
Citation: | Dandan Li, Gaochun Wang, Ruihua Lin, Kai Deng, Xiaobo Tian (2019). The shallow crustal S-velocity structure of the Longmenshan fault zone using ambient noise tomography of a seismic dense array. Earthq Sci 32(5-6): 197-206. DOI: 10.29382/eqs-2019-0197-02 |
Located at the junction of the Sichuan foreland basin and the Songpan-Garzê block, the Longmenshan fault zone is formed by the strong eastward compression from the Tibetan Plateau and the blocking of Sichuan Basin (Figure 1) (Burchfiel et al., 1995, 2008; Jia et al., 2006; Hubbard and Shaw, 2009). Characterized by complex structures and strong seismicity, the huge Longmenshan fault zone is composed of three major faults (F1: Wenchuan-Maoxian Fault; F2: Yingxiu-Beichuan Fault;
In recent years, a series of work was carried out to study the internal crustal structures of the Longmenshan fault zone and the adjacent areas, including seismic travel time tomography (Lei et al., 2009; Wu et al., 2009; Li et al., 2011; Deng et al., 2014), S-wave velocity structure inversion (Li et al., 2009a; Liu et al., 2014), deep seismic reflection profile (Li et al., 2009b; Guo et al., 2013), wide-angle reflection/refraction seismic profile (Jia et al., 2014; Zhang et al., 2017), gravity and magnetic modeling (Tian et al., 2017; Xue et al., 2017), electrical detection (Zhao et al., 2012; Wang et al., 2014b), drilling exploration (Wang et al., 2016), etc. The results show that seismic wave velocity in the shallow layer of the Sichuan Basin is significantly lower than those in the Longmenshan fault zone and Songpan-Garzê block (Jia et al., 2014; Liu et al., 2018). And the thrust strongly uplifted the upper crust and crystalline basement under the central fault system of Longmenshan (Guo et al., 2013; Jia et al., 2014; Zhang et al., 2017). The seismic wave velocity structure also revealed that the high-velocity anomalous zone in the upper and middle crust of Longmenshan blocked the low-velocity material come from the interior of the plateau, which leads to strain accumulation and controls the direction of earthquake occurrence and rupture propagation (Lei et al., 2009; Wu et al., 2009; Li et al., 2011; Deng et al., 2014; Li et al., 2019). The middle and lower crust of the Longmenshan fault zone near the Songpan-Garzê area is characterized by low and medium wave velocity while high velocity below the Sichuan Basin, and the weak zone thickening towards the Sichuan Basin in the deep crust was interpreted as a channel flow (Li et al., 2009a; Liu et al., 2014). It’s worth noting that most of these studies concentrated on large-scale regional problems.
Due to the rich information of the underground media contained in the seismic ambient noise, researchers have proposed seismic ambient noise imaging technique for 3D velocity structure imaging (Claerbout, 1968; Michel and Anne, 2003; Roux et al., 2005; Shapiro et al., 2005; Yao et al., 2006). This imaging method is not limited by seismic sources with the advantages of low requirements, high efficiency and high imaging resolution. Nowadays, it has been widely applied to revealing the fine velocity structure at the junction of Songpan-Garzê block and Sichuan Basin, which plays an important role in studying the mechanism of earthquakes in Longmenshan fault zone (Li et al., 2010; Chen et al., 2015). However, the previous researches also focused more on the deep crust and mantle velocity structures, but less on the shallow fine velocity structure with high imaging spatial resolution. In recent years, short period ambient noise tomography (~1 s, station spacing less than 10 km) has been proposed with the improvement of seismic instruments and gradually applied to high-resolution shallow velocity structure imaging, which proved that ambient noise tomography can be developed from large-scale research (hundreds of kilometers) to small-scale research (hundreds of meters) (Lin et al., 2010; Hannemann et al., 2014; Wang et al., 2018).
The purpose of our study is to obtain the fine velocity structure of the middle section in the Longmenshan fault zone and the adjacent areas. The research steps include background noise data pre-processing, cross-correlation calculation, phase velocity dispersion curves extraction of Rayleigh wave, and S-wave velocity structure inversion (Bensen et al., 2007). In the inversion process, the direct inversion method of surface-wave dispersion was used to minimize the influence of complex terrain (Fang et al., 2015).
