Results 1 to 5 of 5
- On Bayes tests for p < 1/2 versus p > 1/2 : analytic approximations / by Simons, Gordon.(CARDINAL)167686; Wu, Xizhi.(CARDINAL)182964; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205;
Includes bibliographical references (page 17).- Subjects: Optimal stopping (Mathematical statistics);
- Available copies: 1 / Total copies: 2
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- Easily determining which urns are "favorable" / by Simons, Gordon.(CARDINAL)167686; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205;
Includes bibliographical references (page 10).- Subjects: Optimal stopping (Mathematical statistics); Asymptotic expansions.;
- Available copies: 1 / Total copies: 2
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- Optimally stopping the sample mean of a Wiener process with an unknown drift / by Simons, Gordon.(CARDINAL)167686; Yao, Yi-Ching.(CARDINAL)192890; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Statistics.(CARDINAL)149563;
Includes bibliographical references (page 9).- Subjects: Brownian motion processes.; Optimal stopping (Mathematical statistics);
- Available copies: 1 / Total copies: 2
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- A random horizon model for sequential clinical trials / by Simons, Gordon.(CARDINAL)167686; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Statistics.(CARDINAL)149563;
Includes bibliographical references (page 25).- Subjects: Markov processes.; Optimal stopping (Mathematical statistics); Sequential analysis.;
- Available copies: 1 / Total copies: 2
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- Existence and explicit determination of optimal stopping times / by Mucci, Anthony.; University of North Carolina (System).Institute of Statistics.(CARDINAL)165205; University of North Carolina at Chapel Hill.Department of Biostatistics.(CARDINAL)167680;
Includes bibliographical references (pages [21-22]).- Subjects: Mathematical statistics.; Time measurements;
- Available copies: 2 / Total copies: 3
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Results 1 to 5 of 5