Permanents, Order Statistics, Outliers, and Robustness
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[1] Narayanaswamy Balakrishnan,et al. Ordered ranked set samples and applications to inference , 2008 .
[2] Narayanaswamy Balakrishnan,et al. Progressive censoring from heterogeneous distributions with applications to robustness , 2008 .
[3] N. Balakrishnan. Recurrence Relations Among Moments of Order Statistics from Two Related Outlier Models , 2007 .
[4] Narayanaswamy Balakrishnan,et al. Confidence Intervals for Quantiles and Tolerance Intervals Based on Ordered Ranked Set Samples , 2006 .
[5] Narayanaswamy Balakrishnan,et al. Relations for order statistics from non-identical logistic random variables and assessment of the effect of multiple outliers on the bias of linear estimators , 2006 .
[6] M. Parmar,et al. Comparison of Survival Curves , 2006 .
[7] Chunming Zhang,et al. Ranked Set Sampling: Theory and Applications , 2005, Technometrics.
[8] N. Balakrishnan,et al. Variance of a Winsorized Mean When the Sample Contains Multiple Outliers , 2003 .
[9] H. A. David,et al. A note on the variance of a lightly trimmed mean when multiple outliers are present in the sample , 2001 .
[10] Narayanaswamy Balakrishnan,et al. Order statistics from non-identical right-truncated Lomax random variables with applications , 2001 .
[11] N. Balakrishnan,et al. Progressive Censoring: Theory, Methods, and Applications , 2000 .
[12] Narayanaswamy Balakrishnan,et al. 15 Generalized recurrence relations for moments of order statistics from non-identical pareto and truncated pareto random variables with applications to robustness , 1998, Order statistics.
[13] U. Kamps. 10 Characterizations of distributions by recurrence relations and identities for moments of order statistics , 1998, Order statistics.
[14] Narayanaswamy Balakrishnan,et al. 9 Some extensions in the robust estimation of parameters of exponential and double exponential distributions in the presence of multiple outliers , 1997 .
[15] Product moments of order statistics and the variance of a lightly trimmed mean , 1996 .
[16] Narayanaswamy Balakrishnan,et al. CRC Handbook of Tables for the Use of Order Statistics in Estimation , 1996 .
[17] N. Balakrishnan,et al. Maximum Likelihood Estimation of Laplace Parameters Based on Type-II Censored Samples , 1996 .
[18] Narayanaswamy Balakrishnan,et al. Order statistics from non-identical power function random variables , 1995 .
[19] Louis-Paul Rivest,et al. On the variance of the trimmed mean , 1995 .
[20] B. Arnold,et al. A first course in order statistics , 1994 .
[21] Narayanaswamy Balakrishnan. Order statistics from non-identical exponential random variables and some applications , 1994 .
[22] Narayanaswamy Balakrishnan,et al. On order statistics from non-identical right-truncated exponential random variables and some applications , 1994 .
[23] Shizuhiko Nishisato,et al. Elements of Dual Scaling: An Introduction To Practical Data Analysis , 1993 .
[24] D. Farnsworth. A First Course in Order Statistics , 1993 .
[25] Narayanaswamy Balakrishnan,et al. Duality principle in order statistics , 1993 .
[26] R. Bapat,et al. Characterizations of identically distributed independent random variables using order statistics , 1993 .
[27] N. Balakrishnan,et al. Relationships between moments of two related sets of order statistics and some extensions , 1993 .
[28] Narayanaswamy Balakrishnan,et al. A log-concavity property of probability of occurrence of exactly r arbitrary events , 1993 .
[29] P. Sen,et al. Order statistics and inference : estimation methods , 1992 .
[30] S. Bendre,et al. General relations and identities for order statistics from non-independent non-identical variables , 1992 .
[31] Y. S. Sathe,et al. Log-concavity of probability of occurrence of at least r independent events , 1991 .
[32] W. Chan,et al. Unimodality, convexity, and applications , 1989 .
[33] N. Balakrishnan. Recurrence relations among moments of order statistics from two related sets of independent and non-identically distributed random variables , 1989 .
[34] Narayanaswamy Balakrishnan,et al. Relations, Bounds and Approximations for Order Statistics , 1989 .
