基于雷达图像时空序列实现冰雹灾害天气自动识别

IF 2 3区 数学 Q1 MATHEMATICS Demonstratio Mathematica Pub Date : 2024-01-01 DOI:10.1515/dema-2023-0262
Liuping Wang, Ziyi Chen, Jinping Liu, Jin Zhang, A. Alkhateeb
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引用次数: 0

摘要

冰雹是一种强对流灾害性天气,严重危害人民生命财产安全。本文提出了一种基于雷达图像的多步骤气旋冰雹天气识别模型,称为长短期记忆(LSTM)-C3D,融合了注意力机制和网络投票优化特性,实现了基于长短期记忆网络的冰雹天气智能识别和准确分类。基于强回波区域的雷达回波数据,LSTM-C3D可选择性地融合冰雹气象图像的长短时特征信息,有效聚焦重要特征,实现冰雹灾害天气的智能识别。以部署在中国湖南省不同地区的 11 部多普勒天气雷达的气象扫描图像作为具体的实验和应用对象,进行了大量的验证和对比实验。结果表明,所提出的方法可以实现雷达反射率图像特征的自动提取,强回波区冰雹识别准确率达到 91.3%。同时还能有效实现对流风暴运动趋势的预测,为减少极端灾害天气的误判奠定了理论基础。
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Toward automated hail disaster weather recognition based on spatio-temporal sequence of radar images
Hail, an intense convective catastrophic weather, is seriously hazardous to people’s lives and properties. This article proposes a multi-step cyclone hail weather recognition model, called long short-term memory (LSTM)-C3D, based on radar images, integrating attention mechanism and network voting optimization characteristics to achieve intelligent recognition and accurate classification of hailstorm weather based on long short-term memory networks. Based on radar echo data in the strong-echo region, LSTM-C3D can selectively fuse the long short-term time feature information of hail meteorological images and effectively focus on the significant features to achieve intelligent recognition of hail disaster weather. The meteorological scans of 11 Doppler weather radars deployed in various regions of the Hunan Province of China are used as the specific experimental and application objects for extensive validation and comparison experiments. The results show that the proposed method can realize the automatic extraction of radar reflectivity image features, and the accuracy of hail identification in the strong-echo region reaches 91.3%. It can also effectively realize the prediction of convective storm movement trends, laying the theoretical foundation for reducing the misjudgment of extreme disaster weather.
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来源期刊
CiteScore
2.40
自引率
5.00%
发文量
37
审稿时长
35 weeks
期刊介绍: Demonstratio Mathematica publishes original and significant research on topics related to functional analysis and approximation theory. Please note that submissions related to other areas of mathematical research will no longer be accepted by the journal. The potential topics include (but are not limited to): -Approximation theory and iteration methods- Fixed point theory and methods of computing fixed points- Functional, ordinary and partial differential equations- Nonsmooth analysis, variational analysis and convex analysis- Optimization theory, variational inequalities and complementarity problems- For more detailed list of the potential topics please refer to Instruction for Authors. The journal considers submissions of different types of articles. "Research Articles" are focused on fundamental theoretical aspects, as well as on significant applications in science, engineering etc. “Rapid Communications” are intended to present information of exceptional novelty and exciting results of significant interest to the readers. “Review articles” and “Commentaries”, which present the existing literature on the specific topic from new perspectives, are welcome as well.
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