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Bayesian stochastic modelling for avalanche predetermination: from a general system framework to return period computations

机译:贝叶斯雪崩预测的随机建模:从通用系统框架到返回周期计算

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摘要

Stochastic models are recent but unavoidable tools for snow avalanche hazard mapping that can be described in a general system framework. For the computation of design return periods, magnitude and frequency have to be evaluated. The magnitude model consists of a set of physical equations for avalanche propagation associated with a statistical formalism adapted to the input-output data structure. The friction law includes at least one latent friction coefficient. The Bayesian paradigm and the associated simulation techniques assist considerably in performing the inference and taking estimation errors into account for prediction. Starting from the general case, simplifying hypotheses allows computing the predictive distribution of high return periods on a case-study. Only release and runout altitudes are considered so that the model can use the French database. An inversible propagation model makes it possible to work with the latent friction coefficient as if it is observed. Prior knowledge is borrowed from an avalanche path with similar topographical characteristics. Justifications for the working hypotheses and further developments are discussed. In particular, the whole approach is positioned with respect to both deterministic and stochastic hydrology.
机译:随机模型是用于雪崩危害映射的最新但不可避免的工具,可以在通用系统框架中进行描述。为了计算设计返还周期,必须评估幅度和频率。幅度模型由一组雪崩传播的物理方程式组成,该方程式与适用于输入输出数据结构的统计形式有关。摩擦定律包括至少一个潜摩擦系数。贝叶斯范式和相关的模拟技术在执行推断和将估计误差考虑在内的预测方面大有帮助。从一般案例开始,简化假设可以在案例研究中计算高回报期的预测分布。仅考虑释放高度和跳动高度,因此模型可以使用French数据库。不可逆的传播模型可以像观察到的那样利用潜在的摩擦系数工作。先验知识是从具有类似地形特征的雪崩路径中借用的。讨论了工作假设的理由和进一步的发展。尤其是,整个方法都与确定性和随机水文学有关。

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