Metallogenic prediction based on fractal theory and machine learning in Duobaoshan Area, Heilongjiang Province

被引:38
作者
Chen, Jun [1 ]
Zhao, Zhonghai [1 ,2 ]
Yang, Yuanjiang [3 ]
Li, Chenglu [3 ]
Yin, Yechang [1 ,2 ]
Zhao, Xiang [1 ]
Zhao, Nan [1 ]
Tian, Jingwei [1 ]
Li, Haina [1 ,2 ]
机构
[1] Liaoning Tech Univ, Coll Min, Fuxin 123000, Liaoning, Peoples R China
[2] LNTU, Liaoning Key Lab Green Dev Mineral Resources, Fuxin 123000, Liaoning, Peoples R China
[3] Heilongjiang Inst Nat Resources Survey, Harbin 150036, Heilongjiang, Peoples R China
基金
中国国家自然科学基金;
关键词
Fractal theory; Random forest; Support vector machine; Mineralization prediction; Heilongjiang Duobaoshan area; ZHENGGUANG GOLD DEPOSIT; RE-OS GEOCHRONOLOGY; LESSER XINGAN RANGE; NE CHINA; MINERAL PROSPECTIVITY; GEOCHEMICAL ANOMALIES; U-PB; SPATIAL-DISTRIBUTION; RANDOM FOREST; CU DEPOSIT;
D O I
10.1016/j.oregeorev.2024.106030
中图分类号
P5 [地质学];
学科分类号
0709 ; 081803 ;
摘要
The extraction and integrated analysis of multi-source geological data are key steps in the prediction of mineralization. Current studies are focusing on the extraction and integration of the deep-level mineralization information. In the era of big data, mathematical models and computer algorithms for data mining of multisource prospecting information have emerged as a leading research area in mineral prediction. In this study, we quantitatively analyzed the structure and remote sensing alteration information using the concentration - area (C - A) fractal model and the box-counting method for the Duobaoshan mineralization area, Heilongjiang Province, China. Results indicate that areas of high fractal dimension of remote sensing alteration correspond to abundant alteration anomalies. Fractal characterization of geological structure is consistent with the spatial distribution. Therefore, fractal characterization provides predictive factors of structure and remote sensing alteration in the development of a predictive model of mineralization. Soil geochemical data were analyzed using the component data analysis (CDA) method and the spectrum - area (S - A) fractal model. The analyses identified anomalous and background signals represented by the PC1 and PC2 principal component combinations. These combinations show a strong correlation between geochemical anomaly data and known deposits in the study area, suggesting that the S - A model effectively identifies geochemical anomalies that can be used as a predictive factor of a mineralization prediction model. The mineralization prediction model was developed using random forest (RF) and support vector machine (SVM) algorithms. The model incorporates predictive factors from multiple sources, including the ore-forming geological background, fractal-characterized geological structure, fractal-characterized remote sensing alteration, and geochemical characteristics. The models incorporated the C - A fractal model to evaluate the probability of mineral prediction. By integrating the characteristics of multisource mineral prospecting information with the predictive results of machine-learning models, we delineated eight prospective mineralization areas. This approach validates the effectiveness of a combined method involving fractal theory and machine-learning in mineral exploration, offering new insights and theoretical guidance for further mineral prospecting in the study area.
引用
收藏
页数:18
相关论文
共 111 条
[1]   Application of spectrum-area fractal model to identify of geochemical anomalies based on soil data in Kahang porphyry-type Cu deposit, Iran [J].
Afzal, Peyman ;
Harati, Hamid ;
Alghalandis, Younes Fadakar ;
Yasrebi, Amir Bijan .
CHEMIE DER ERDE-GEOCHEMISTRY, 2013, 73 (04) :533-543
[2]   Integration of SPOT-5 and ASTER satellite data for structural tracing and hydrothermal alteration mineral mapping: implications for Cu-Au prospecting [J].
Ahmadirouhani, Reyhaneh ;
Karimpour, Mohammad-Hassan ;
Rahimi, Behnam ;
Malekzadeh-Shafaroudi, Azadeh ;
Pour, Amin Beiranvand ;
Pradhan, Biswajeet .
INTERNATIONAL JOURNAL OF IMAGE AND DATA FUSION, 2018, 9 (03) :237-262
[3]  
AITCHISON J, 1982, J ROY STAT SOC B, V44, P139
[4]  
[Anonymous], 2012, J. Jilin Univ., DOI [10.13278/j.cnki.jjuese.2012.s1.022, DOI 10.13278/J.CNKI.JJUESE.2012.S1.022]
[5]   Random forests [J].
Breiman, L .
MACHINE LEARNING, 2001, 45 (01) :5-32
[6]   A tutorial on Support Vector Machines for pattern recognition [J].
Burges, CJC .
DATA MINING AND KNOWLEDGE DISCOVERY, 1998, 2 (02) :121-167
[7]   REPORT ON THE ACTIVITY OF IGCP PROJECT 98 [J].
CARGILL, SM ;
CLARK, AL .
JOURNAL OF THE INTERNATIONAL ASSOCIATION FOR MATHEMATICAL GEOLOGY, 1978, 10 (05) :411-417
[8]   Selection of coherent deposit-type locations and their application in data-driven mineral prospectivity mapping [J].
Carranza, E. J. M. ;
Hale, M. ;
Faassen, C. .
ORE GEOLOGY REVIEWS, 2008, 33 (3-4) :536-558
[9]   Data-Driven Predictive Modeling of Mineral Prospectivity Using Random Forests: A Case Study in Catanduanes Island (Philippines) [J].
Carranza, Emmanuel John M. ;
Laborte, Alice G. .
NATURAL RESOURCES RESEARCH, 2016, 25 (01) :35-50
[10]   Random forest predictive modeling of mineral prospectivity with small number of prospects and data with missing values in Abra (Philippines) [J].
Carranza, Emmanuel John M. ;
Laborte, Alice G. .
COMPUTERS & GEOSCIENCES, 2015, 74 :60-70