Fast generation of high-dimensional spatial extremes

被引:0
|
作者
van de Vyver, Hans [1 ]
机构
[1] Royal Meteorol Inst Belgium, Ringlaan 3, B-1080 Uccle, Brussels, Belgium
来源
关键词
Extreme weather and climate event generation; Extreme value theory; Spatial dependence of extremes; High-dimensional spatial data; WEATHER GENERATOR; SURROGATE DATA; DEPENDENCE; SIMULATION; EVENTS; PEAKS; RAINFALL; HAZARD; RISK;
D O I
10.1016/j.wace.2024.100732
中图分类号
P4 [大气科学(气象学)];
学科分类号
0706 ; 070601 ;
摘要
Widespread extreme climate events cause many fatalities, economic losses and have a huge impact on critical infrastructure. It is therefore of utmost importance to estimate the frequency and associated consequences of spatially concurrent extremes. Impact studies of climate extremes are severely hampered by the lack of extreme observations, and even large ensembles of climate simulations often do not include enough extreme or record-breaking climate events for robust analysis. On the other hand, weather generators specifically fitted to extreme observations can quickly generate many physically or statistically plausible extreme events, even with intensities that have never been observed before. We propose a Fourier-based algorithm for generating high- resolution synthetic datasets of rare events, using essential concepts of classical modelling of (spatial) extremes. Here, the key feature is that the stochastically generated datasets have the same spatial dependence as the observed extreme events. Using high-resolution gridded precipitation and temperature datasets, we show that the new algorithm produces realistic spatial patterns, and is particularly attractive compared to other existing methods for spatial extremes. It is exceptionally fast, easy to implement, scalable to high dimensions and, in principle, applicable for any spatial resolution. We generated datasets with 10,000 gridpoints, a number that can be increased without difficulty. Since current impact models often require high-resolution climate inputs, the new algorithm is particularly useful for improved impact and vulnerability assessment.
引用
收藏
页数:13
相关论文
共 50 条
  • [21] Fast covariance estimation for high-dimensional functional data
    Luo Xiao
    Vadim Zipunnikov
    David Ruppert
    Ciprian Crainiceanu
    Statistics and Computing, 2016, 26 : 409 - 421
  • [22] A fast iterative algorithm for high-dimensional differential network
    Zhou Tang
    Zhangsheng Yu
    Cheng Wang
    Computational Statistics, 2020, 35 : 95 - 109
  • [23] Fast Gibbs sampling for high-dimensional Bayesian inversion
    Lucka, Felix
    INVERSE PROBLEMS, 2016, 32 (11)
  • [24] Fast Dictionary Learning for High-Dimensional Seismic Reconstruction
    Wang, Hang
    Chen, Wei
    Zhang, Quan
    Liu, Xingye
    Zu, Shaohuan
    Chen, Yangkang
    IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING, 2021, 59 (08): : 7098 - 7108
  • [25] Fast high-dimensional approximation with sparse occupancy trees
    Binev, Peter
    Dahmen, Wolfgang
    Lamby, Philipp
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2011, 235 (08) : 2063 - 2076
  • [26] Fast computation of high-dimensional multivariate normal probabilities
    Phinikettos, Ioannis
    Gandy, Axel
    COMPUTATIONAL STATISTICS & DATA ANALYSIS, 2011, 55 (04) : 1521 - 1529
  • [27] Fast inference methods for high-dimensional factor copulas
    Verhoijsen, Alex
    Krupskiy, Pavel
    DEPENDENCE MODELING, 2022, 10 (01): : 270 - 289
  • [28] Fast nearest neighbor search in high-dimensional space
    Berchtold, S
    Ertl, B
    Keim, DA
    Kriegel, HP
    Seidl, T
    14TH INTERNATIONAL CONFERENCE ON DATA ENGINEERING, PROCEEDINGS, 1998, : 209 - 218
  • [29] A fast shadowing algorithm for high-dimensional ODE systems
    Hayes, Wayne B.
    Jackson, Kenneth R.
    SIAM JOURNAL ON SCIENTIFIC COMPUTING, 2007, 29 (04): : 1738 - 1758
  • [30] Fast covariance estimation for high-dimensional functional data
    Xiao, Luo
    Zipunnikov, Vadim
    Ruppert, David
    Crainiceanu, Ciprian
    STATISTICS AND COMPUTING, 2016, 26 (1-2) : 409 - 421