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Chaubey, Yogendra P. and Li, Jun (2012) Asymmetric Kernel Density Estimator for Length Biased Data. Contemporary Topics in Mathematics and Statistics with Applications . (In Press)
Shirazi, Esmaeel and Chaubey, Yogendra P. and Doosti, Hassan and Nirumand, Hossein A. (2011) Wavelet Based Estimation for the Derivative of a Density by Block Thresholding under Random Censorship. Journal of Korean Statistical Society, 41 (2). pp. 199-211. ISSN 1226-3192
Chaubey, Yogendra P. and Laïb, Naâmane and Sen, Arusharka (2010) Generalised kernel smoothing for non-negative stationary ergodic processes. Journal of Nonparametric Statistics, 22 (8). pp. 973-997. ISSN 1048-5252
Chaubey, Yogendra P. and Mudholkar, Govind S. (1983) On the symmetrizing transformations of random variables. Concordia University, Preprint, Mathematics and Statistics . (Unpublished)
Khurana, Mansi and Chaubey, Yogendra P. and Chandra, Shalini (2012) Jackknifing the Ridge Regression Estimator: A Revisit. Technical Report. Concordia University. (Unpublished)
Chaubey, Yogendra P. and Sen, Pranab K. (2008) On the Selection of the Smoothing Parameter in Poisson Smoothing of Histogram Estimator: Computational Aspects. Technical Report. Concordia University. Department of Mathematics & Statistics, Montreal, Quebec.
Chaubey, Yogendra P. and Laib, Naâmane and Sen, Arusharka (2008) A Smooth Estimator of Regression Function for Non-Negative Dependent Random Variables. Technical Report. Concordia University. Department of Mathematics & Statistics, Montreal, Quebec.
Chaubey, Yogendra P. and Sen, Arusharka and Sen, Pranab K. (2007) A New Smooth Density Estimator for Non-Negative Random Variables. Technical Report. Concordia University. Department of Mathematics & Statistics, Montreal, Quebec.
Chaubey, Yogendra P. and Xu, Haipeng (2005) Smooth Estimation of Survival Functions under Mean Residual Life Ordering. Technical Report. Concordia University. Department of Mathematics & Statistics, Montreal, Quebec.
Chaubey, Yogendra P. and Sen, Debaraj (2004) An Investigation into Properties of an Estimator of Mean of an Inverse Gaussian Population. Technical Report. Concordia University. Department of Mathematics & Statistics, Montreal, Quebec.