印度日季风降水时空一致模拟的贝叶斯方法

Adway Mitra
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引用次数: 0

摘要

一个地区长时间序列的降雨模拟对规划和决策非常有用,特别是在经济严重依赖季风降雨的印度。然而,这种模拟应该能够保留已知的印度降雨的时空特征。一般环流模型(GCMs)无法做到这一点,水文学家使用高斯过程等随机过程设计的各种降雨发生器也难以应用于印度高度多样化的景观。在本文中,我们探索了一系列基于潜在变量条件分布的贝叶斯模型,这些潜在变量描述了特定地点和全国的天气状况。在对观测数据进行参数估计的过程中,我们使用马尔可夫随机场的时空平滑,使学习到的参数在空间和时间上是一致的。此外,我们使用基于中国餐馆过程的非参数空间聚类来识别均匀区域,并利用这些区域来提高模拟降雨的空间相关性。这些模型能够模拟印度多年来的日降雨量,也可以利用上下文信息进行条件模拟。我们在印度使用了两个不同空间分辨率的数据集,重点关注2000- 2015年期间。我们采用度量方法来研究模型模拟的时空特性,并将其与观测数据进行比较,以评估模型的优缺点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Bayesian approach to Spatio-temporally Consistent Simulation of Daily Monsoon Rainfall over India
Simulation of rainfall over a region for long time-sequences can be very useful for planning and policy-making, especially in India where the economy is heavily reliant on monsoon rainfall. However, such simulations should be able to preserve known spatial and temporal characteristics of rainfall over India. General Circulation Models (GCMs) are unable to do so, and various rainfall generators designed by hydrologists using stochastic processes like Gaussian Processes are also difficult to apply over the highly diverse landscape of India. In this paper, we explore a series of Bayesian models based on conditional distributions of latent variables that describe weather conditions at specific locations and over the whole country. During parameter estimation from observed data, we use spatio-temporal smoothing using Markov Random Field so that the parameters learnt are spatially and temporally coherent. Also, we use a nonparametric spatial clustering based on Chinese Restaurant Process to identify homogeneous regions, which are utilized by some of the proposed models to improve spatial correlations of the simulated rainfall. The models are able to simulate daily rainfall across India for years, and can also utilize contextual information for conditional simulation. We use two datasets of different spatial resolutions over India, and focus on the period 2000--2015. We consider metrics to study the spatio-temporal properties of the simulations by the models, and compare them with the observed data to evaluate the strengths and weaknesses of the models.
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