1989
DOI: 10.4294/zisin1948.42.4_419
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Three-Dimensional P Wave Velocity Structure beneath Northern Part of the Tohoku District

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Cited by 6 publications
(16 citation statements)
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“…Horiuchi et al (1982 a, b) revealed two-dimensional (2-D) depth distributions of the Conrad and Moho discontinuities beneath the central part of the Tohoku region using local seismic data. Sato (1981) showed a configuration of the subducting plate boundary together with a 3-D P and S wave velocity distribution by analyzing deep local earthquake data. Hasemi et al (1984) and Obara et al (1986) investigated a 3-D fine velocity structure beneath the whole Tohoku region.…”
Section: Introductionmentioning
confidence: 99%
“…Horiuchi et al (1982 a, b) revealed two-dimensional (2-D) depth distributions of the Conrad and Moho discontinuities beneath the central part of the Tohoku region using local seismic data. Sato (1981) showed a configuration of the subducting plate boundary together with a 3-D P and S wave velocity distribution by analyzing deep local earthquake data. Hasemi et al (1984) and Obara et al (1986) investigated a 3-D fine velocity structure beneath the whole Tohoku region.…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, in estimating the 3-D velocity structure, both elements must be included as parameters in the study model. The 3-D velocity structures beneath various regions in northern Japan have been investigated in putting emphasis on the block velocity distributions (Takanami, 1982;Miyamachi and Moriya, 1984;Hasemi et al, 1984;Obara et al, 1986;Sato et al, 1989). However, as pointed out by Koketsu (1991), Zhao (1991) and Zhao et al (1992), the effect of the velocity boundaries on the solution of the inversion must be taken into account.…”
Section: Discussionmentioning
confidence: 99%
“…Miyamachi and Moriya, 1984;Nakanishi, 1985;Hasemi et al, 1984;Obara et al, 1986;Sato et al, 1989;Zhao, 1991;Zhao et al, 1992;Zhao and Hasegawa, 1993). The methods for modeling the 3-D velocity structure used in these studies are basically classified into two: one is a discrete method represented by the "block configuration" of Aki and Lee (1976) or the "grid configuration" of Thurber (1983), and the other is the functional method using some continuous functions (Horiuchi et al, 1982;Ashiya et al, 1987).…”
Section: Introductionmentioning
confidence: 99%
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