The pattern of the highest intensities in macroseismic fields of volcanic areas is strongly anisotropic because of the linear extension of the fault. In the isotropic approach to the estimation of the probability distribution of the site intensity the analysis starts considering the sites inside circular bins, with fixed width, around the epicentre. To consider the source effect it seems natural to shift epicentre to the rupture length and circular bins to elliptical ones. To exploit prior information on the attenuation trend in Italian seismological and volcanic areas we transform the plane so that an ellipse becomes a circle with diameter equal to its minor axis, and then estimate the probability distribution of the site intensity applying the method proposed in Zonno et al. (2009) to the transformed data points.
(2011). How to estimate anisotropic attenuation exploiting prior isotropic knowledge [conference presentation - intervento a convegno]. Retrieved from http://hdl.handle.net/10446/26755
How to estimate anisotropic attenuation exploiting prior isotropic knowledge
2011-01-01
Abstract
The pattern of the highest intensities in macroseismic fields of volcanic areas is strongly anisotropic because of the linear extension of the fault. In the isotropic approach to the estimation of the probability distribution of the site intensity the analysis starts considering the sites inside circular bins, with fixed width, around the epicentre. To consider the source effect it seems natural to shift epicentre to the rupture length and circular bins to elliptical ones. To exploit prior information on the attenuation trend in Italian seismological and volcanic areas we transform the plane so that an ellipse becomes a circle with diameter equal to its minor axis, and then estimate the probability distribution of the site intensity applying the method proposed in Zonno et al. (2009) to the transformed data points.File | Dimensione del file | Formato | |
---|---|---|---|
116.pdf
accesso aperto
Descrizione: publisher's version - versione dell'editore
Dimensione del file
108.33 kB
Formato
Adobe PDF
|
108.33 kB | Adobe PDF | Visualizza/Apri |
Pubblicazioni consigliate
Aisberg ©2008 Servizi bibliotecari, Università degli studi di Bergamo | Terms of use/Condizioni di utilizzo