共查询到16条相似文献，搜索用时 250 毫秒
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基于欧拉反褶积方法计算川滇交界重力变化场源特征 总被引：1，自引：0，他引：1
本文以川滇地区2012-2014年来的多期流动重力观测网络数据为基础,采用欧拉反褶积方法对引起重力变化的场源深度和空间分布规律进行了反演和解释.本文通过构建理论模型。得到了最优的反演参数,并对实际数据进行了计算和分析.结果表明:选择构造指数(SI)为1时适合对流动重力数据进行反演.实际资料的反演结果显示在2012-2014年间的重力变化场源位置更集中于垂直于昭通断裂的北西向分布,场源深度分布在30±10 km范围,形态与鲁甸地震发震构造位置相似.这可能与2014年8月3日鲁甸M_S 6.5地震前的中上地壳的深部应力场变化相关.依据本文研究结果和方法,可以开展由场至源的定量研究,为流动重力变化信号的反演和解释提供一条新思路. 相似文献
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以鄂尔多斯南缘地区布格重力异常数据及2014—2017年相对重力观测数据为基础,采用欧拉反褶积方法,对引起重力变化的场源深度进行反演,并对空间分布规律予以解释。通过构建理论模型,反演得到最优模型参数,并对实际数据进行计算和分析。为了减弱和消除欧拉解的发散性,利用水平梯度滤波法优化反演结果。结果表明:①构造指数为1时,适合对相对重力数据进行反演,当滑动窗口选择4—8倍测点间距时,可以获得较为可靠的场源参数;②在主要断裂附近,不同时间尺度的场源呈较好的一致性特征;③引起重力变化的场源深度集中在10—30 km,与鄂尔多斯南缘地区的震源深度基本一致;④不同时间尺度的场源位置相对分散,表明引起重力变化的物质流动具有随机性和波动性。 相似文献
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利用华北地区2009—2014年绝对重力与相对重力多期重复观测资料, 得到不同时空尺度的华北区域重力场动态变化图像。 采用欧拉反褶积方法, 通过对理论模型试算, 获得最优反演参数, 对引起华北地区重力场变化的场源深度和空间分布规律进行了反演计算和分析。 结果表明: 当构造指数为1时, 适合对流动重力场变化数据进行反演。 实际资料的反演结果在2009—2014年间的场源位置集中于河套断裂带。 本文研究方法可以用于重力场反演和以场求源的定量研究。 本工作为流动重力变化信号的反演和解释提供一条新思路, 也为构建地震重力预报指标体系提供了定量依据。 相似文献
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时变重力信号能反映地球内部介质迁移引起的不均衡变化, 本文利用三维欧拉反褶积方法, 通过建立合适的场源模型获得最佳反演参数, 并采用水平梯度滤波法消除部分虚假发散解, 优化反演结果。 在此基础上, 利用川滇地区2015—2019年流动重力重复观测资料, 分析了不同时空尺度的区域重力场动态变化特征, 开展对川滇地区重力变化场源特征的定性和定量研究。 结果表明: 欧拉反褶积方法能有效反演重力场变化异常的场源三维空间分布特征, 反演结果与2018年12月16日四川兴文县MS5.7地震, 2019年6月17日长宁县MS6.0地震及同年7月4日珙县发生的MS5.6地震位置相对应, 揭示了区域内的构造活动特征, 为地表时变重力数据的反演和解释提供了思路和方法, 同时也对捕捉与深部构造相关的地震前兆信息、 开展强震中长期预测的应用研究具有现实意义。 相似文献
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地震重力分析通过研究时变重力场变化获取地球内部介质物性变化信息。 采用贝叶斯重力网平差方法对辽宁地区2011—2014年共计四年7期的流动重力观测资料进行处理, 对研究区重力观测网总体监测能力做出分析, 选用欧拉反褶积对研究区的重力变化场源深度及空间分布特征进行反演和解释。 通过反演计算发现, 在2013年灯塔MS5.1地震前沈阳—辽阳地区重力变化较大, 形成高梯度带, 反映该地区地震活动性增强; 而欧拉反褶积计算反演地下介质场源深度在10~40 km, 与地震实际发生深度相符, 且集中在断裂带附近。 本研究可为研究辽宁地区深部孕震环境特征提供一定参考。 相似文献
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全张量测量技术是在空中或海上用加载了多个加速度计的移动平台技术测量位场的五个独立分量.各张量分量包含不同方向的地下地质体信息,水平张量分量T_(xx)、T_(yy)、T_(xy)、T_(xz)、T_(yz)通常用于识别和映射与地质构造或地层变化有关的测量区域中的目标,垂直张量分量Tzz用于估计深度.然而,这些分量传统上是彼此分开解释,经常遇到错失关键信息的风险.本文所用全张量欧拉反褶积是在单独z方向的欧拉反演基础上发展而来的,它融合了重力异常垂直分量以及其三个方向导数、水平分量以及其三个方向导数.全张量数据信息得以有效应用的同时,欧拉反褶积结果也比常规欧拉反褶积结果更加收敛.最后,结合美国墨西哥湾地区实测航空FTG数据,用重力梯度张量数据进行联合欧拉三维反演研究,有效的识别岩盖的边界信息,划分岩盖范围,为进一步研究盖层底下深部复杂地质情况提供可靠的解释结果. 相似文献
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Based on the absolute and relative gravity observations in North China from 2009 to 2014, spatial dynamic variations of the regional gravity field are obtained. We employed the Euler deconvolution method and the theoretical model to get the best estimates of parameters. Gravity field change caused by the depth and distribution in North China is calculated by back analysis. The results show the structural index that equals 1 is suitable for inversion of the gravity variation data. The inversion results indicate that the depths of anomaly field sources are spread over the Hetao fault. The research method of this paper can be used in the quantitative study on the field source and may shed new light on the interpretations of gravity change, and also provide quantitative basis for earthquake prediction index criterions based on the gravity change. 相似文献
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常规欧拉反褶积法中构造指数的选取以及分散解存在较多的问题,提出了基于联立垂向一阶导数与解析信号的欧拉齐次方程的RDAS-Euler反演方法。该方法可以更为精确的估计场源的范围及埋深,且不需考虑构造指数N的影响,避免了因构造指数不当而引起的反演误差。通过对单一地质体及组合地质体模型的实验证明本文方法能有效地完成目标体的反演工作,反演结果与理论值之间的误差小于10%,且相对于常规欧拉反褶积法更加稳定准确,能够更好的得到地质体边界及深度信息。将RDAS-Euler法应用于黑龙江省虎林盆地实测布格重力异常数据,获得了丰富的断裂信息,说明RDASEuler法增强了对断裂平面位置的识别能力。 相似文献
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Multiridge Euler deconvolution 总被引：1，自引：0，他引：1
Potential field interpretation can be carried out using multiscale methods. This class of methods analyses a multiscale data set, which is built by upward continuation of the original data to a number of altitudes conveniently chosen. Euler deconvolution can be cast into this multiscale environment by analysing data along ridges of potential fields, e.g., at those points along lines across scales where the field or its horizontal or vertical derivative respectively is zero. Previous work has shown that Euler equations are notably simplified along any of these ridges. Since a given anomaly may generate one or more ridges we describe in this paper how Euler deconvolution may be used to jointly invert data along all of them, so performing a multiridge Euler deconvolution. The method enjoys the stable and high‐resolution properties of multiscale methods, due to the composite upward continuation/vertical differentiation filter used. Such a physically‐based field transformation can have a positive effect on reducing both high‐wavenumber noise and interference or