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2019 | 20 | nr 1 | 103--116
Tytuł artykułu

The Odd Generalized Exponential Log-Logistic Distribution Group Acceptance Sampling Plan

Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
In this manuscript, a group acceptance sampling plan (GASP) is developed when the lifetime of the items follows odd generalized exponential log-logistic distribution (OGELLD), the multiple number of items as a group can be tested simultaneously in a tester. The design parameters such as the minimum group size and the acceptance number are derived when the consumer's risk and the test termination time are specified. The operating characteristic (OC) function values are calculated (intended) according to various quality levels and the minimum ratios of the true average life to the specified average life at the specified producer's risk are derived. The methodology is illustrated through real data. (original abstract)
Rocznik
Tom
20
Numer
Strony
103--116
Opis fizyczny
Twórcy
  • Acharya Nagarjuna University, Guntur, India
  • Acharya Nagarjuna University, Guntur, India
  • University of Dodoma, Tanzania
  • Acharya Nagarjuna University, Guntur, India
Bibliografia
  • ANBURAJAN, P., RAMASWAMY, A. S., (2015). A group acceptance sampling plan for weighted Binomial on truncated life tests using exponential and Weibull distributions, Journal of Progressive Research in Mathematics, 2 (1), pp. 80-88.
  • ASLAM M., JUN C. H., (2009a). A group acceptance sampling plans for truncated life tests based on the inverse Rayleigh and log-logistic distributions, Pakistan Journal of Statistics, 25 (2), pp. 107-119.
  • ASLAM, M., JUN, C. H., (2009b). A group acceptance sampling plan for truncated life test having Weibull distribution, Journal of Applied Statistics, 36 (9), pp 1021-1027.
  • ASLAM, M., JUN C. H., AHMAD. M., (2009). A group sampling plan based on truncated life tests for gamma distributed items, Pakistan Journal of Statistics, 25 (3), pp. 333-340.
  • ASLAM, M., MUGHAL, A. R., AHMAD, M., YAB, Z., (2010). Group acceptance sampling plans for Pareto distribution of the second kind, Journal of Testing and Evaluation, 38 (2), pp. 143-150.
  • ASLAM, M., KUNDU, D., JUN, C. H., AHMAD, M., (2011a). Time truncated group acceptance sampling plans for generalized exponential distribution, Journal of Testing and Evaluation, 39 (4), pp. 671-677.
  • ASLAM, M., SHOAIB, M., JUN, C. H., NADIA, S., (2011b). Time truncated group acceptance sampling plans for lifetime percentiles under generalized loglogistic distributions, International Journal of Current Research and Review, 3 (11), pp. 23-35.
  • BALAMURALI, S., JUN, C. H., (2006). Repetitive group sampling procedure for variables inspection, Journal of Applied Statistics, 33 (10), pp. 327-338.
  • BJERKEDAL,T., (1060) Acquisition of resistance in guinea pigs infected with different doses of virulent tubercle bacilli. American Journal of Hygiene, 72 (1) (1960), pp. 130-148.
  • DEY, S., NASSAR, M., KUMAR, D., (2018). Alpha power transformed inverse Lindley distribution: A distribution with an upside-down bathtub-shaped hazard function, Journal of Computational and Applied Mathematics, 348, pp. 130- 145.
  • GUPTA, S. S., (1962). Life test sampling plans for normal and lognormal distribution, Technometrics, 4 (2), pp. 151-175.
  • JUN, C.-H., BALAMURALI, S., LEE, S.-H., (2006). Variables sampling plans for Weibull distributed lifetimes under sudden death testing, IEEE Transactions on Reliability, 55 (1), pp. 53-58.
  • PASCUAL, F. G., MEEKER, W. Q., (1998). The modified sudden death test: Planning life tests with a limited number of test positions, Journal of Testing and Evaluation, 26 (5), pp. 434-443.
  • RADHAKRISHNAN, R., ALAGIRISAMY, K., (2011). Construction of group acceptance sampling plan using weighted binomial distribution, International Journal of Recent Scientific Research, 2 (7), pp. 229-231.
  • RAMASWAMY, A. S., ANBURAJAN, P., (2012). Group acceptance sampling plan using weighted binomial on truncated life tests for inverse Rayleigh and loglogistic distributions, IOSR Journal of Mathematics, 2 (3), pp. 33-38.
  • RAO G. S., (2009). A group acceptance sampling plans for lifetimes following a generalized exponential distribution, Economic Quality Control, 24 (1), pp. 75- 85.
  • RAO, G. S., (2010). A group acceptance sampling plans based on truncated life tests for Marshall-Olkin extended Lomax distribution, Electronic Journal of Applied Statistical Analysis, 3 (1), pp. 18-27.
  • RAO, G. S., RAMESH, CH. N., (2015). An exponentiated half logistic distribution to develop a group acceptance sampling plans with truncated time, Journal of Statistics and Management Systems, 18 (6), pp. 519-531.
  • RAO, G. S., ROSAIAH, K., SRIDHAR BABU, M., (2016). Group Acceptance sampling plans for lifetimes following an exponentiated Fréchet distribution, International Journal of Applied Research and Studies, 5 (3), pp. 1-13.
  • RAO, B. S., RAO, G. S., (2016). A two-stage group acceptance sampling plan based on life tests for half logistic distribution, Model Assisted Statistics and Applications, 11 (3), pp. 203-211.
  • ROSAIAH, K., RAO, G. S., KALYANI, K., SIVAKUMAR, D. C. U., (2016a). Group acceptance sampling plans for lifetimes following an odds exponential loglogistic distribution, Sri Lankan Journal of Applied Statistics, 17 (3), pp. 201- 216.
  • ROSAIAH, K., RAO, G. S., PRASAD, S. V. S. V. S. V., (2016b). A group acceptance sampling plans based on truncated life tests for Type-II generalized log-logistic distribution, Prob Stat Forum, 9, pp. 88-94.
  • ROSAIAH, K., RAO, G. S., SIVAKUMAR, D. C. U., KALYANI, K., (2016c). The odd generalized exponential log logistic distribution, International Journal of Mathematics and Statistics Invention, 4 (5), pp. 21-29.
  • VLCEK, B. L., HENDRICKS, R. C., ZARETSKY, E.V., (2004). Monte Carlo Simulation of Sudden Death Bearing Testing, Tribology Transactions, 47 (2), pp. 188-199.
Typ dokumentu
Bibliografia
Identyfikatory
Identyfikator YADDA
bwmeta1.element.ekon-element-000171597663

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