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eCommons@Cornell >
Browsing by Author Bechhofer, R.
Showing results 1 to 20 of 29
| Preview | Issue Date | Title | Author(s) | | May-1976 | An Application of Majorization to the Problem of Selecting the Largest Interaction in a Two-Factor Experiment | Bechhofer, R.; Santner, T.; Turnbull, B. |
| Dec-1974 | Chebyshev Type Lower Bounds for the Probability of Correct Selection, I: The Location Problem with One Observation from each of Two Populations | Bechhofer, R.; Turnbull, B. |
| Jan-1984 | Closed Sequential Procedures for Selecting the Multinomial Events which Have the Largest Probabilities | Bechhofer, R.; Kulkarni, R. |
| Feb-1990 | A comparison of the performances of procedures for selecting the normal population having the largest mean when the populations have a common unknown variance | Bechhofer, R.; Dunnett, C. W.; Goldsman, D. M.; Hartmann, M. |
| May-1988 | A Comparison of the Performances of Procedures for Selecting the Normal Population Having the Largest Mean when the Variances are Known and Equal | Bechhofer, R.; Goldsman, D. |
| May-1988 | A Curtailed Sequential Procedure for Subset Selection of Multinomial Cells | Bechhofer, R.; Chen, P. |
| Dec-1988 | Designing Experiments for Selecting the Largest Normal Mean when the Variances are Known and Unequal: Optimal Sample Size Allocation | Bechhofer, R.; Hayter, A.; Tamhane, A. |
| Feb-1988 | Discussion of a Paper in Statistical Science by A.S. Hetadat, M. Jacroux and D. Mayumdur | Bechhofer, R.; Tamhane, A. |
| Jul-1976 | The Empirical Distribution Function with Arbitrarily Grouped, Censored and Truncated Data | Turnbull, B.; Bechhofer, R. |
| Dec-1974 | A (k+1)-decision Single-Stage Selection Procedure for Comparing k Normal Means with a Fixed Known Standard: The Case of Common Known Variance | Bechhofer, R.; Turnbull, B. |
| May-1975 | A (k+1)-decision Single-Stage Selection Procedure for Comparing k Normal Means with a Fixed Known Standard: The Case of Common Unknown Variance | Bechhofer, R.; Turnbull, B. |
| Nov-1984 | On the Ramey-Alam Sequential Procedure for Selecting the Multinomial Event which has the Largest Probability | Bechhofer, R.; Goldsman, D. |
| Jun-1987 | Optimal Allocation of Observations in Subset Selection and Multiple Comparisons with a Control, and Associated Tables (With Application to Drug Screening) | Bechhofer, R.; Dunnett, C.; Tamhane, A. |
| May-1971 | Optimal Allocation of Observations when Comparing Several Treatments with a Control, III: Globally Best One-Sided Intervals for Unequal Variances | Bechhofer, R.; Turnbull, B. |
| Feb-1984 | An Optimal Sequential Procedure for Selecting the Best Bernoulli Process | Bechhofer, R. |
| Jun-1986 | Percentage Points of Multivariate Student t Distributions | Bechhofer, R.; Dunnett, C. |
| Jul-1986 | Sequential Selection Procedures for Multi-factor Experiments Involving Koopman-Darmois Populations with Additivity | Bechhofer, R.; Goldsman, D. |
| Jul-1988 | A Single-Stage Selection Procedure for Multi-Factor Multinomial Experiments with Multiplicativity | Bechhofer, R.; Goldsman, D.; Jennison, C. |
| May-1991 | Study of the performance of a generalized Paulson sequential selection procedure for two-factor experiments involving normal populations with common known variance and no factor-level interaction | Bechhofer, R.; Goldsman, D.; Hartmann, M. |
| Nov-1986 | Subset Selection for Normal Means in Multi-Factor Experiments | Bechhofer, R.; Dunnett, C. |
Showing results 1 to 20 of 29
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