Publications

(A) Research Papers in Journals

  1. David, H.A. and Joshi, P.C. (1968). Recurrence relations between moments of order statistics for exchangeable variates, The Annals of Mathematical Statistics, 39, 272-74.
  2. Joshi, P.C. (1969). Bounds and approximations for the moments of order statistics, Journal of the American Statistical Association, 64, 1617-24.
  3. Joshi, P.C. (1971). Recurrence relations for the mixed moments of order statistics, The Annals of Mathematical Statistics, 42, 1096-98.
  4. Joshi, P.C. (1972). Some slippage tests of mean for a single outlier in linear regression, Biometrika, 59, 109-20.
  5. Joshi, P.C. (1972). Efficient estimation of the mean of an exponential distribution when an outlier is present, Technometrics, 14, 137-43.
  6. Joshi, P.C. (1973). Two identities involving order statistics, Biometrika, 60, 428-429.
  7. Joshi, P.C. (1975). Some distribution theory results for a regression model, Annals of the Institute of Statistical Mathematics, 27, 309-17.
  8. Joshi, P.C. (1977). Detection of outliers in linear regression, Gujarat Statistical Review, 4, 1-16.
  9. Joshi, P.C. (1978). Recurrence relations between moments of order statistics from exponential and truncated exponential distributions, Sankhya (B), 39, 362-71.
  10. Joshi, P.C. (1979). A note on the moments of order statistics from doubly truncated exponential distribution, Annals of the Institute of Statistical Mathematics, 31, 321-24.
  11. Joshi, P.C. (1979). On the moments of gamma order statistics, Naval Research Logistics Quarterly, 26, 675-79.
  12. Balakrishnan, N. and Joshi, P.C. (1981). A note on order statistics from Weibull distribution, Scandinavian Actuarial Journal, 121-22.
  13. Balakrishnan, N. and Joshi, P.C. (1981). Moments of order statistics from doubly truncated power function distribution, Aligarh Journal of Statistics, 1, 98-105
  14. Joshi, P.C. and Balakrishnan, N.(1981). Applications of order statistics in combinatorial identities, Journal of Combinatorics, Information and System Sciences, 6, 271-78.
  15. Joshi, P.C. and Balakrishnan, N. (1981). An identity for the moments of normal order
    statistics with applications, Scandinavian Actuarial Journal, 203-13.
  16. Balakrishnan, N. and Joshi, P.C. (1982). Moments of order statistics from doubly truncated Pareto distribution, Journal of the Indian Statistical Association, 20, 109-17.
  17. Joshi, P.C. (1982). A note on the mixed moments of order statistics from exponential and truncated exponential distributions, Journal of Statistical Planning and Inference, 6, 13-16.
  18. Joshi, P.C. and Balakrishnan, N. (1982). Recurrence relations and identities for the product moments of order statistics, Sankhya (B), 44, 39-49.
  19. Balakrishnan, N. and Joshi, P.C. (1983). Single and product moments of order statistics from symmetrically truncated logistic distribution, Demonstratio Mathematica, 16, 833-41
  20. Balakrishnan, N. and Joshi, P.C. (1983). Means, variances and covariances of order statistics from symmetrically truncated logistic distribution, Journal of Statistical Research, 17, 51-61.
  21. Joshi, P.C. and Balakrishnan, N. (1983). Bounds for the moments of extreme order statistics for large samples, Mathematische Operationsforschung und Statistik-Series Statistics, 14, 387-96.
  22. Balakrishnan, N. and Joshi, P.C. (1984). Product moments of order statistics from the doubly truncated exponential distribution, Naval Research Logistics Quarterly, 31, 27-31.
  23. Joshi, P.C. and Balakrishnan, N. (1984). Distribution of range and quasi-range from double truncated exponential distribution, Trabajos de Estadistica y de Investigacion Operativa, 35, 231-36.
  24. Balakrishnan, N, and Joshi, P.C. (1985). Bounds for the mean of second largest order statistic in large samples, Statistics, 16, 457-64.
  25. Balakrishnan, N. and Joshi, P.C. (1985). Some properties of mode of order statistics from doubly truncated exponential distribution, Indian Journal of Physical and Natural Sciences, 6(B), 17-25.
  26. Joshi, P.C. and Lalitha, S. (1985). A recurrence formula for the evaluation of a bivariate probability. Journal of the Indian Statistical Association, 23, 159-69.
  27. Joshi, P.C. and Lalitha, S. (1986). Tests for two outliers in a linear model, Biometrika, 73, 236-39.
  28. Lalitha, S. and Joshi, P.C. (1986). Performance of Murphy's test for two outliers in a linear model, Statistica Neerlandica, 40, 99-107.
  29. Lalitha, S. and Joshi, P.C. (1986). Performance of studentized range statistics for two outliers in a linear model, Statistica Neerlandica, 40, 157-67.
  30. Shetty, B.N. and Joshi, P.C. (1986). Testing equality of location parameters of two exponential distributions, Aligarh Journal of Statistics, 6, 11-25.
  31. Shetty. B.N. and Joshi, P.C. (1987). Estimation of parameters of K exponential distributions in doubly censored samples, Communications in Statistics - Theory and Methods, 16, 2115-23.
  32. Joshi, P.C. (1988). Estimation and testing under exchangeable exponential model with a single outlier, Communications in Statistics - Theory and Methods, 17, 2315-26.
  33. Shetty, B.N. and Joshi, P.C. (1989). Likelihood ratio test for testing equality of location parameters of two exponential distributions from doubly censored samples, Communications in Statistics Theory and Methods, 18, 2063-72.
  34. Joshi, P.C. and Shubha (1991). Some identities among moments of order statistics, Communications in Statistics - Theory and Methods, 20, 2837-43.
  35. Shubha and Joshi, P.C. (1991). Relations among moments of order statistics from exponential and right truncated exponential distributions in a single outlier exchangeable model, Aligarh Journal of Statistics, 11, 9-21.
  36. Chakraborty, S. and Joshi, P.C. (1996). Single and product moments of Cauchy order statistics, Communications in Statistics - Theory and Methods, 25, 1837-44.
  37. Chakraborty, S. and Joshi, P.C. (1998). Alternating sums of sub-diagonal product moments of order statistics. Communications in Statistics - Theory and Methods, 27, 1049-54.
  38. Rani, S. and Joshi, P.C. (2001). Estimation of scale parameter of a truncated exponential distribution in a single outlier case when truncation point is known, Aligarh Journal of Statistics, 21, 31-42.


