Long-term avalanche hazard assessment with a bayesian depth-averaged propagation model

While performing statistical dynamical simulations for avalanche predetermination, a propagation model must reach a compromise between precise description of the avalanche flow and computation times. Crucial problems are the choice of appropriate distributions describing the variability of the diffe...

Full description

Bibliographic Details
Published in:Journal of Glaciology
Main Authors: Naaim, M., Parent, Éric
Other Authors: Ecker, Nicolas
Format: Article in Journal/Newspaper
Language:English
Published: 2010
Subjects:
Online Access:http://prodinra.inra.fr/ft/74F4F7C9-2265-41AC-A3E5-E5E765EAB28E
http://prodinra.inra.fr/record/180595
https://doi.org/10.3189/002214310793146331
id ftinraparis:oai:prodinra.inra.fr:180595
record_format openpolar
spelling ftinraparis:oai:prodinra.inra.fr:180595 2023-05-15T16:57:09+02:00 Long-term avalanche hazard assessment with a bayesian depth-averaged propagation model Naaim, M. Parent, Éric Ecker, Nicolas 2010 application/pdf http://prodinra.inra.fr/ft/74F4F7C9-2265-41AC-A3E5-E5E765EAB28E http://prodinra.inra.fr/record/180595 https://doi.org/10.3189/002214310793146331 eng eng http://creativecommons.org/licenses/by-nd-nc/1.0/ CC-BY-ND-NC Journal of Glaciology 198 (56), 563-586. (2010) avalanche predetermination;algorithm;impact pressure ARTICLE 2010 ftinraparis https://doi.org/10.3189/002214310793146331 2015-10-30T07:35:35Z While performing statistical dynamical simulations for avalanche predetermination, a propagation model must reach a compromise between precise description of the avalanche flow and computation times. Crucial problems are the choice of appropriate distributions describing the variability of the different inputs/outputs and model identifiability. In this study, a depth-averaged propagation model is used within a hierarchical Bayesian framework. First, the joint posterior distribution is estimated using a sequential Metropolis Hastings algorithm. Details for tuning the estimation algorithm are provided, as well as tests to check convergence. Of particular interest is the calibration of the two coefficients of a Voellmy friction law, with model identifiability ensured by prior information. Second, the point estimates are used to predict the joint distribution of different variables of interest for hazard mapping. Recent developments are employed to compute pressure distributions taking into account the rheology of snow. The different steps of the method are illustrated with a real case study, for which all possible decennial scenarios are simulated. It appears that the marginal distribution of impact pressures is strongly skewed, with possible high values for avalanches characterized by low Froude numbers. Model assumptions and results are discussed. Article in Journal/Newspaper Journal of Glaciology Institut National de la Recherche Agronomique: ProdINRA Hastings ENVELOPE(-154.167,-154.167,-85.567,-85.567) Journal of Glaciology 56 198 563 586
institution Open Polar
collection Institut National de la Recherche Agronomique: ProdINRA
op_collection_id ftinraparis
language English
topic avalanche predetermination;algorithm;impact pressure
spellingShingle avalanche predetermination;algorithm;impact pressure
Naaim, M.
Parent, Éric
Long-term avalanche hazard assessment with a bayesian depth-averaged propagation model
topic_facet avalanche predetermination;algorithm;impact pressure
description While performing statistical dynamical simulations for avalanche predetermination, a propagation model must reach a compromise between precise description of the avalanche flow and computation times. Crucial problems are the choice of appropriate distributions describing the variability of the different inputs/outputs and model identifiability. In this study, a depth-averaged propagation model is used within a hierarchical Bayesian framework. First, the joint posterior distribution is estimated using a sequential Metropolis Hastings algorithm. Details for tuning the estimation algorithm are provided, as well as tests to check convergence. Of particular interest is the calibration of the two coefficients of a Voellmy friction law, with model identifiability ensured by prior information. Second, the point estimates are used to predict the joint distribution of different variables of interest for hazard mapping. Recent developments are employed to compute pressure distributions taking into account the rheology of snow. The different steps of the method are illustrated with a real case study, for which all possible decennial scenarios are simulated. It appears that the marginal distribution of impact pressures is strongly skewed, with possible high values for avalanches characterized by low Froude numbers. Model assumptions and results are discussed.
author2 Ecker, Nicolas
format Article in Journal/Newspaper
author Naaim, M.
Parent, Éric
author_facet Naaim, M.
Parent, Éric
author_sort Naaim, M.
title Long-term avalanche hazard assessment with a bayesian depth-averaged propagation model
title_short Long-term avalanche hazard assessment with a bayesian depth-averaged propagation model
title_full Long-term avalanche hazard assessment with a bayesian depth-averaged propagation model
title_fullStr Long-term avalanche hazard assessment with a bayesian depth-averaged propagation model
title_full_unstemmed Long-term avalanche hazard assessment with a bayesian depth-averaged propagation model
title_sort long-term avalanche hazard assessment with a bayesian depth-averaged propagation model
publishDate 2010
url http://prodinra.inra.fr/ft/74F4F7C9-2265-41AC-A3E5-E5E765EAB28E
http://prodinra.inra.fr/record/180595
https://doi.org/10.3189/002214310793146331
long_lat ENVELOPE(-154.167,-154.167,-85.567,-85.567)
geographic Hastings
geographic_facet Hastings
genre Journal of Glaciology
genre_facet Journal of Glaciology
op_source Journal of Glaciology 198 (56), 563-586. (2010)
op_rights http://creativecommons.org/licenses/by-nd-nc/1.0/
op_rightsnorm CC-BY-ND-NC
op_doi https://doi.org/10.3189/002214310793146331
container_title Journal of Glaciology
container_volume 56
container_issue 198
container_start_page 563
op_container_end_page 586
_version_ 1766048431333179392