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High order approximation for the coverage probability by a confident set centered at the positive-part James-Stein estimator al. [Ahmed, S.E., Saleh, A.K.Md.E., Volodin, A., Volodin, I., 2006. Asymptotic expansion of the coverage

Asymptotics of the necessary sample size under small error probabilities

Improving approximation of the beta-distribution for small parameter values suggested in [I. N. Volodin, Theory Probab. Appl., 15 (1970), pp. 546-549] is developed. An asymptotic

Influence of ground heat source parameters and consumer on characteristics of geothermal heat pump system

Asymptotics of the necessary sample size under small error probabilities

Confidence sets based on the positive part James–Stein estimator with the asymptotically constant coverage probability

High order approximation for the coverage probability by a confident set centered at the positive-part James-Stein estimator al. [Ahmed, S.E., Saleh, A.K.Md.E., Volodin, A., Volodin, I., 2006. Asymptotic expansion of the coverage

James-Stein confidence set: Equal area approach to the global approximation of coverage probabilityIn [S. A. Ahmed, A. K. MD. E. Saleh, A. I. Volodin, and I. N. Volodin, "Asymptotic Expansion

Estimation of mean value of a normal distribution with constraints on the relative error and d-risk smallness. We continue our investigation presented in article [Volodin et al. Estimation of the mean value

Asymptotic expansion of the coverage probability of James-stein estimators

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