Modeling non-stationary 1-hour extreme rainfall for Indian river basins under changing climate

被引:2
作者
Vinod, Degavath [1 ]
Mahesha, Amai [1 ]
机构
[1] Natl Inst Technol Karnataka, Dept Water Resources & Ocean Engn, Mangaluru 575025, India
关键词
Climate change; Extreme rainfall; Geography; Global processes; Max-stable processes; NON-STATIONARITY; FREQUENCY; PRECIPITATION; INTENSITY; DURATION;
D O I
10.1016/j.jhydrol.2025.132669
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
India's complex topography and the increasing influence of climate change have exacerbated the challenges of modeling 1-hour non-stationary extreme rainfall events. Prior studies have indicated rising intensities of such events, particularly in coastal and urban areas. This study addresses these issues by developing 155 basin-specific non-stationary surface response models, incorporating geographical, climatic, and temporal covariates. Using 13 Max-Stable Process (MSP) characterizations, extreme rainfall variability across 11 major river basins and threetime scales were effectively modeled. The Brown-Resnick, Geometric-Gaussian, and Extremal-t models demonstrated varying effectiveness across regions. The findings emphasize the critical role of region-specific analysis in water resource management and disaster preparedness, where the high temporal resolution datasets are limited for the point process-based models. The global processes and regional climate change are found to predominantly influence 1-hour extreme rainfall across the majority of river basins in India.
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页数:17
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共 60 条
[1]   What are the best covariates for developing non-stationary rainfall Intensity-Duration-Frequency relationship? [J].
Agilan, V. ;
Umamahesh, N. V. .
ADVANCES IN WATER RESOURCES, 2017, 101 :11-22
[2]   Constraints on future changes in climate and the hydrologic cycle [J].
Allen, MR ;
Ingram, WJ .
NATURE, 2002, 419 (6903) :224-+
[3]  
Banerjee M., 2022, Outlook
[4]  
Benaouda O.E., 2022, Modeling spatial extremes using max-stable process with application to rainfalls
[5]   Multivariate design in the presence of non-stationarity [J].
Bender, Jens ;
Wahl, Thomas ;
Jensen, Juergen .
JOURNAL OF HYDROLOGY, 2014, 514 :123-130
[6]   CLIMATE CHANGE AND THE REGULATION OF THE SURFACE MOISTURE AND ENERGY BUDGETS [J].
BOER, GJ .
CLIMATE DYNAMICS, 1993, 8 (05) :225-239
[7]   A Bayesian Hierarchical Approach to Multivariate Nonstationary Hydrologic Frequency Analysis [J].
Bracken, C. ;
Holman, K. D. ;
Rajagopalan, B. ;
Moradkhani, H. .
WATER RESOURCES RESEARCH, 2018, 54 (01) :243-255
[8]   EXTREME VALUES OF INDEPENDENT STOCHASTIC-PROCESSES [J].
BROWN, BM ;
RESNICK, SI .
JOURNAL OF APPLIED PROBABILITY, 1977, 14 (04) :732-739
[9]   Extra-parametrized extreme value copula : Extension to a spatial framework [J].
Carreau, J. ;
Toulemonde, G. .
SPATIAL STATISTICS, 2020, 40
[10]   Nonstationary Precipitation Intensity-Duration-Frequency Curves for Infrastructure Design in a Changing Climate [J].
Cheng, Linyin ;
AghaKouchak, Amir .
SCIENTIFIC REPORTS, 2014, 4