Flood prediction through hydrological modeling of rainfall using Conv1D-SBiGRU algorithm and RDI estimation: A hybrid approach

IF 3.9 3区 环境科学与生态学 Q1 ENGINEERING, CIVIL Stochastic Environmental Research and Risk Assessment Pub Date : 2024-07-20 DOI:10.1007/s00477-024-02768-2
G. Selva Jeba, P. Chitra
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Abstract

Time series prediction of natural calamities is effectively solved with deep neural networks due to their ability to automatically assimilate the temporal linkages in time series data. This research develops a hybrid stacked deep learning with one-dimensional Convolution–Stacked Bidirectional Gated Recurrent Unit (Conv1D-SBiGRU) algorithm, unifying the predictive advantages of one-dimensional Convolution (Conv1D) and Bidirectional Gated Recurrent Unit (BiGRU) using hydro-meteorological and atmospheric data to build and evaluate a flood prediction model in forecasting the phenomenon of forthcoming flood events. The one-dimensional Convolution model effectively obtains valuable information and learns the time series cognitive representation. The stacked BiGRU model efficiently identifies and models the data sequence with temporal dependencies due to their ability to learn from past and future moments. The developed predictive model uses statistically significant predicted rainfall value to estimate the daily Relative Departure Index (RDI) which is used to predict floods. The proposed work was trained and evaluated for predicting floods on the real-world data of Alappuzha district, Kerala, India. The findings demonstrate the preeminence of the Conv1D-SBiGRU-based flood model with around 33% reduced MAE and RMSE and 9% improved R2 over the benchmark and some hybrid techniques. The outcomes showed the efficiency of Conv1D-SBiGRU in precisely forecasting floods during extreme weather events with an accuracy of 98.6%.

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利用 Conv1D-SBiGRU 算法和 RDI 估计,通过降雨水文模型进行洪水预测:混合方法
由于深度神经网络能够自动吸收时间序列数据中的时间联系,因此它能有效地解决自然灾害的时间序列预测问题。本研究利用水文气象和大气数据,开发了一维卷积-堆叠双向门控递归单元(Conv1D-SBiGRU)混合堆叠深度学习算法,统一了一维卷积(Conv1D)和双向门控递归单元(BiGRU)的预测优势,建立并评估了洪水预测模型,用于预测即将发生的洪水事件现象。一维卷积模型能有效获取有价值的信息,并学习时间序列认知表征。堆叠 BiGRU 模型由于能够从过去和未来时刻学习,因此能够有效识别具有时间依赖性的数据序列并建立模型。所开发的预测模型使用具有统计意义的预测降雨值来估算每日相对离差指数(RDI),该指数用于预测洪水。对所提出的工作进行了训练和评估,以预测印度喀拉拉邦阿拉普扎地区洪水的实际数据。研究结果表明,基于 Conv1D-SBiGRU 的洪水模型具有优越性,与基准和一些混合技术相比,其 MAE 和 RMSE 降低了约 33%,R2 提高了 9%。结果表明,Conv1D-SBiGRU 在极端天气事件中精确预报洪水的效率高达 98.6%。
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来源期刊
CiteScore
7.10
自引率
9.50%
发文量
189
审稿时长
3.8 months
期刊介绍: Stochastic Environmental Research and Risk Assessment (SERRA) will publish research papers, reviews and technical notes on stochastic and probabilistic approaches to environmental sciences and engineering, including interactions of earth and atmospheric environments with people and ecosystems. The basic idea is to bring together research papers on stochastic modelling in various fields of environmental sciences and to provide an interdisciplinary forum for the exchange of ideas, for communicating on issues that cut across disciplinary barriers, and for the dissemination of stochastic techniques used in different fields to the community of interested researchers. Original contributions will be considered dealing with modelling (theoretical and computational), measurements and instrumentation in one or more of the following topical areas: - Spatiotemporal analysis and mapping of natural processes. - Enviroinformatics. - Environmental risk assessment, reliability analysis and decision making. - Surface and subsurface hydrology and hydraulics. - Multiphase porous media domains and contaminant transport modelling. - Hazardous waste site characterization. - Stochastic turbulence and random hydrodynamic fields. - Chaotic and fractal systems. - Random waves and seafloor morphology. - Stochastic atmospheric and climate processes. - Air pollution and quality assessment research. - Modern geostatistics. - Mechanisms of pollutant formation, emission, exposure and absorption. - Physical, chemical and biological analysis of human exposure from single and multiple media and routes; control and protection. - Bioinformatics. - Probabilistic methods in ecology and population biology. - Epidemiological investigations. - Models using stochastic differential equations stochastic or partial differential equations. - Hazardous waste site characterization.
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