Kalimuthu Krishnamoorthy

• Ph.D. (Statistics) 1985 Indian Institute of Technology-Kanpur, India
• M.Sc. (Statistics) 1978 Madras University, India
• B.Sc. (Statistics) 1976 Madras University, India

Research Interests: developing statistical methodologies for occupational exposure data analysis, inference with missing data, meta analysis, tolerance regions, data analysis with multiple detection limits, and statistical calibration

• Chowdhury, Faysal A. and Krishnamoorthy, K.
  Statistical intervals for Maxwell distributions
  J. Stat. Theory Pract., 16, (2022) 3, Paper No. 45, 28.
   
• Dang, Bao-Anh and Krishnamoorthy, K.
  Confidence intervals, prediction intervals and tolerance intervals for negative binomial distributions
  Statist. Papers, 63, (2022) 3, 795-820.
   
• Krishnamoorthy, K. and Chakraberty, Saptarshi
  Construction of simultaneous tolerance intervals for several normal distributions
  J. Stat. Comput. Simul., 92, (2022) 1, 101-114.
   
• Hoang-Nguyen-Thuy, N. and Krishnamoorthy, K.
  A method for computing tolerance intervals for a location-scale family of distributions
  Computational Statistics, 36, (2021), 1065–1092.
   
• Krishnamoorthy, K., Waguespack, D. and Ngan, Hoang-Nguyen-Thuy
  Confidence interval, prediction interval and tolerance limits for a two-parameter Rayleigh distribution
  Journal of Applied Statistics., 47, (2020), 160-175.
   
• Krishnamoorthy, K. and Lv, S.
  Prediction intervals for hypergeometric distributions
  Communications in Statistics. Theory and Methods., 49, (2020), 1528-1536.
   
• Krishnamoorthy, K. and Hasan, S.
  Prediction limits for the mean of a sample from a lognormal distribution: Uncensored and censored cases
  Journal of Environmental Statistics., 8, (2018), 1-14.
   
• Krishnamoorthy, K. and Lv, S. (2018).
  Highest posterior mass prediction intervals for binomial and Poisson distributions.
  Metrika, 81, (2018), 775-796.
   
• Krishnamoorthy, K. and Oral, E.
  Standardized LRT for comparing several lognormal means and confidence interval for the common mean
  Statistical Methods in Medical Research, 26, (2017), 2919 - 2937.
   
• Krishnamoorthy, K., and Wang, X.
  Fiducial inference on gamma distribution: Uncensored and censored cases
  Environmetrics, 27 (2016)}, 479-493.