On probability analysis in snow avalanche hazard zoning

The reduced societal acceptance of living in regions exposed to snow avalanches, and the increased economic consequences when houses are located within a hazard zone, highlight the uncertainty concerning avalanche run-out prediction. The limitations of today’s zoning procedures are especially pronou...

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Published in:Annals of Glaciology
Main Authors: Harbitz, Carl, Harbitz, Alf, Farrokh, Nadim
Format: Article in Journal/Newspaper
Language:English
Published: Cambridge University Press 2001
Subjects:
Online Access:https://hdl.handle.net/11250/3098806
https://doi.org/10.3189/172756401781819085
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spelling ftngi:oai:ngi.brage.unit.no:11250/3098806 2023-11-12T04:01:18+01:00 On probability analysis in snow avalanche hazard zoning Harbitz, Carl Harbitz, Alf Farrokh, Nadim 2001 application/pdf https://hdl.handle.net/11250/3098806 https://doi.org/10.3189/172756401781819085 eng eng Cambridge University Press urn:issn:0260-3055 https://hdl.handle.net/11250/3098806 https://doi.org/10.3189/172756401781819085 The Author(s) 290-298 32 Annals of Glaciology Avalanche-RnD Snøskred-FoU Journal article 2001 ftngi https://doi.org/10.3189/172756401781819085 2023-11-01T23:48:58Z The reduced societal acceptance of living in regions exposed to snow avalanches, and the increased economic consequences when houses are located within a hazard zone, highlight the uncertainty concerning avalanche run-out prediction. The limitations of today’s zoning procedures are especially pronounced in potential avalanche terrain where there are few observations of snow avalanches, where old buildings are present in the potential run-out zone, and where the local climate does not favour severe snow accumulation. This paper combines a mechanical probabilistic model for avalanche release with a statistical/topographical model for avalanche run-out distance to obtain the unconditional probability of extreme run-out distance. For the mechanical model, a first-order reliability method (FORM) and Monte Carlo simulations are compared. The interpretation of the statistical/topographical model either as an extreme value model or as a single value model is discussed. Furthermore, both a classical approach where the probability of an avalanche occurring is a constant, and a Bayesian approach with stochastic probability, are compared. Finally, example applications in hazard zoning are presented, with emphasis on how the influence of historical observations, local climate, etc., on run-out distance can be quantified in statistical terms and how a specified certainty level can be found from constructing confidence intervals for, for example, the most likely largest run-out distance during various time intervals. Article in Journal/Newspaper Annals of Glaciology Norwegian Geotechnical Institute (NGI) Digital Archive Annals of Glaciology 32 290 298
institution Open Polar
collection Norwegian Geotechnical Institute (NGI) Digital Archive
op_collection_id ftngi
language English
topic Avalanche-RnD
Snøskred-FoU
spellingShingle Avalanche-RnD
Snøskred-FoU
Harbitz, Carl
Harbitz, Alf
Farrokh, Nadim
On probability analysis in snow avalanche hazard zoning
topic_facet Avalanche-RnD
Snøskred-FoU
description The reduced societal acceptance of living in regions exposed to snow avalanches, and the increased economic consequences when houses are located within a hazard zone, highlight the uncertainty concerning avalanche run-out prediction. The limitations of today’s zoning procedures are especially pronounced in potential avalanche terrain where there are few observations of snow avalanches, where old buildings are present in the potential run-out zone, and where the local climate does not favour severe snow accumulation. This paper combines a mechanical probabilistic model for avalanche release with a statistical/topographical model for avalanche run-out distance to obtain the unconditional probability of extreme run-out distance. For the mechanical model, a first-order reliability method (FORM) and Monte Carlo simulations are compared. The interpretation of the statistical/topographical model either as an extreme value model or as a single value model is discussed. Furthermore, both a classical approach where the probability of an avalanche occurring is a constant, and a Bayesian approach with stochastic probability, are compared. Finally, example applications in hazard zoning are presented, with emphasis on how the influence of historical observations, local climate, etc., on run-out distance can be quantified in statistical terms and how a specified certainty level can be found from constructing confidence intervals for, for example, the most likely largest run-out distance during various time intervals.
format Article in Journal/Newspaper
author Harbitz, Carl
Harbitz, Alf
Farrokh, Nadim
author_facet Harbitz, Carl
Harbitz, Alf
Farrokh, Nadim
author_sort Harbitz, Carl
title On probability analysis in snow avalanche hazard zoning
title_short On probability analysis in snow avalanche hazard zoning
title_full On probability analysis in snow avalanche hazard zoning
title_fullStr On probability analysis in snow avalanche hazard zoning
title_full_unstemmed On probability analysis in snow avalanche hazard zoning
title_sort on probability analysis in snow avalanche hazard zoning
publisher Cambridge University Press
publishDate 2001
url https://hdl.handle.net/11250/3098806
https://doi.org/10.3189/172756401781819085
genre Annals of Glaciology
genre_facet Annals of Glaciology
op_source 290-298
32
Annals of Glaciology
op_relation urn:issn:0260-3055
https://hdl.handle.net/11250/3098806
https://doi.org/10.3189/172756401781819085
op_rights The Author(s)
op_doi https://doi.org/10.3189/172756401781819085
container_title Annals of Glaciology
container_volume 32
container_start_page 290
op_container_end_page 298
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