(B) Research Papers in Refereed Monographs and Conference Proceedings

  1. Joshi, P.C. (1976). A probability inequality for a distribution arising in a linear regression model. In: Sankaranarayanan, G. (ed.), Proceedings of the Advanced Symposium on Probability and its Applications. Annamalai University Publications: Annamalainagar, 261-70.
  2. Joshi, P.C. and Chakraborty, S. (1996). Moments of Cauchy order statistics via Riemann zeta functions. In: H.N. Nagaraja, P.K. Sen, and D.F. Morrison (Eds.), Statistical Theory and Applications. Papers in Honor of Herbert A. David, Springer-Verlag, New York, 117-127.


(C) Brief Technical Notes

  1. Joshi, P.C. (1970). Letter to the Editor, The American Statistician, 24, No. 3, 29.
  2. Joshi, P.C. (1983). Reader Reflections - Day of the week, The Mathematics Teacher, 76, 313.

(D) Technical Reports / Lecture Notes

  1. Joshi, P.C. (1969). Some Contributions to Order Statistics. University of North Carolina, Institute of Statistics Memio Series No. 623. (110 pages).
  2. Joshi, P.C. (1970). Efficient estimation of the mean of an exponential distribution when an outlier is present. University of North Carolina, Institute of Statistics Memo Series No. 655. (18 pages).
  3. Joshi, P.C. (1974). Order Statistics. Lectures delivered in the "All India Advanced Summer Institute in Statistical Inference and Multivariate Analysis", Panjab University, Chandigarh. (24 pages).
  4. Lalitha, S. and Joshi, P.C. (1984). Performance of Murphy's test for two outliers in a linear model. Indian Statistical Institute, New Delhi, Technical Report No.8430 (18 pages).
  5. Singh, S. and Joshi, P.C. (1996). Quantitative Methods for Process Improvement. Continuing Education Programme, I.I.T. Kanpur (130 pages).
  6. Joshi, P.C. (1996). Analysis of Variance and Design of Experiments. In: G.K. Shukla and S. Singh, Advanced Statistics for Chemical Engineers, Part II. Continuing Education Programme, I.I.T. Kanpur (Pages 1-59).