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1. Koutrouvelis, I. A. (1980). “Regression-type Estimation of the Parameters of Stable Laws”, Journal of the American Statistical Association, 75 (372), pp. 918-928.

2. Koutrouvelis, I. A. and Kellermeier, J. (1981). “A Goodness-of-Fit Test Based on the Empirical Characteristic Function when Parameters must be Estimated”, Journal of the Royal Statistical Society, Series B, 43, No. 2, pp. 173-176.

3. Koutrouvelis, I. A. (1982). “Estimation of Location and Scale of a Cauchy Distribution using the Empirical Characteristic Function”, Biometrika, 69 (1), pp. 205-213.

4. Canavos, G. C. and  Koutrouvelis, I. A. (1984). “The Robustness of  Two-sided Tolerance Limits for Normal Distributions”, Journal of Quality Technology, 16 (3), pp. 144-149.

5.  Stablein, D. M. and Koutrouvelis, I. A. (1985). “A Two-Samle Test Sensitive to Crossing Hazards in Uncensored and Singly Censored Samples”, Biometrics, 41 (3), pp. 643-652.

6. Meintanis, S. and Koutrouvelis, I. A. (1990). “Adaptive Estimation of the Center of Symmetry based on the Empirical Characteristic Function”, Communications in Statistics - Theory and Methods, 19 (1), pp. 381-394.

7. Koutrouvelis, I. A. and Canavos, G. C. (1999). “Estimation in the Pearson Type 3 Distribution”, Water Resources Research, 35 (9), pp. 2693-2704.

8. Koutrouvelis, I. A. and Canavos, G. C. (2000). “A Comparison of Moment-based Methods of Estimation for the log Pearson Type 3 Distribution”, Journal of Hydrology - Elsevier, 234, pp. 71-84.

9.  Meintanis, S. and Koutrouvelis, I. A. (2001). “Testing the fit to Generalized Poisson Distribution based on an Empirical Transform”, International Journal of Reliability, Quality and Safety Engineering, 8 (1), pp. 59-76.

10. Koutrouvelis, I. A., Canavos, G. C. and  Meintanis, S. G. (2005).  “Estimation in the three-parameter inverse Gaussian distribution”, Computational Statistics & Data Analysis - Elsevier, 49, pp. 1132-1147.

11. Koutrouvelis, I. A. Canavos , G.C.& Kallioras , A. (2010). Cumulant plots for assessing the gamma distribution, Communications in Statistics - Theory and Methods, 39 (4), pp. 626-641.

12. Koutrouvelis, I. A. and Karagrigoriou A. (2010). Cumulant plots and Goodness-of-Fit Tests for the Inverse Gaussian Distribution”, Journal of Statistical Computation and Simulation, 82 (2), pp. 149-164.

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