Probability Distribution Fitting of Cost Overrun Profiles

The statistical characteristics of cost overruns experienced from contract award in 276 Australian construction and engineering projects were analysed. The skewness and kurtosis values of the cost overruns are computed to determine if the empirical distribution of the data follows a Normal distribut...

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Main Authors: Love, Peter, Sing, Michael, Wang, Xiangyu, Yung, Ping
Other Authors: Paul Chynoweth
Format: Conference Paper
Published: RICS 2012 2012
Online Access:http://hdl.handle.net/20.500.11937/37219
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author Love, Peter
Sing, Michael
Wang, Xiangyu
Yung, Ping
author2 Paul Chynoweth
author_facet Paul Chynoweth
Love, Peter
Sing, Michael
Wang, Xiangyu
Yung, Ping
author_sort Love, Peter
building Curtin Institutional Repository
collection Online Access
description The statistical characteristics of cost overruns experienced from contract award in 276 Australian construction and engineering projects were analysed. The skewness and kurtosis values of the cost overruns are computed to determine if the empirical distribution of the data follows a Normal distribution. The empirical distributions for the cost overruns are found to be non-Gaussian. Theoretical probability distributions are fitted to the cost overrun data. The Kolmogorov-Smirnov, Anderson-Darling and Chi-Squared non-parametric tests are used to determine the 'Goodness of Fit' of the selected probability distributions. A 3-Parameter Frechet probability function is found to describe the behaviour of cost overruns and provide the best overall distribution fit. The Frechet distribution is then used to calculate the probability of a cost overrun being experienced.
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publishDate 2012
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spelling curtin-20.500.11937-372192017-01-30T14:00:32Z Probability Distribution Fitting of Cost Overrun Profiles Love, Peter Sing, Michael Wang, Xiangyu Yung, Ping Paul Chynoweth The statistical characteristics of cost overruns experienced from contract award in 276 Australian construction and engineering projects were analysed. The skewness and kurtosis values of the cost overruns are computed to determine if the empirical distribution of the data follows a Normal distribution. The empirical distributions for the cost overruns are found to be non-Gaussian. Theoretical probability distributions are fitted to the cost overrun data. The Kolmogorov-Smirnov, Anderson-Darling and Chi-Squared non-parametric tests are used to determine the 'Goodness of Fit' of the selected probability distributions. A 3-Parameter Frechet probability function is found to describe the behaviour of cost overruns and provide the best overall distribution fit. The Frechet distribution is then used to calculate the probability of a cost overrun being experienced. 2012 Conference Paper http://hdl.handle.net/20.500.11937/37219 RICS 2012 restricted
spellingShingle Love, Peter
Sing, Michael
Wang, Xiangyu
Yung, Ping
Probability Distribution Fitting of Cost Overrun Profiles
title Probability Distribution Fitting of Cost Overrun Profiles
title_full Probability Distribution Fitting of Cost Overrun Profiles
title_fullStr Probability Distribution Fitting of Cost Overrun Profiles
title_full_unstemmed Probability Distribution Fitting of Cost Overrun Profiles
title_short Probability Distribution Fitting of Cost Overrun Profiles
title_sort probability distribution fitting of cost overrun profiles
url http://hdl.handle.net/20.500.11937/37219