In our study, the data were recorded by an array of 52 EPS-2 instruments deployed across Longmenshan, with a runtime of up to 26 days (November 1 to November 26, 2017). The sampling frequency of the EPS-2 instrument is 100 Hz, and the frequency band width is 5 s−200 Hz. The array is almost perpendicular to the Longmenshan Range and extends from the Songpan-Garzê block to the edge of the Sichuan Basin (Figure 1). The distance between stations is about 2 km, and the total length of the array is about 150 km.
1) Data processing
In this study, ambient noise data collected needs a series of preprocessing before cross-correlation calculations. We truncated the continuous data of the vertical component to 1 hour per segment, remove the instrument response, eliminate the trend and the mean, and resampled to 50 Hz. Then the noise data were filtered to a bandpass range of 0.1−2 Hz with spectral whitening and temporal one-bit normalization (Bensen et al., 2007).
2) Cross-correlation function calculating
Assuming that vA(t) and vB(t) represent the seismic ambient noise data recorded by two stations A and B, the cross-correlation function between the two stations A and B can be written as equation (1). t0 is the length of time for the cross-correlation calculation.
cAB(t)=∫t00(vA(τ)vBt+τ)dτ. | (1) |
We calculated the cross-correlation functions (CFs) of the every hour's background noise data of different station pairs and superposed the CFs. The periods of CFs are 0.5 to 10 s, and the length is 100 s. The cross-correlation calculation results are shown in Figure 2.
3) The extraction of Rayleigh-wave phase velocity dispersions
The empirical Green's functions (EGFs) of the medium between stations can be calculated from the first-order time derivative of the CFs. In this study, the phase velocity dispersion curve was measured by using image transformation technique (Yao et al., 2005).
The study area crosses Longmenshan fault zone where the terrain is very complex, especially the elevation changes greatly. Therefore, in order to minimize the impact of elevation, we selected station pairs with a spacing greater than 6 times of the elevation when picking up the phase velocity dispersion curves of Rayleigh wave in the case of meeting the far-field conditions (
After sorting all the extracted dispersion curves and excluding the dispersion curves with poor quality, a total of 776 phase velocity dispersion curves were picked up with a period of 2−8 s, in which the minimum phase velocity is about 2 km/s and the maximum is about 3.5 km/s (Figure 3a). The ray path numbers of Rayleigh waves in different periods are shown in Figure 3b. Since the distance between the pairs of stations limits the ray coverage for long periods, only dispersion curves in the period of 2−7 s are used in this study in order to minimize the impact of the uneven data distribution.
According to the ray paths distribution of Rayleigh wave phase velocity (Figure 4), it can be observed that the rays coverage in the 2−7 s period is sufficient, and the entire coverage area of the ray crosses the Longmenshan fault with showing a narrow-band shape.
1) Checkerboard testing
Checkerboard testing was used to detect the lateral resolution of the direct inversion of phase velocity dispersion. The principle is that the theoretical travel time of each ray path at different periods is calculated according to the actual ray distribution which is based on the addition of positive and negative velocity anomalies to the initial velocity model, and then a certain random error is added to the theoretical travel time to invert and the inversion results are compared with the original velocity model.
In the checkerboard testing, the study area was discretized into a 0.03°×0.03° grid, and the sampling interval of the Rayleigh-wave dispersion curves was set to 0.1 s. The depth of the initial velocity model ranges from 0 to 7 km with a 0.3 km/s velocity increase per kilometer and the velocity is 1.5 km/s at 0 km. For the initial velocity values of different depths, a velocity disturbance of sinusaidal fitribution is added, and the maximum absolute value is 0.2 km/s (Figure 5a). According to the recovered results (Figures 5b-5h), it can be seen that the imaging resolution is usually better in the areas covered by denser ray paths. And the theoretical velocity anomaly can be recovered better at the depth of 1–6 km than at other depth. In addition, the checkerboard testing results show that the reliable area for ambient noise imaging is narrow and perpendicular to the Longmenshan fault zone, because the stations are almost distributed on a line perpendicular to the mountain range.
2) Model testing
In order to detect the longitudinal resolution of the direct inversion method, a model test method was used in this study. The input models are plate-shaped anomalies in the L0 profile with a velocity anomaly value is 20% as shown in Figures 6a and 6c. The inversion results in Figures 6b and 6d both show that the method can better reconstruct the velocity anomaly with thickness of ~1.5 km, that is, the velocity anomalies with a thickness of at least 1.5 km and above can be distinguished well in this study. And no matter in the margin of the model with sparse rays or in the center of the model with dense rays, the model testing results both show that the anomalies are recovered well.
