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Journal of Quality Technology
A Quarterly Journal of Methods, Applications and Related Topics
Volume 17, 1985 - Issue 2
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Modified Moment Estimation for the Three-Parameter Lognormal Distribution

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Pages 92-99 | Published online: 22 Feb 2018

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Haiming Hao & Wanjing Ma. (2017) Revisiting distribution model of departure headways at signalised intersections. Transportmetrica B: Transport Dynamics 5:1, pages 1-14.
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Hideki Nagatsuka & N. Balakrishnan. (2016) A consistent method of estimation for the three-parameter lognormal distribution based on Type-II right censored data. Communications in Statistics - Theory and Methods 45:19, pages 5693-5708.
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Hideki Nagatsuka & N. Balakrishnan. (2013) A consistent method of estimation for the parameters of the three-parameter inverse Gaussian distribution. Journal of Statistical Computation and Simulation 83:10, pages 1915-1931.
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Hideki Nagatsuka & N. Balakrishnan. (2013) Parameter and quantile estimation for the three-parameter lognormal distribution based on statistics invariant to unknown location. Journal of Statistical Computation and Simulation 83:9, pages 1629-1647.
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R. Gutiérrez, R. Gutiérrez-Sánchez, A. Nafidi & E. Ramos. (2009) Three-parameter stochastic lognormal diffusion model: statistical computation and simulating annealing – application to real case. Journal of Statistical Computation and Simulation 79:1, pages 25-38.
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Yoshio Komori & Hideo Hirose. (2004) Easy estimation by a new parameterization for the three-parameter lognormal distribution . Journal of Statistical Computation and Simulation 74:1, pages 63-74.
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Zhenmin Chen. (1999) A simple exact method for testing hypotheses about the shape parameter of a log-normal distribution. Journal of Applied Statistics 26:7, pages 789-805.
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Whitten Betty Jones & A. Clifford Cohen. (1996) Further considerations of modified moment estimators for weibull and lognormal parameters. Communications in Statistics - Simulation and Computation 25:3, pages 749-784.
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A. Clifford Cohen & Betty Jones Whitten. (1986) Modified Moment Estimation for the Three-Parameter Gamma Distribution. Journal of Quality Technology 18:1, pages 53-62.
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A. Clifford Cohen & Betty Jones Whitten. (1985) Modified Moment Estimation for the Three-Parameter Inverse Gaussian Distribution. Journal of Quality Technology 17:3, pages 147-154.
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Patcharee Maneerat, Pisit Nakjai & Sa-Aat Niwitpong. (2022) Estimation methods for the ratio of medians of three-parameter lognormal distributions containing zero values and their application to wind speed data from northern Thailand. PeerJ 10, pages e14194.
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Patcharee Maneerat, Pisit Nakjai & Sa-Aat Niwitpong. (2022) Bayesian interval estimations for the mean of delta-three parameter lognormal distribution with application to heavy rainfall data. PLOS ONE 17:4, pages e0266455.
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Patcharee Maneerat, Sa-Aat Niwitpong & Pisit Nakjai. 2022. Integrated Uncertainty in Knowledge Modelling and Decision Making. Integrated Uncertainty in Knowledge Modelling and Decision Making 329 341 .
A. Clifford Cohen. 2016. Truncated and Censored Samples. Truncated and Censored Samples 30 30 .
Zhenmin Chen & Feng Miao. (2012) Interval and Point Estimators for the Location Parameter of the Three-Parameter Lognormal Distribution. International Journal of Quality, Statistics, and Reliability 2012, pages 1-6.
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Hideki Nagatsuka & N. Balakrishnan. (2012) A consistent parameter estimation in the three-parameter lognormal distribution. Journal of Statistical Planning and Inference 142:7, pages 2071-2086.
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Wan-Kai Pang, Ping-Kei Leung, Wei-Kwang Huang & Wei Liu. (2005) On interval estimation of the coefficient of variation for the three-parameter Weibull, lognormal and gamma distribution: A simulation-based approach. European Journal of Operational Research 164:2, pages 367-377.
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C Ristea & TC Maness. (2013) Analyzing the Distribution of Moisture Content in Kiln-dried Lumber Using Goodness of Fit Techniques – with Procedures. Journal of the Institute of Wood Science 17:1, pages 11-23.
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Thomas Z. Fahidy. (2005) On the utility of lognormal distributions in the analysis of electrochemical systems. Journal of Electroanalytical Chemistry 577:1, pages 87-92.
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Abdul Sattar Rashid Salim Al‐Khalidi. (2002) Measuring water sources pollution using intervention analysis in time series and log‐normal model (a case study on Tigris River). Environmetrics 13:5-6, pages 693-710.
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N. Balakrishnan & Jun Wang. (2000) Simple efficient estimation for the three-parameter gamma distribution. Journal of Statistical Planning and Inference 85:1-2, pages 115-126.
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N. Balakrishnan & Jun Wang. 2000. Advances in Stochastic Simulation Methods. Advances in Stochastic Simulation Methods 373 384 .
H. Hirose. (1999) Bias correction for the maximum likelihood estimates in the two-parameter Weibull distribution. IEEE Transactions on Dielectrics and Electrical Insulation 6:1, pages 66-68.
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A. Clifford Cohen. 1998. Order Statistics: Applications. Order Statistics: Applications 283 314 .
Hideo Hirose. (1997) Maximum likelihood parameter estimation in the three-parameter log-normal distribution using the continuation method. Computational Statistics & Data Analysis 24:2, pages 139-152.
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Lothar SachsLothar Sachs. 1997. Angewandte Statistik. Angewandte Statistik 489 578 .
K. Iwase & K. Kanefuji. (1994) Estimation for 3-parameter lognormal distribution with unknown shifted origin. Statistical Papers 35:1, pages 81-90.
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Ian Buchanan & Roland Leduc. 1994. Stochastic and Statistical Methods in Hydrology and Environmental Engineering. Stochastic and Statistical Methods in Hydrology and Environmental Engineering 113 125 .
. 1991. Order Statistics and Inference. Order Statistics and Inference 341 366 .

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