Regional ground-motion scaling in central Europe

被引:54
作者
Malagnini, L
Herrmann, RB
Koch, K
机构
[1] Ist Nazl Geofis, I-00161 Rome, Italy
[2] St Louis Univ, Dept Earth & Atmospher Sci, St Louis, MO 63103 USA
[3] Inst Geosci & Nat Resources, Hannover, Germany
关键词
D O I
10.1785/0119990151
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
Regressions of 2700 horizontal-component broadband seismograms from 213 seismic events recorded by the German Regional Seismic Network (67 earthquakes and 146 large mining explosions and rockbursts) are carried out to study the scaling relationships of high-frequency S-wave motion for central Europe. At a set of sampling frequencies, regressions were performed on the logarithms of the peak amplitudes of narrow bandpass-filtered seismograms, as well as on the logarithms of the Fourier components of the velocity spectra. At a fixed frequency f, these values are written as AMP(f, r) = EXC(f, r(ref)) + SITE(f) + D(r, r(ref),f). EXC(f, r(ref)) is the excitation at an arbitrary reference hypocentral distance, r(ref) SITE(f) is a site term, and D(r, r(ref), f) describes the crustal attenuation in the region. The crustal propagation term, empirically estimated in the (0.5-16.0 Hz) frequency band and (40-600 km) distance range, is modeled using a complex geometrical spreading function and a frequency-dependent crustal Q. We suggest [GRAPHICS] and a log-log quadrilinear geometrical spreading. A factor exp(-pi kappa(0)f) is used to fit the high-frequency roll-off of the inverted excitation terms. Since we deal with two different kinds of sources (explosions-rockbursts and earthquakes), we use [GRAPHICS] The same Brune spectral model, characterized by a stress drop Delta sigma = 30 bars, is used to fit both earthquakes and explosive excitation terms. A regression on the effective duration of the ground motion following the S-wave onset is also carried out. In central Europe. duration is observed to be almost frequency-independent. This property might be explained in terms of a self-similar distribution of crustal scatterers.
引用
收藏
页码:1052 / 1061
页数:10
相关论文
共 21 条
[1]  
ANDERSON JG, 1984, B SEISMOL SOC AM, V74, P1969
[2]  
Atkinson GM, 1997, B SEISMOL SOC AM, V87, P97
[3]  
BOORE DM, 1986, B SEISMOL SOC AM, V76, P43
[4]  
Boore DM, 1997, B SEISMOL SOC AM, V87, P327
[5]  
BOSCHI E, 1995, B SEISMOL SOC AM, V85, P320
[6]   THE STATISTICAL DISTRIBUTION OF THE MAXIMA OF A RANDOM FUNCTION [J].
CARTWRIGHT, DE ;
LONGUETHIGGINS, MS .
PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL AND PHYSICAL SCIENCES, 1956, 237 (1209) :212-232
[7]  
DEICHMANN N, 1983, J GEOPHYS-Z GEOPHYS, V52, P109
[8]   A 3-DIMENSIONAL CRUSTAL MODEL OF SOUTHWEST GERMANY DERIVED FROM SEISMIC REFRACTION DATA [J].
GAJEWSKI, D ;
HOLBROOK, WS ;
PRODEHL, C .
TECTONOPHYSICS, 1987, 142 (01) :49-70
[9]  
HANKA W, 1991, 1 WORKSH MEDNET BROA, P83
[10]  
HARJES HP, 1990, B SEISMOL SOC AM, V80, P1801