[35] Ravindra B. Bapat,et al. Order statistics for nonidentically distributed variables and permanents , 1989 .
[36] Identities and recurrence relations for order statistics corresponding to ncnidentically distributed variable , 1989 .
[37] N. Salakbishnan,et al. Recurrence relations for order statistics from n independent and non-identically distributed random variables , 1988 .
[38] Narayanaswamy Balakrishnan,et al. Recurrence relations mid identities for moments of order statistics, i: arbitrary continuous distribution , 1988 .
[39] N. Balakrishnan. Relations and identities for the moments of order statistics from a sample containing a single outlier , 1988 .
[40] N. Balakrishnan,et al. Relationships among moments of order statistics in samples from two related outlier models and some applications , 1988 .
[41] Henryk Minc,et al. Theory of permanents 1982–1985 , 1987 .
[42] N. Balakrishnan. Two identities involving order statistics in the presence of an outlier , 1987 .
[43] N. Balakrishnan,et al. A Note on Moments of Order Statistics , 1986 .
[44] The effect of an outlier on L-estimators of location in symmetric distributions , 1985 .
[45] Some general identities involving order statistics , 1985 .
[46] G. Pólya,et al. Problems and theorems in analysis , 1983 .
[47] A note on the mixed moments of order statistics from exponential and truncated exponential distributions , 1982 .
[48] H. A. David,et al. Order Statistics (2nd ed). , 1981 .
[49] J. H. van Lint,et al. Notes on Egoritsjev's proof of the van der Waerden conjecture , 1981 .
[50] M. S. Chikkagoudar,et al. Estimation of the mean of an exponential distribution in the presence of an outlier , 1980 .
[51] W. R. Buckland. Outliers in Statistical Data , 1979 .
[52] H. A. David,et al. Robustness of Location Estimators in the Presence of an Outlier , 1978 .
[53] C. J. Lawrence. Robust estimates of location : survey and advances , 1975 .
[54] D. F. Andrews,et al. Robust Estimates of Location: Survey and Advances. , 1975 .
[55] Two identities involving order statistics , 1973 .
[56] W. N. Venables,et al. Permanent Expressions for Order Statistic Densities , 1972 .
[57] B. Kale,et al. Estimation of Expected Life in the Presence of an Outlier Observation , 1971 .
[58] P. C. Joshi. Recurrence Relations for the Mixed Moments of Order Statistics , 1971 .
[59] Pranab Kumar Sen,et al. A Note on Order Statistics for Heterogeneous Distributions , 1970 .
[60] K. Raghunandanan,et al. Simplified estimation of parameters in a logistic distribution , 1970 .
[61] B. K. Shah. Note on Moments of a Logistic Order Statistics , 1970 .
[62] Mrudulla Gnanadesikan,et al. Estimation of the Parameters of the Logistic Distribution , 1966 .
[63] On the Bivariate Moments of Order Statistics from a Logistic Distribution , 1966 .
[64] Zakkula Govindarajulu. Best Linear Estimates under Symmetric Censoring of the Parameters of a Double Exponential Population , 1966 .
[65] ON A CHARACTERIZATION OF THE THREE LIMITING TYPES OF THE EXTREME. , 1965 .
[66] J. Darroch. On the Distribution of the Number of Successes in Independent Trials , 1964 .
[67] G. P. Sillitto. Some Relations Between Expectations of Order Statistics in Samples of Different Sizes , 1964 .
[68] Z. Govindarajulu. Relationships Among Moments of Order Statistics in Samples from Two Related Populations , 1963 .
[69] Z. Govindarajulu. On Moments of Order Statistics and Quasi-ranges from Normal Populations , 1963 .
[70] K. Srikantan. Recurrence Relations Between the PDF's of Order Statistics, and Some Applications , 1962 .
[71] F. David,et al. Statistical Estimates and Transformed Beta-Variables. , 1960 .
[72] J. Jung. On linear estimates defined by a continuous weight function , 1956 .
[73] G. McIntyre. A Method for Unbiased Selective Sampling, Using Ranked Sets , 2005 .
[74] G. Pólya,et al. Inequalities (Cambridge Mathematical Library) , 1934 .