We use the direct inversion method of surface wave dispersion for three-dimensional shallow crustal structure. Based on using frequency-dependent ray tracing and a wavelet-based sparsity-constrained tomographic technique, this method omits the construction of 2-D phase (or group) velocity maps and avoids the assumption of great-circle propagation (Fang et al., 2015).
The study area (102.5° E−104° E, 30.5° N−32° N) was divided into 53×53 grids with a grid spacing of 0.03°×0.03° in the horizontal direction to make sure that all the sources and receivers are in the region, and 24 layers in the depth direction with intervals ranging from 0.2 to 0.5 km. The initial velocity model is consistent with the initial velocity model tested by the checkerboard.
According to the results of checkerboard testing, we set reasonable parameters in the direct inversion programs (Fang et al., 2015). The maximum number of iterations, the balancing parameter between data fitting term and smoothing regularization term (‘weight’), the input parameter for LSQR (‘damp’) and the sparsity fraction parameter were set to 10, 4.0, 0.1 and 0.2, respectively. In the inversion process, an iteratively reweighted least squares algorithm is used to estimate the wavelet coefficients of the velocity model, and the new velocity model is used to update the surface wave ray paths and data sensitivity matrix in each iteration. In our iterative, the standard deviation of the travel time residuals is reduced from 1.06 to 0.63 s, and the average residual of the final velocity model is 0.0032 s. Finally, based on the dispersion curves of surface wave phase velocity in 2−7 s with an interval of 0.1 s, we obtained the 3D shear wave velocity structure under the middle section of Longmenshan fault zone by using the direct inversion method. And we assumed that the depth at each station is 0 km. Figure 7 shows the S-wave velocity slices at different depths (1, 2, 3, 4, 5, 6 km). we can clearly distinguish that the high-velocity anomalies correspond to Longmenshan fault zone and Songpan-Garzê block, while the low-velocity anomalies mainly correspond to Sichuan Basin at every depth. The inversion results along the L0 profile (Figure 8) clearly shows the distribution of anomalies in the vertical direction.
Using the method of short period ambient noise tomography, we obtained the vS structure images in the depth range of 0−6 km in the middle section of Longmenshan fault zone. The horizontal resolution of the imaging results is about 10 km, and the vertical resolution is about 1.5 km.
As it is shown in the Figures 7a−7f, the S-wave velocity within 0−6 km depth is significantly beneath the Sichuan Basin lower than that beneath the Longmenshan fault zone and the Songpan-Garzê block. And as the depth increases, the clear boundary of the low-velocity structure gradually approaches F1 from F3 (Figure 1). Geological exploration data, borehole logging data, and seismic reflection profiles all show that the Sichuan Basin has been in a stable sedimentary environment since the Late Paleozoic so that it covered by >10 km Sinian to Quaternary sedimentary deposits (Burchfiel et al., 1995; Jia et al., 2006; Wang et al., 2014a). To the east of the Longmenshan fault zone, the sedimentary thickness of the Sichuan foreland basin is also greater than 4 km (Li et al., 2003; Jia et al., 2006), so we interpret the shallow low-velocity structure below the Sichuan Basin in our results as thick sedimentary layers.
However, obvious high-velocity structures can be observed in Longmenshan fault zone and Songpan-Garzê area (Figures 7a−f). The high-velocity structure below Longmenshan fault zone may be closely related to the Pengguan complex body (Neoproterozoic granite) where the Wenchuan earthquake occurred. Taken the WFSD-2 drill hole located on the Yingxiu-Beichuan fault as the object, the core can be divided into six segments including three sections of the Pengguan complex which is the product of melt-mixing of mantle-derived magma with underplating and lower crust material (0−599.31 m, 1211.49−1679.51 m, 1715.48−2081.47 m) (Zhang et al., 2012; Lu et al., 2014). The strong compression between the Tibetan Plateau and the Sichuan Basin caused the high-pressure rock mass in the lower crust to migrate to the shallow layer and become an isolated Pengguan complex with high density (2.75 g/cm3), whose boundary corresponds to the boundary of velocity change (Burchfiel et al., 2008; Pei et al., 2014; Airaghi et al., 2017). The high-velocity anomalies (Figure 7a-7d) beneath the Songpan-Garzê fold belt may be attributed to the Mesozoic granite intrusions such as the Laojungu rock bodies mainly composed of diorite granite and monzogranite produced in the late Indosinian and Yanshanian periods (Hu et al., 2005; Zhao et al., 2007; Yuan et al., 2010; Xue et al., 2017).
