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Identifying and Testing Dieback-Tolerant ASH (Fraxinus Excelsior) on Gotland Island, Baltic Sea, Sweden
Asymptotic expansion of the coverage probability of James-stein estimators probability of the confidence sets recentered in [W. James and C. Stein, Estimation with quadratic loss
Asymptotic expansion of the coverage probability of James-stein estimators probability of the confidence sets recentered in [W. James and C. Stein, Estimation with quadratic loss
James-Stein confidence set: Equal area approach to the global approximation of coverage probability of the Coverage Probability of James-Stein Estimators," Theory Probab. Appl. 51, 683-695 (2007)], an asymptotic
James-Stein confidence set: Equal area approach to the global approximation of coverage probability of the Coverage Probability of James-Stein Estimators," Theory Probab. Appl. 51, 683-695 (2007)], an asymptotic
Confidence sets based on the positive part James–Stein estimator with the asymptotically constant coverage probability centred at the James–Stein estimator presented in our previous publications show that this probability
High order approximation for the coverage probability by a confident set centered at the positive-part James-Stein estimator probability of James-Stein estimators. Theory Probab. Appl. 51 (4) 1-14] for asymptotic expansion construction
Confidence sets based on the positive part James–Stein estimator with the asymptotically constant coverage probability centred at the James–Stein estimator presented in our previous publications show that this probability
Some new two-sided inequalities concerning the fourier transformThe classical Hausdorff-Young and Hardy-Littlewood-Stein inequalities do not hold for p > 2
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