An enhancing precision method for downward continuation of gravity anomalies

被引:4
|
作者
Chen, Mengtao [1 ]
Yang, Wencai [1 ]
机构
[1] Zhejiang Univ, Sch Earth Sci, 38 Zheda Rd, Hangzhou 310027, Zhejiang, Peoples R China
基金
中国国家自然科学基金;
关键词
Gravity anomaly; Downward continuation; Quasi -neural network; Minimum curvature method; Singularity statistics; CRUSTAL DENSITY STRUCTURES; ITERATION METHOD; BENEATH;
D O I
10.1016/j.jappgeo.2022.104753
中图分类号
P [天文学、地球科学];
学科分类号
07 ;
摘要
Downward continuation of the gravity field observed on the surface is a method applied to calculate the anomalous field below the surface close to deep sources. However, the downward continuation is mathematically incomplete and uncertain, and its accuracy depends on the sampling rate and coverage of the gravity data. To improve the accuracy of the downward continuation of gravity anomalies, we constructed a quasi-neural network that is made up of multiple layers of neurons. Each of the neurons analyzes the attributes of the input data to determine the best control parameters for the downstream output of the current layer, and to judge whether the results of the downstream extension are close to the main anomalous sources. We define the singularity statistic parameter and singular probability of the signal to characterize the singularity attribute of eachlayer's continuation results. If the continuation data contain large singularity, they are corrected by the minimum curvature method to weaken the influence of the interference of shallow random sources. Numerical simulation tests showed that the proposed method can effectively weaken the interference of shallow random sources, and obtain more accurate information on deep-sources. A real-world example demonstrated that the method successfully delineate deep geological structures.
引用
收藏
页数:11
相关论文
共 50 条
  • [1] Numerical behaviour of the downward continuation of gravity anomalies
    Mehdi Goli
    Mehdi Najafi-Alamdari
    Petr Vaníček
    Studia Geophysica et Geodaetica, 2011, 55 : 191 - 202
  • [2] Numerical behaviour of the downward continuation of gravity anomalies
    Goli, Mehdi
    Najafi-Alamdari, Mehdi
    Vanicek, Petr
    STUDIA GEOPHYSICA ET GEODAETICA, 2011, 55 (02) : 191 - 202
  • [3] A nonnegative constrained method for high-precision downward continuation of gravity field data
    Liu, Tianyou
    Zeng, Xiaoniu
    Li, Xihai
    Chen, Longwei
    Liu, Jihao
    Tan, Xiaofeng
    Li, Hongru
    JOURNAL OF APPLIED GEOPHYSICS, 2025, 233
  • [4] Milne method for downward continuation of gravity field
    Zhang Chong
    Huang Da-Nian
    Liu Jie
    CHINESE JOURNAL OF GEOPHYSICS-CHINESE EDITION, 2017, 60 (11): : 4212 - 4220
  • [5] A NEW METHOD FOR DOWNWARD CONTINUATION OF DIMENATIONAL GRAVITY DISTRIBUTION
    KANAMORI, H
    PROCEEDINGS OF THE JAPAN ACADEMY, 1963, 39 (07): : 469 - &
  • [6] Far-zone contributions of airborne gravity anomalies' upward/downward continuation
    Boyang Zhou
    Zhicai Luo
    Yihao Wu
    Yuqiao Cen
    Geodesy and Geodynamics, 2016, (06) : 444 - 450
  • [7] Far-zone contributions of airborne gravity anomalies' upward/downward continuation
    Zhou, Boyang
    Luo, Zhicai
    Wu, Yihao
    Cen, Yuqiao
    GEODESY AND GEODYNAMICS, 2016, 7 (06) : 444 - 450
  • [8] On discrete schemes in downward continuation of gravity
    Sun, WK
    WINDOW ON THE FUTURE OF GEODESY, 2005, 128 : 512 - 517
  • [9] Downward continuation of Helmert's gravity
    Vanicek, P
    Sun, W
    Ong, P
    Martinec, Z
    Najafi, M
    Vajda, P
    terHorst, B
    JOURNAL OF GEODESY, 1996, 71 (01) : 21 - 34
  • [10] Taylor iteration downward continuation method for gravity gradient tensor data
    Shuiliang Tang
    Danian Huang
    Acta Geodaetica et Geophysica, 2016, 51 : 435 - 449