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Lower bound for the average sample size and the efficiency of ranking sequential procedures

for the sequential selection procedures have been obtained in [I. A. Kareev, Theory Probab. Appl., 57 (2013), pp. 227

Lower bound for the average sample size and the efficiency of ranking sequential procedures

for the sequential selection procedures have been obtained in [I. A. Kareev, Theory Probab. Appl., 57 (2013), pp. 227

Lower bounds for the expected sample size of sequential procedures for selecting and ranking of binomial and Poisson populations

Lower bounds for average sample size and efficiency of sequential selection procedures

is guaranteed. In construction of bounds we use universal bounds of Volodin and Malyutov [I. N. Volodin, Theory

James-Stein confidence set: Equal area approach to the global approximation of coverage probability

Volodin I., Kareev I.

In [S. A. Ahmed, A. K. MD. E. Saleh, A. I. Volodin, and I. N. Volodin, "Asymptotic Expansion

Sequentual First-Crossing Look-Ahead Procedure for Selecting a Population with the Largest Meanin Normal-Normal Model

Kareev I., Zaikin A.

Lower bounds for the expected sample size of sequential procedures for selecting and ranking of binomial and Poisson populations

Lower bounds for expected sample size of sequential procedures for the multinomial selection problems

Lower bounds for expected sample size of sequential procedures for the multinomial selection problems

Unusual regioselectivity of C₁[sbnd]C₇₀(CF₃)₁₀ in the Diels-Alder reaction

Nekrasov V.M., Dutlov A.E., Trubitsyn M.G., Kotov A.I., Martynenko V.M., Barzilovich P.Y., Korchagin D.V., Bubnov V.P., Kareev I.E.

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