regional field effects. Multiridge Euler deconvolution can also be applied to the modulus of an analytic signal, gravity/magnetic gradient tensor components or Hilbert transform components. The advantages of using multiridge Euler deconvolution compared to single ridge Euler deconvolution include improved solution clustering, increased number of solutions, improvement of accuracy of the results obtainable from some types of ridges and greater ease in the selection of ridges to invert. The multiscale approach is particularly well suited to deal with non‐ideal sources. In these cases, our strategy is to find the optimal combination of upward continuation altitude range and data differentiation order, such that the field could be sensed as approximately homogeneous and then characterized by a structural index close to an integer value. This allows us to estimate depths related to the top or the centre of the structure. 相似文献
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Automatic Interpretation of Magnetic Data Using Euler Deconvolution with Nonlinear Background 总被引：1，自引：0，他引：1
Pawan Dewangan T. Ramprasad M. V. Ramana M. Desa B. Shailaja 《Pure and Applied Geophysics》2007,164(11):2359-2372
The voluminous gravity and magnetic data sets demand automatic interpretation techniques like Naudy, Euler and Werner deconvolution.
Of these techniques, the Euler deconvolution has become a popular choice because the method assumes no particular geological
model. However, the conventional approach to solving Euler equation requires tentative values of the structural index preventing
it from being fully automatic and assumes a constant background that can be easily violated if the singular points are close
to each other. We propose a possible solution to these problems by simultaneously estimating the source location, depth and
structural index assuming nonlinear background. The Euler equation is solved in a nonlinear fashion using the optimization
technique like conjugate gradient. This technique is applied to a published synthetic data set where the magnetic anomalies
were modeled for a complex assemblage of simple magnetic bodies. The results for close by singular points are superior to
those obtained by assuming linear background. We also applied the technique to a magnetic data set collected along the western
continental margin of India. The results are in agreement with the regional magnetic interpretation and the bathymetric expressions. 相似文献
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Elizangela S. Amaral Mota Walter E. Medeiros Roberto G. Oliveira 《Geophysical Prospecting》2020,68(7):2271-2291
Severe limitations of the standard Euler deconvolution to outline source shapes have been pointed out. However, Euler deconvolution has been widely employed on field data to outline interfaces, as faults and thrust zones. We investigate the limitations of the 3D Euler deconvolution–derived estimates of source dip and volume with the use of reduced-to-the-pole synthetic and field anomalies. The synthetic anomalies are generated by two types of source bodies: (1) uniformly magnetized prisms, presenting either smooth or rough interfaces, and (2) bodies presenting smooth delimiting interfaces but strong internal variation of magnetization intensity. The dip of the first type of body might be estimated from the Euler deconvolution solution cluster if the ratio between the depth to the top and vertical extent is relatively high (>1/4). For the second type of body, besides dip, the source volume can be approximately delimited from the solution cluster envelope, regardless of the referred ratio. We apply Euler deconvolution to two field anomalies which are caused by a curved-shape thrust zone and by a banded iron formation. These anomalies are chosen because they share characteristics with the two types of synthetic bodies. For the thrust zone, the obtained Euler deconvolution solutions show spatial distribution allowing to estimate a source dip that is consistent with the surface geology data, even if the above-mentioned ratio is much less than 1/4. Thus, there are other factors, such as a heterogeneous magnetization, which might be controlling the vertical spreading of the Euler deconvolution solutions in the thrust zone. On the other hand, for the iron-ore formation, the solution cluster spreads out occupying a volume, in accordance with the results obtained with the synthetic sources having internal variation of magnetization intensity. As conclusion, although Euler deconvolution–derived solutions cannot offer accurate estimates of source shapes, they might provide a sufficient degree of reliability in the initial estimates of the source dip and volume, which may be useful in a later phase of more accurate modelling. 相似文献