2014
DOI: 10.1007/s11069-014-1118-3
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Empirical fragility assessment of buildings affected by the 2011 Great East Japan tsunami using improved statistical models

Abstract: Tsunamis are destructive natural phenomena which cause extensive damage to the built environment, affecting the livelihoods and economy of the impacted nations. This has been demonstrated by the tragic events of the Indian Ocean tsunami in 2004, or the Great East Japan tsunami in 2011. Following such events, a few studies have attempted to assess the fragility of the existing building inventory by constructing empirical stochastic functions, which relate the damage to a measure of tsunami intensity. However, t… Show more

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Cited by 68 publications
(49 citation statements)
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References 17 publications
(20 reference statements)
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“…Typically, fragility functions are derived by using linear least squares regression, assuming that the response to be modeled follows a normal or lognormal distribution, and by grouping or re-regrouping the data into bins of tsunami intensity (e.g., Suppasri et al 2011Suppasri et al , 2012a Nevertheless, it was shown by Charvet et al (2013b) and Charvet et al (2014a, b) that considerable uncertainty was introduced in the damage predictions when such methods are used as a tool to analyze building damage data. The results from Charvet et al (2014a) also indicate that highly aggregated databases (i.e., when observations are grouped into a range of tsunami IM, and/or grouped over a wide range of geographical locations) result in a loss of information, potentially yielding variations which cannot be explained by the model. The building damage analysis following the 2009 Samoa tsunami by Reese et al (2011) was the first study in the tsunami engineering field which derived fragility functions using a more adequate statistical approach, namely logistic regression, assuming the damage response to follow a binomial distribution (i.e., damaged/not damaged).…”
Section: Introductionmentioning
confidence: 97%
“…Typically, fragility functions are derived by using linear least squares regression, assuming that the response to be modeled follows a normal or lognormal distribution, and by grouping or re-regrouping the data into bins of tsunami intensity (e.g., Suppasri et al 2011Suppasri et al , 2012a Nevertheless, it was shown by Charvet et al (2013b) and Charvet et al (2014a, b) that considerable uncertainty was introduced in the damage predictions when such methods are used as a tool to analyze building damage data. The results from Charvet et al (2014a) also indicate that highly aggregated databases (i.e., when observations are grouped into a range of tsunami IM, and/or grouped over a wide range of geographical locations) result in a loss of information, potentially yielding variations which cannot be explained by the model. The building damage analysis following the 2009 Samoa tsunami by Reese et al (2011) was the first study in the tsunami engineering field which derived fragility functions using a more adequate statistical approach, namely logistic regression, assuming the damage response to follow a binomial distribution (i.e., damaged/not damaged).…”
Section: Introductionmentioning
confidence: 97%
“…Indeed, this procedure does not recognise that some bins have a higher number of buildings than others, and cannot deal with the bins which do not contain any damaged buildings, or only contain damaged buildings (due to the fact the inverse normal distribution function does not converge for probabilities of 0 or 1). In addition, depending on the level of data aggregation significant information may not be captured by the model (Charvet et al 2014). The building damage analysis conducted by Reese et al (2011) was the first study in the tsunami engineering field which implemented more realistic stochastic models to represent damage probability.…”
Section: Introductionmentioning
confidence: 99%
“…These curves are based on fragility functions developed for Kesennuma (Japan), which was extensively damaged by the 2011 tsunami. The use of ordinal regression analysis in [9] addresses the issues of damage uncertainty associated with linear regression and the shortcoming of logistic regression in that it does not utilize all the damage information [18]. …”
Section: Resultsmentioning
confidence: 99%
“…[33,34] developed fragility curves for areas affected by the 2004 Indian Ocean tsunami in Sri Lanka, and [35] estimated fragility curves for Banda Aceh and South Java in Indonesia. Most of the existing work on fragility curves was performed in Japan after the 2011 tsunami [4,9,18,25]. Based on a comparison of construction practices and building typologies, we choose the fragility curves presented in [9] to estimate structure damage in Imwon Port.…”
Section: Resultsmentioning
confidence: 99%