Acceptance sampling based on life tests: Log-logistic model

By R. Kantam, K. Rosaiah, G. Srinivasa Rao. 2001

248 citations recorded by the source corpus.

Subfields: Safety, Risk, Reliability and Quality, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/ccc8a9a7d8e135500a6342e4a63017f7d643f199

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Citations in the corpus

Bootstrap confidence intervals of CNpk for inverse Rayleigh and log-logistic distributions (2016, methodology): “[34] designed sampling plan using it and modified maximum likelihood estimation are studied by Kantam and Rao [35].”
A group acceptance sampling plan for truncated life test having Weibull distribution (2009, methodology): “[11] for log-logistic distribution, Baklizi [2] for the Pareto distribution, Rosaiah and Kantam [13] for inverse Rayleigh distribution, Rosaiah et al.”
A double acceptance sampling plan for generalized log-logistic distributions with known shape parameters (2010, background): “[10], Baklizi [1], Baklizi and El Masri [2], Rosaiah and Kantam [13] and Rosaiah et al.”
Reliability Test Plans for Marshall-Olkin Extended Exponential Distribution (2009, unknown): “Similar plans were developed by Gupta and Groll (1961), Goode and Kao (1961), Kantam and Rosaiah (1998), Kantam et al. (2001), Rosaiah and Kantam (2005) and Rosaiah et al. (2006).”
Acceptance Sampling Based on the Inverse Rayleigh Distribution (2005, methodology): “Truncated life tests of this type are developed by Sobel and Tischendrof [7] for exponential distribution; by Goode and Kao [1] for Weibull distribution; by Gupta and Groll [2] for Gamma distribution; by Kantam and Rosaiah [3] for half logistic distribution and by Kantam et. al. [ 4 ] for log-logist”
Acceptance sampling based on truncated life tests for generalized Rayleigh distribution (2006, methodology): “Acceptance sampling plans based on truncated life tests were developed by Sobel & Tischendorf (1959) for exponential distribution; by Goode & Kao (1961) for Weibull distribution; by Gupta & Groll (1961) for gamma distribution; by Kantam & Rosaiah (1998) for half logistic distribution, and by Kantam ”
Reliability Test Plans for Exponentiated Log-Logistic Distribution (2006, methodology): “Similar plans were developed by Gupta and Groll [3], Goode and Kao [1], Kantam and Rosaiah [5], Kantam et. al. [ 6 ] and Rosaiah and Kantam [8].”
Transmuted Log-Logistic Distribution (2013, methodology): “[11] studied acceptance sampling based on life tests: log- logistic model.”
An economic reliability test plan: Log-logistic distribution (2006, methodology): “The lower entry corresponds to the similar quantity of the sampling plan of Kantam et al. (2001).”