According to the distribution of the stations, the S-wave velocity structure of the L0 profile across the Longmenshan fault zone was obtained (Figure 8) to reveal the vertical characters. At a depth of 0−6 km below the Sichuan foreland basin, sedimentary cover results in the low S-wave velocity structure (Jia et al., 2006; Li et al., 2009a; Chen et al., 2015). The high-velocity structure below the Longmenshan fault zone thrusts over the Sichuan Basin, which is consistent with the research results of the wide-angle reflection/refraction seismic profile. Originated from the deep crust, the Proterozoic granite (Pengguan complex) thrusts from the deep to the shallow, making the surface P-wave velocity up to 6 km/s (Jia et al., 2014; Zhang et al., 2017). And the comprehensive results of gravity profile, seismic profile and other geological studies indicate that there are high-density anomalies with the same thrusted/imbricated pattern as the Pengguan complex under the Songpan-Garzê fold belt near the middle part of Longmenshan. And it is considered to be equivalent to the Pengguan complex covered by Paleozoic sediments, which is produced by continuous crustal shortening and basement extrusion (Roger et al., 2004; Guo et al., 2013; De Sigoyer et al., 2014; Xue et al., 2017). Accordingly, the high-velocity anomaly ~4.5−6 km beneath the Songpan-Garzê fold belt indicates the shallow location of the hidden high-density body in the northwest of the Pengguan complex. There is also a high-velocity anomaly (~1−2 km) below the Songpan-Garzê block, which is very close to the location of the Laojungou granite (LJG in Figure 1). Previous studies revealed that the Mesozoic granites such as Laojungou granites are widely intruded into the lower-velocity Triassic turbidite deposits in the Songpan-Garzê area which may be caused by the delamination of thickened lithosphere or the underplating of mantle derived material in Songpan-Garzê area (Zhao et al., 2007; Yuan et al., 2010; Jia et al., 2014; Zhang et al., 2017). Therefore, we speculate that the high-velocity anomalous body may correspond to the Laojungou rock bodies in the Songpan-Garzê area. But we cannot describe the specific 3D shapes of the high-velocity anomalies due to the limitation of the stations’ distribution.
Using the ambient noise tomography method to process the noise data recorded by a short-period dense array (52 EPS-2 instruments) across the Longmenshan in November 2017, we obtained the S-wave velocity structure of 0−6 km below the Longmenshan fault zone and the adjacent area with a vertical resolution of 1−2 km. On the east side of the middle part of Longmenshan fault zone, the S-wave velocity structure reveals that the sedimentary layer in the Sichuan foreland basin is thicker than 5 km. The high-velocity structural morphology ~2−4 km below Longmenshan fault zone describes the thrust overthrust of the high-density Pengguan complex clearly. And the high-velocity anomaly ~4.5−6 km below the Songpan-Garzê fold belt proves the existence of an equivalent of the Pengguan complex. The high-velocity anomaly ~1−2 km below the Songpan-Garzê block probably reflect the distribution of Laojungou granites in this area. Our high-resolution S-wave velocity structure with clear boundaries corresponds well to the geological conditions in the middle section of the Longmenshan fault zone and adjacent areas, providing a certain reference for the fine research work in the shallow layer of the area. However, the restrictions on the distribution of stations and the difference in elevation on both sides of the Longmenshan fault zone partly affects the accuracy of the inversion, and further improvements on this issue are needed in future work.
This work was supported by the National Key R&D Program of China (No.2016YFC0600301) and the National Natural Science Foundation of China (No.41974053). Seismic instruments were provided by the Short-period Seismograph Observation Laboratory, IGGCAS. And we plotted figures by using the Generic Mapping Tools software (Wessel and Smith, 1998). The authors would like to thank Lianglei Guo, Zhen Liu, Wei Li, Guiping Yu, Shitan Nie, Xusong Yang and Peixiao Du for their help and suggestions that greatly improved this paper. We acknowledge Hongjian Fang for providing software resources for the direct inversion method.
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