MODELLING OF THE EARTHQUAKE CLOSEST DISTANCE BETWEEN SITE TO SITE USING GENERALIZED EXTREME VALUE DISTRIBUTION (GEV), WEIBULL AND LOGNORMAL CASE STUDY : DATA GEMPA PADA WILAYAH TOBELO, MALUKU UTARA

Earthquake is a event that may cause a substantial losses. That’s why, it is important to estimate the amount of losses so that we can determined the amount of premium that received by a insurance company if there’s claim due to earthquake event. We can determined the earthquake insurance prem...

Full description

Saved in:
Bibliographic Details
Main Author: Kainama, Beatrix
Format: Theses
Language:Indonesia
Online Access:https://digilib.itb.ac.id/gdl/view/21401
Tags: Add Tag
No Tags, Be the first to tag this record!
Institution: Institut Teknologi Bandung
Language: Indonesia
id id-itb.:21401
spelling id-itb.:214012017-11-24T14:17:39ZMODELLING OF THE EARTHQUAKE CLOSEST DISTANCE BETWEEN SITE TO SITE USING GENERALIZED EXTREME VALUE DISTRIBUTION (GEV), WEIBULL AND LOGNORMAL CASE STUDY : DATA GEMPA PADA WILAYAH TOBELO, MALUKU UTARA Kainama, Beatrix Indonesia Theses INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/21401 Earthquake is a event that may cause a substantial losses. That’s why, it is important to estimate the amount of losses so that we can determined the amount of premium that received by a insurance company if there’s claim due to earthquake event. We can determined the earthquake insurance premium by knowing the seismic hazard analysis and estimated losses. In this thesis, we can discuss about the closest distance between site to site at Tobelo City, North Mollucas. It is important to determine the distance in order to determine the effects that may be expreinced by the city during the earthquake event and to facilitate the mitigation process. The distance may be determine by using the coordinates of longitude and latitude using Tobelo city as a point location. Then we can modelling the data using generalized extreme value, weibull and lognormal distribution. The best model can be determined by using the value of Akaike’s Information Criterion (AIC) and Schwarz-Bayesian Information Criterion (BIC). Based on the best probability model, we can estimate the probability of an earthquake on a certain time and distance.With significance level ????=0,05 the goodness of fit tests are carried out using Kolmogorov-Smirnov test. We can say that to modelling the closest distance between site to site (the first, second and third closest distance) using Weibull distribution with ?????=0,8992514 and ?????=1,2368811 (the first closest distance), ?????=1,080393 and ?????=0,3838593 (the seond closest distance) and ?????=1,257232 and ?????=3,536596 (the third closest distance). text
institution Institut Teknologi Bandung
building Institut Teknologi Bandung Library
continent Asia
country Indonesia
Indonesia
content_provider Institut Teknologi Bandung
collection Digital ITB
language Indonesia
description Earthquake is a event that may cause a substantial losses. That’s why, it is important to estimate the amount of losses so that we can determined the amount of premium that received by a insurance company if there’s claim due to earthquake event. We can determined the earthquake insurance premium by knowing the seismic hazard analysis and estimated losses. In this thesis, we can discuss about the closest distance between site to site at Tobelo City, North Mollucas. It is important to determine the distance in order to determine the effects that may be expreinced by the city during the earthquake event and to facilitate the mitigation process. The distance may be determine by using the coordinates of longitude and latitude using Tobelo city as a point location. Then we can modelling the data using generalized extreme value, weibull and lognormal distribution. The best model can be determined by using the value of Akaike’s Information Criterion (AIC) and Schwarz-Bayesian Information Criterion (BIC). Based on the best probability model, we can estimate the probability of an earthquake on a certain time and distance.With significance level ????=0,05 the goodness of fit tests are carried out using Kolmogorov-Smirnov test. We can say that to modelling the closest distance between site to site (the first, second and third closest distance) using Weibull distribution with ?????=0,8992514 and ?????=1,2368811 (the first closest distance), ?????=1,080393 and ?????=0,3838593 (the seond closest distance) and ?????=1,257232 and ?????=3,536596 (the third closest distance).
format Theses
author Kainama, Beatrix
spellingShingle Kainama, Beatrix
MODELLING OF THE EARTHQUAKE CLOSEST DISTANCE BETWEEN SITE TO SITE USING GENERALIZED EXTREME VALUE DISTRIBUTION (GEV), WEIBULL AND LOGNORMAL CASE STUDY : DATA GEMPA PADA WILAYAH TOBELO, MALUKU UTARA
author_facet Kainama, Beatrix
author_sort Kainama, Beatrix
title MODELLING OF THE EARTHQUAKE CLOSEST DISTANCE BETWEEN SITE TO SITE USING GENERALIZED EXTREME VALUE DISTRIBUTION (GEV), WEIBULL AND LOGNORMAL CASE STUDY : DATA GEMPA PADA WILAYAH TOBELO, MALUKU UTARA
title_short MODELLING OF THE EARTHQUAKE CLOSEST DISTANCE BETWEEN SITE TO SITE USING GENERALIZED EXTREME VALUE DISTRIBUTION (GEV), WEIBULL AND LOGNORMAL CASE STUDY : DATA GEMPA PADA WILAYAH TOBELO, MALUKU UTARA
title_full MODELLING OF THE EARTHQUAKE CLOSEST DISTANCE BETWEEN SITE TO SITE USING GENERALIZED EXTREME VALUE DISTRIBUTION (GEV), WEIBULL AND LOGNORMAL CASE STUDY : DATA GEMPA PADA WILAYAH TOBELO, MALUKU UTARA
title_fullStr MODELLING OF THE EARTHQUAKE CLOSEST DISTANCE BETWEEN SITE TO SITE USING GENERALIZED EXTREME VALUE DISTRIBUTION (GEV), WEIBULL AND LOGNORMAL CASE STUDY : DATA GEMPA PADA WILAYAH TOBELO, MALUKU UTARA
title_full_unstemmed MODELLING OF THE EARTHQUAKE CLOSEST DISTANCE BETWEEN SITE TO SITE USING GENERALIZED EXTREME VALUE DISTRIBUTION (GEV), WEIBULL AND LOGNORMAL CASE STUDY : DATA GEMPA PADA WILAYAH TOBELO, MALUKU UTARA
title_sort modelling of the earthquake closest distance between site to site using generalized extreme value distribution (gev), weibull and lognormal case study : data gempa pada wilayah tobelo, maluku utara
url https://digilib.itb.ac.id/gdl/view/21401
_version_ 1822920164187832320