [3] Tarantola, A. Geophysics, 49, 1259-1266, 1984. [4] Tanimoto, T. Geophys. J. Int., 102, 89-100, 1990. [5] Tromp, J. et al. Geophys. J. Int., 160, 195-216, 2005. [6] Tanimoto, T. and Okamoto, T. Geophys. J. Int., 198, 1081-1095, 2014. [7] Okamoto, T. et al., Earth Planets Space, 62, 939-942, 2010. [8] Okamoto, T. et al., GPU Solutions to Multi-scale Problems in Science and Engineering, 375-389, Springer-Verlag, 2013.