将地质知识融入深度学习,提高与矿化和可解释性相关的地球化学异常识别能力

IF 2.8 3区 地球科学 Q2 GEOSCIENCES, MULTIDISCIPLINARY Mathematical Geosciences Pub Date : 2024-01-20 DOI:10.1007/s11004-023-10133-2
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引用次数: 0

摘要

摘要 有效识别地球化学异常对矿产勘探至关重要。最近的趋势是用深度学习(DL)来解读地球化学勘测数据。然而,纯数据驱动的深度学习算法往往缺乏逻辑解释和地质一致性,偶尔会与已知的地质见解相冲突,使模型解释复杂化。深入了解形成目标矿床的地质过程对于准确检测异常至关重要。在此,我们介绍了一种对抗式自动编码器(AAE)网络,该网络整合了先前的地质知识,可识别与中国江西省南部钨矿化有关的地球化学异常。考虑到与钨矿化相关的地球化学模式,战略性地选择了燕山期花岗岩和断层作为矿石控制因素。该方法采用多分形奇异性分析,定量测量这些控矿因素与已知钨矿床之间的相关性,旨在建立成矿规律性。这种规律性可作为控制编码器网络潜向量的先验分布,从而完善模型的输出。对不同约束条件(AAE、Granite_AAE、Fault_AAE 和 Fault_Granite_AAE)下检测到的地球化学异常进行比较后发现,包含先验地质信息的 AAE 模型在异常检测方面始终优于无约束模型。我们的研究将地质专业知识与 DL 相结合,克服了纯粹依赖数据或理论的模型所面临的挑战,为地球化学勘探提供了一种前景广阔的方法。
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Incorporating Geological Knowledge into Deep Learning to Enhance Geochemical Anomaly Identification Related to Mineralization and Interpretability

Abstract

Effective geochemical anomaly identification is crucial in mineral exploration. Recent trends have favored deep learning (DL) to decipher geochemical survey data. Yet purely data-driven DL algorithms often lack logical explanations and geological consistency, occasionally clashing with known geological insights and complicating model interpretation. A deep understanding of the geological processes forming the target mineral deposit is vital for accurate anomaly detection. Here, we introduce an adversarial autoencoder (AAE) network that integrates prior geological knowledge to identify geochemical anomalies linked to tungsten mineralization in southern Jiangxi Province, China. Considering the geochemical patterns linked to tungsten mineralization, Yanshanian granites and faults were strategically chosen as ore-controlling factors. The methodology employed multifractal singularity analysis to quantitatively measure the correlations between these ore-controlling factors and known tungsten deposits, aiming to establish an ore-forming regularity. This regularity serves as a priori distribution to control the encoder network's latent vector, refining the model's output. A comparison of detected geochemical anomalies under different constraints (AAE, Granite_AAE, Fault_AAE, and Fault_Granite_AAE) revealed that AAE models incorporating prior geological information consistently outperformed unconstrained models in terms of anomaly detection. Integrating geological expertise with DL, our study overcomes the challenges of models relying purely on data or theory, offering a promising approach to geochemical exploration.

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来源期刊
Mathematical Geosciences
Mathematical Geosciences 地学-地球科学综合
CiteScore
5.30
自引率
15.40%
发文量
50
审稿时长
>12 weeks
期刊介绍: Mathematical Geosciences (formerly Mathematical Geology) publishes original, high-quality, interdisciplinary papers in geomathematics focusing on quantitative methods and studies of the Earth, its natural resources and the environment. This international publication is the official journal of the IAMG. Mathematical Geosciences is an essential reference for researchers and practitioners of geomathematics who develop and apply quantitative models to earth science and geo-engineering problems.
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