Pages that link to "Item:Q3788909"
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The following pages link to A MULTIVARIATE TEST WITH COMPOSITE HYPOTHESES DETERMINED BY LINEAR INEQUALITIES WHEN THE COVARIANCE MATRIX HAS AN UNKNOWN SCALE FACTOR (Q3788909):
Displaying 10 items.
- Verification of conical hypotheses in the multivariate Gaussian analysis (Q253947) (← links)
- Admissibility of unbiased tests for a composite hypothesis with a restricted alternative (Q1206618) (← links)
- More powerful tests for the sign testing problem (Q1866197) (← links)
- Construction of uniformly more powerful tests for hypotheses about linear inequalities (Q1866198) (← links)
- On the computation of some properties of testing homogeneity of multivariate normal mean vectors against an order restriction (Q2513704) (← links)
- Uniformly more powerful tests for hypotheses about linear inequalities when the variance is unknown (Q2723509) (← links)
- A MULTIVARIATE ONE-SIDED TEST WITH COMPOSITE HYPOTHESES WHEN THE COVARIANCE MATRIX IS COMPLETELY UNKNOWN (Q3788910) (← links)
- The generalized inference on the sign testing problem about the normal variances (Q5035781) (← links)
- Statistical considerations in bioequivalence of two area under the concentration–time curves obtained from serial sampling data (Q5129002) (← links)
- Tests for the mean of a multivariate normal population (Q5751777) (← links)
