• 検索結果がありません。

蛹鈴匣蝨ー蝓溘〒縺薙 35 蟷エ縺ォ逋コ逕溘@縺溷慍髴br>Microearthquakes occurring in the Hokuriku region in these 35 years

N/A
N/A
Protected

Academic year: 2021

シェア "蛹鈴匣蝨ー蝓溘〒縺薙 35 蟷エ縺ォ逋コ逕溘@縺溷慍髴br>Microearthquakes occurring in the Hokuriku region in these 35 years"

Copied!
1
0
0

読み込み中.... (全文を見る)

全文

(1)

P20

北陸地域でこの 35 年に発生した地震

Microearthquakes occurring in the Hokuriku region in these 35 years

○竹内文朗・澁谷拓郎・平野憲雄・松村一男・大谷文夫・岡本拓夫 〇Fumiaki TAKEUCHI, Takuo SHIBUTANI, Norio HIRANO,

Kazuo MATSUMURA,Fumio OHYA, Takuo OKAMOTO

We have been observing Microearthquakes in the Hokuriku region from 1976 to the present, that is for 35 years. Here we show some features of the earthquakes. The used data are the hypocenter values, using from the thanks data (compiled the hypocenter data from Hokuriku, Abuyama, Kamitakara, and Tottori observatories for 1976 to 1998), and also from the Ickigenka data by the JMA( Japan Meteorological Agency ). We show you some features from those earthquakes.

概容 我々は北陸観測所の微小地震観測データについ てこれまでにまとめて来た。現在その 35 年分のデ ータが蓄積されたので、まとめておきたい。 Fig.1 北陸、近畿北部の地震活動と b 値 Fig.1 は、1976 年~2010 年の北緯 35°~37°、 東経 135.5°~137°の Mag≧2.0 の分布(白丸) と、同期の b 値のカラー表示(Mag≧1.5 を対象) である。陸域は地震の検知率が高く図の信頼性も 高い。地震分布は、濃尾地震、福井地震、等の余 震らしき域に多く見られる。b 値は、図面のほぼ 上半分と、琵琶湖湖西域が低い値を示す。逆に湖 東の柳ヶ瀬断層域から東方の濃尾地震域にかけて は b 値が高い。断層とも一致する傾向もあるが、 単 純 で は な い。 Fig.2 図(Fig.1)の地震のマグニチュード分布 Fig.2 は左図の域の微小地震発生個数を表す。こ こ十年は極めて少ない様である。図は M≧2.0 の 地震が対象だが、これを M≧1.0 とすると逆に 1990 年代後半以後、観測点が格段に増加し地震数は以 前を大きく上回る。 この様な点につき、発表予定である。

参照

関連したドキュメント

Analogs of this theorem were proved by Roitberg for nonregular elliptic boundary- value problems and for general elliptic systems of differential equations, the mod- ified scale of

Then it follows immediately from a suitable version of “Hensel’s Lemma” [cf., e.g., the argument of [4], Lemma 2.1] that S may be obtained, as the notation suggests, as the m A

The proof uses a set up of Seiberg Witten theory that replaces generic metrics by the construction of a localised Euler class of an infinite dimensional bundle with a Fredholm

Correspondingly, the limiting sequence of metric spaces has a surpris- ingly simple description as a collection of random real trees (given below) in which certain pairs of

Using a step-like approximation of the initial profile and a fragmentation principle for the scattering data, we obtain an explicit procedure for computing the bound state data..

Using the batch Markovian arrival process, the formulas for the average number of losses in a finite time interval and the stationary loss ratio are shown.. In addition,

[Mag3] , Painlev´ e-type differential equations for the recurrence coefficients of semi- classical orthogonal polynomials, J. Zaslavsky , Asymptotic expansions of ratios of

Wro ´nski’s construction replaced by phase semantic completion. ASubL3, Crakow 06/11/06