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Cited 21 time in webofscience Cited 27 time in scopus
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Meta-heuristic maximum likelihood parameter estimation of the mixture normal distribution for hydro-meteorological variables

Authors
Shin, Ju-YoungHeo, Jun-HaengJeong, ChangsamLee, Taesam
Issue Date
Feb-2014
Publisher
SPRINGER
Keywords
Maximum likelihood; Genetic algorithm; EM algorithm; Streamflow
Citation
STOCHASTIC ENVIRONMENTAL RESEARCH AND RISK ASSESSMENT, v.28, no.2, pp 347 - 358
Pages
12
Indexed
SCI
SCIE
SCOPUS
Journal Title
STOCHASTIC ENVIRONMENTAL RESEARCH AND RISK ASSESSMENT
Volume
28
Number
2
Start Page
347
End Page
358
URI
https://scholarworks.gnu.ac.kr/handle/sw.gnu/19174
DOI
10.1007/s00477-013-0753-7
ISSN
1436-3240
1436-3259
Abstract
In the water resources field, there are emerging problems such as temporal changes of data and new additions of water sources. Non-mixture models are not efficient in analyzing these data because these models are developed under the assumption that data do not change and come from one source. Mixture models could successfully analyze these data because mixture models contain more than one modal. The expectation maximization (EM) algorithm has been widely used to estimate parameters of the mixture normal distribution for describing the statistical characteristics of hydro meteorological data. Unfortunately, the EM algorithm has some disadvantages, such as divergence, derivation of information matrices, local maximization, and poor accuracy. To overcome these disadvantages, this study proposes a new parameter estimation approach for the mixture normal distribution. The developed model estimates parameters of the mixture normal distribution by maximizing the log likelihood function using a meta-heuristic algorithm-genetic algorithm (GA). To verify the performance of the developed model, simulation experiments and practical applications are implemented. From the results of experiments and practical applications, the developed model presents some advantages, such as (1) the proposed model more accurately estimates the parameters even with small sample sizes compared to the EM algorithm; (2) not diverging in all application; and (3) showing smaller root mean squared error and larger log likelihood than those of the EM algorithm. We conclude that the proposed model is a good alternative in estimating the parameters of the mixture normal distribution for kutotic and bimodal hydrometeorological data.
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