1. Chen and Holland, "New Equating Methods and Their Relationships With Levine Observed Score Linear Equating Under The Kernel Equating Framework." Psychometrika, Vol. 75, NO. 3 (2010) 542–557. 2. Cho H., Fryzlewicz P.,"High-Dimensional Variable Selection via Tilting", J. Roy. Stat. Soc. Ser. B, Stat. Method., 74 (2012) 593-622. 3. Du Y., Khalili A., Neslehova J. G., Steele R. J., "Simultaneous Fixed and Random Effects Selection in Finite Mixture of Linear Mixed-Effects Models", The Canadian Journal of Statistics, 41 (2013) 596-616. 4. Eskandari F., Ormoz E., "Finite Mixture of Generalized Semiparametric Models: Variable Selection via Penalized Estimation", Communications in Statistics–Simulation and Computation,(to appear) (2016). 5. Fan J., Li R., "Variable Selection via Nonconcave Penalized Likelihood and its Oracle Properties", J. Amer. Statist. Assoc., 96 (2001)1348-1360. 6. Keller L. A., Skorupski W. P., Swaminathan H., Jodoin M. G. An Evaluation of Item Response Theory Equating Procedures for Capturing Changes in Examinee Distributions with Mixed-Format Tests. Paper Presented at the Annual Meeting of the National Council on Measurement in Education (2004). 7. Khalili A., Chen J., "Variable Selection in Finite Mixture of Regression Models", Journal of American Statistical Association, 102 (2007)1025-1038. 8. Khalili A., "An Overview of the New Feature Selection Methods in Finite Mixture of Regression Mdels", JIRSS, 10 (2011) 201-235. 9. Kolen M. J., Brennan R. L., "Test equating, scaling, and linking: Methods and 31 Practices", New York: Springer (2004). 10. Li R., Liang H., "Variable Selection in Semiparametric Regression Modeling", Ann. Statist., 36 (2008) 261-286. 11. Lee W., Ban J. "A comparison of IRT Linking Procedures. Applied Measurement in Education, 23 (2010) 23-48. 12. Ma S., Song Q., Wang L., "Simultaneous Variable Selection and Estimation in Semiparametric Modeling of Longitudinal/Clustered Data", Bernoulli, 19 (2013) 252-274. 13. McLachlan G. J., Peel D., "Finite Mixture Models", New York: Wiley (2000). 14. Nelder J., Wedderburn R. W. M, "Generalized Linear Models", J. Roy. Statist. Soc. Ser. A., 135 (1972) 370-384. 15. Myint A., Htet L., O., "An Application of Linear Test Equating Method in Scoring", Yangon Institute of Education Research Vol. 2, No. 1 (2010) 1-16. 16. Ormoz E., Eskandari F., "Variable Selection in Finite Mixture of Semi-Parametric Regression models", Commun Stat-Theorm, to appear (2013). 17. Ormoz E., Eskandari F., "Variable Selection in Finite Mixture of Semi-Parametric Regression Models", Communications in Statistics-Theory and Methods,Vol. 3 (2016)657-670. 18. Santarelli M. F., Latta D. D., Michele Scipioni M., PositanoV., Landini L., "A Conway-Maxwell–Poisson (CMP) model to address data dispersion on positron emission tomography, Computers in Biology and Medicine 77 (2016) 90-101. 19. Skrondal A., Rabe-Hesketh S., "Generalized Latent Variable Modelling: Multilevel, Longitudinal, and Structural Equations Models", Chapman and Hall (2004). 20. Schwarz G., "Estimating the Dimension of a Model", The Annals of Statistics, 6 (1978) 461-464. 21. Von Davier A. A., Holland P. W., Thayer D. T. "The kernel Method of Test Equating",New York: Springer-Verlag (2004). 22. Von Davier A. A. "A Statistical Perspective on Equating Test Scores", Scaling and Linking (pp.1-17). New York, NY: Springer-Verlag (2011). 23. Santarelli M. F., Latta D. D., Michele Scipioni M., Positano V., Landini L., "A Conway–Maxwell–Poisson (CMP) model to address data dispersion on positron emission tomography, Computers in Biology and Medicine 77 (2016) 90-101.