Extraction of Gravity–Magnetic Anomalies Associated with Pb–Zn–Fe Polymetallic Mineralization in Luziyuan Ore Field, Yunnan Province, Southwestern China
Abstract:The method of bi-dimensional empirical mode decomposition (BEMD) and the combined methods of entropy weight-Technique for Order of Preference by Similarity to an Ideal Solution (TOPSIS) were used to decompose gravity-magnetic data and evaluate targets in the Luziyuan Pb-Zn-Fe polymetallic ore field and surrounding areas. Three meaningful bidimensional intrinsic mode function (BIMF) images were obtained by BEMD at different wavelengths, depicting different layers of geological architectures in the study area. T… Show more
“…In these methods, EMD has been increasingly applied as a data-driven approach for decomposing complex gravity and magnetic signals due to its strong adaptability to nonlinear and nonstationary data. This is because it defines and utilizes intrinsic mode functions (IMFs) to isolate a given signal according to the local oscillation magnitude in the physical domain [18][19][20][21][22][23][24][25]. For instance, Huang et al [26] used the bidimensional EMD (BEMD) method to handle the gravity data of a gold field, which yielded IMF maps depicting the spatial distribution relationship between gold deposits and the geological units; Chen et al [27] decomposed gravity and magnetic signals using the BEMD method to extract the local anomalies that indicate exploration targets; Hou et al [28] applied BEMD to separate the magnetic anomalies associated with silver, lead, and zinc polymetallic deposits from a regional field; Zhao et al [29] developed an improved BEMD method and used it to characterize the multi-scale anomalies of aeromagnetic survey data; Chen et al [30] employed BEMD to extract the gravity anomaly indicating the ore-controlling geological factors and granites in a tin-copper polymetallic ore field; Asl and Manaman [31] proposed to utilize the modified EMD method for locating magnetic bodies by extracting the IMFs of the magnetic data; and Animesh and Shankho [32] applied BEMD in delineating gravity signatures related to complex near-surface features from noisy gravity data.…”
Identifying multi-scale anomalies that have simple forms and geological significance is critical for enhancing the interpretability of gravity and magnetic survey data. In recent years, empirical mode decomposition (EMD), which was developed as a significant data-driven approach for analyzing complex signals, has been widely used in identifying gravity and magnetic anomalies due to its advantages of adaptability to nonlinear and nonstationary data. Nevertheless, the traditional EMD method is usually sensitive to outliers and irregularly spaced data because of the interpolation process in the construction of envelopes. In this regard, an extended algorithm called statistical EMD (SEMD) has been proposed based on the smoothing technique. In this study, for validation purposes, the novel SEMD method has been employed to identify multi-scale gravity and magnetic anomalies. The sensitivities of local polynomial and cubic spline smoothing methods in SEMD to combination and arrangement patterns of field sources including the size, depth, and distance in gravity and magnetic anomaly identification were investigated and compared by forward modeling under the same conditions. The results demonstrated that the local polynomial smoothing method performed better than the cubic spline smoothing method. Thus, in the case study, the SEMD method using the local polynomial smoothing technique was employed for identifying multi-scale gravity and magnetic anomalies in the eastern Tianshan orogenic belt, northwestern China. It has illustrated that the SEMD method provides a novel and useful data-driven method for extracting gravity and magnetic anomalies.
“…In these methods, EMD has been increasingly applied as a data-driven approach for decomposing complex gravity and magnetic signals due to its strong adaptability to nonlinear and nonstationary data. This is because it defines and utilizes intrinsic mode functions (IMFs) to isolate a given signal according to the local oscillation magnitude in the physical domain [18][19][20][21][22][23][24][25]. For instance, Huang et al [26] used the bidimensional EMD (BEMD) method to handle the gravity data of a gold field, which yielded IMF maps depicting the spatial distribution relationship between gold deposits and the geological units; Chen et al [27] decomposed gravity and magnetic signals using the BEMD method to extract the local anomalies that indicate exploration targets; Hou et al [28] applied BEMD to separate the magnetic anomalies associated with silver, lead, and zinc polymetallic deposits from a regional field; Zhao et al [29] developed an improved BEMD method and used it to characterize the multi-scale anomalies of aeromagnetic survey data; Chen et al [30] employed BEMD to extract the gravity anomaly indicating the ore-controlling geological factors and granites in a tin-copper polymetallic ore field; Asl and Manaman [31] proposed to utilize the modified EMD method for locating magnetic bodies by extracting the IMFs of the magnetic data; and Animesh and Shankho [32] applied BEMD in delineating gravity signatures related to complex near-surface features from noisy gravity data.…”
Identifying multi-scale anomalies that have simple forms and geological significance is critical for enhancing the interpretability of gravity and magnetic survey data. In recent years, empirical mode decomposition (EMD), which was developed as a significant data-driven approach for analyzing complex signals, has been widely used in identifying gravity and magnetic anomalies due to its advantages of adaptability to nonlinear and nonstationary data. Nevertheless, the traditional EMD method is usually sensitive to outliers and irregularly spaced data because of the interpolation process in the construction of envelopes. In this regard, an extended algorithm called statistical EMD (SEMD) has been proposed based on the smoothing technique. In this study, for validation purposes, the novel SEMD method has been employed to identify multi-scale gravity and magnetic anomalies. The sensitivities of local polynomial and cubic spline smoothing methods in SEMD to combination and arrangement patterns of field sources including the size, depth, and distance in gravity and magnetic anomaly identification were investigated and compared by forward modeling under the same conditions. The results demonstrated that the local polynomial smoothing method performed better than the cubic spline smoothing method. Thus, in the case study, the SEMD method using the local polynomial smoothing technique was employed for identifying multi-scale gravity and magnetic anomalies in the eastern Tianshan orogenic belt, northwestern China. It has illustrated that the SEMD method provides a novel and useful data-driven method for extracting gravity and magnetic anomalies.
“…is method has been widely used in urban research [40], sustainable development research [41], tourism research [42], supply chain research [43], food security [44], industrial design [45], and other fields [46,47]. ere are also many applications in the field of disaster science.…”
The evaluation of community disaster resilience is of great practical importance for building low-risk, sustainable, and disaster-resistant cities. With 12 communities in Luoyang as the objects, this paper adopts entropy weight TOPSIS and obstacle diagnosis to study the community disaster resilience of Luoyang from seven dimensions, such as demographic characteristics, economic development, and infrastructure. The results of the study are as follows: (1) the community disaster resilience of Luoyang (0.48) is at a medium level. Community capital is the main influencing factor of community disaster resilience. Government governance, community capacity, and community intelligence are the components that need attention in the construction of Luoyang’s community disaster resilience. (2) The community disaster resilience of Luoyang presents a decreasing trend from rural to urban areas. Moreover, communities with high disaster resilience are less than communities with low disaster resilience. (3) The obstacle to community disaster resilience of Luoyang focuses on population, economic development, and infrastructure. In addition, community trust, community dependence, popularization and intellectualization of disaster prevention information, and disaster information sharing also significantly restrict the construction of Luoyang community disaster resilience. (4) According to the results of sensitivity analysis, the entropy weight TOPSIS evaluation results are less sensitive. Moreover, changing the weight value, weight method, and evaluation method will not lead to major changes in the rankings.
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