1.  Name                                             :           BHATT  MLIND  BHANUPRASAD

  2.  Date of Birth                                 :           09/09/1959

  3.  Department                                   :           STATISTICS

  4.  Qualification                                  :

  Present Post                                                :           Lecturer (Senior Scale) From 03/07/2000

  Date of appointment in present post          :           03/07/1995  As Lecturer

   Date of Conformation                                 :           03/07/1997

   Present Pay                                                 :           10650

6. Whether SC SE or Other Back Ward Class        :           No

UGC Minor Research Project on

      “Asymptotic Properties for Non – Regular Family of Distributions”

UGC Major Research Project on

        “Inferential Aspect for Truncation Parameter Family of Distributions”  

Valued 3.75 Lakh,  including  1.5  Lakh for computer software and one research fellow for three years. 

        “On   Statistical Inference for Non-Regular Family of Distributions”  

In National Seminar, “Survey Sampling, Design of Experiments and Statistical Inference”, 20-22   Feb, 1997, in Dept. of Statistics, S. P. University, V.V.Nagar. 

        “Asymptotic Distributions for One-Truncation Parameter Family of Distributions”  

International Conference on “Statistical Combinatorics and Related Areas”, 18-12, Dec. 1997 in Dept. of    Statistics, (BHU)  Banaras    Hindu   University, Varansi.

        “Asymptotic Distribution for Two-Truncation Parameter Family of Distributions”

  First Statistical Meeting, An International Conference on “Recent Development in Statistics and Probability and their Application “  30, Dec. 2000 – 2, Jan. 2001 in India International center, New Delhi.

“Asymptotic Distributions for One-Truncation Parameter Family of Distributions “  

In Third International Trieunial Calcutta Symposium on “Probability and Statistics” in Dept. of Statistics, University of Calcutta, Calcutta, 26-28, Dec. 1997.

“Unbiased   Estimation   for   One-Truncated   Bivariate   Families”  

In   National   Seminar 5-7, 1996   on “   Statistical   Inference “ in Dept. of Statistics, Shivaji  University,   Kolhapur.

  Attended National Symposium on “Distribution Theory “, 24-26 May 1991 in Dept. of                                 

                Mathematics and Statistics Cochin University of Science and                                                              

                Technology,  Cochin.

              I.      Patel S.R and Bhatt, M.B (1990). “Unbiased Estimation in Type-II Censored Samples from Two-Truncation Parameter Family”, Communication in Statistics, Theory & Methods, Vol.19, No.10, pp. 3809-3832 

           II.      Patel S.R and Bhatt   M.B (1991). “Unbiased Estimation in Doubly Type-II Censored Samples from Two Two-Truncation Parameter Families”, Communication in Statistics, Theory & Methods, Vol. 20, No. 7, pp. 2119-2148

         III.      Patel S.R and Bhatt M.B (1991). “Unbiased Estimation in Sampling from Two Two-Truncation Parameter Families when both Samples are Type-II Censored”, Proceeding of the Symposium on distribution Theory, Kochin, Keral, 24-26 May 1991, pp.79-92

        IV.      Patel S.R and Bhatt   M.B (1991). “On Unbiased Estimation in  Two-Truncation Parameter Density”, Metron Vol.XLIX-N.1-4, 31-XII- 1991 pp. 297-308

           V.      Patel S.R and Bhatt M.B (1992). “Unbiased Estimation of Parametric Functions in Sampling from One-and Two-Truncation Parameteries”, The Australian Journal of Statistics Vol. 34, No. 1, pp.47-54

        VI.      Patel S.R and Bhatt   M.B (1992). “Unbiased Estimation of Parametic Functions in Sampling from Two Two-Truncation Parameter Families”, Communication in Statistics, Theory & Methods, Vol. 21, No. 3, pp. 843-860

      VII.      Patel S.R and Bhatt M.B (1994). “Unbiased Estimation in Doubly Type-II Censored Samples from Truncation Parameter Families in Presence of an Outlier”, Sankhya Series B, Vol. 56, Part 2 pp. 165-172.. 

   VIII.      Bhatt M.B and Patel S.R (1999). “Asymptotic Distribution for the Order Statistics of a Truncated One-Parameter Family of Distributions”, Communicatin in Statistics, Theory & Methods, Vol. 28, No. 8, pp. 1823-1856

        IX.      Bhatt M.B  and  Patel S.R (2001). “Asymptotic Distribution for Two Truncation Family “, Journal of  Planning and  Inference, 92, pp. 39-4

INFORMATION   : Research Work 

      BHATT, M. B.

  [ is the Uniformly Minimum Variance Unbiased (UMVU) estimator,   is Maximum Likelihood Estimator of g, is an U-estimable   differentiable   parametic   function ]

  
Explicit expression for   derived for two-truncation parameter family of distributions.  of probability density function (pdf) with exact variance obtained and results applied to Exponential and Uniform distribution. Shortest length confidence interval for pdf obtained and table for their multipier for some value of sample size.    

  General expression of   derived for two-truncation parameter family of distributions for type-II censored data.   of pdf with exact variance obtained and results applied to Exponential, Uniform distribution and Beta type-I distribution. Shortest length confidence interval for pdf obtained and table for their multipier for some value of sample size and censored point are computed    

  Two Sample Problem

  One and two-truncation parameter family of distribtions studied and Explicit expression  of   derived for uncensored and type-II censored data. The UMVU estimator of pdf with exact variance and illustrative example discuss for two Exponential and Uniform distribution. The UMVU estimator of reliability funcational, P[X≥Y]also studied. Shortest length confidence interval for pdf obtained

  Two two-truncation parameter families of distribtions consider for ucensored and doubly type-II censored data and explicit expression of    derived for uncensored data. The UMVU estimator of pdf with exact variance and illustrative example discuss for two Exponential and Uniform distribution. The UMVU estimator of reliability funcational, P[X≥Y]also studied.

  Outlier Problem

  In presence  of outlier the problem of   finding    for doubly type   Censored   data of two two-truncation, two one-truncation parameter families of distributions.

  Asymptotic theory studied for one-truncation parameter and two-truncation parameter families of distributions. 

         “ Inferential aspects of truncation parameter family of distributions”  

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