- R. Bellman,
*Adaptive Control Processes: A Guided Tour*, Princeton University Press, New Jersey, 1961. - D. A. Berry, ``Optimal sampling schemes
for estimating system reliability by testing components - I:
fixed sample sizes'',
*J. Amer. Statist. Assoc.***69**(1974), pp. 485-491. - D. A. Berry and S. G. Eick, ``Decision
analysis of randomized clinical trials: comparison with
adaptive procedures'',
*Stat. and Med.*, to appear. - R. Etzioni and J. Kadane, ``Optimal
experimental design for another's analysis'',
*J. Amer. Statist. Assoc.***88**(1993), pp. 1404-1411. - J. Hardwick and Q.F. Stout,
``Bandit strategies for ethical sequential
allocation'',
*Computing Science and Statistics***23**(1991), pp. 421-424. Keywords: sequential allocation, dynamic programming, ethics, clinical trials, Gittens index, power, probability of correct selection, indifference region. [**Abstract**|**Paper**] - J. Hardwick and Q.F. Stout,
``Optimal allocation for estimating the
product of two means'',
*Computing Science and Statistics***24**(1992), pp. 592-596. Keywords: sequential allocation, nonlinear estimation, dynamic programming, reliability, myopic allocation, fixed allocation. [**Abstract**|**Paper**] - J. Hardwick and Q.F. Stout, ``Exact computational analyses for adaptive
designs'', in
*Adaptive Designs*, N. Flournoy and W.F. Rosenberger, eds., Institute of Math. Stat. Lecture Notes Monograph Series Vol.**25**, 1995, pp. 223-237. Keywords: constrained dynamic programming, forward induction, backward induction, Bayesian design, multiple criteria, clinical trials. [**Abstract**] - J. Hardwick and Q.F. Stout, ``Determining optimal few-stage allocation
procedures'',
*Computing Science and Statistics***27**(1995), to appear. Keywords: sequential allocation, selection, estimation, dynamic programming. [**Abstract**|**Paper**] - J. Hardwick and Q.F. Stout, ``Optimal allocation for estimating the mean
of a bivariate polynomial'',
*Sequential Analysis*1996, to appear. Keywords: nonlinear estimation, sequential design, robustness, myopic, hyperopic, dynamic programming, adaptive allocation, product, Bayesian, fault tolerance. [**Abstract**|**Paper with color diagrams**|**Paper with black/white diagrams**] - J. Hardwick and Q.F. Stout, ``Using forward induction to evaluate
sequential allocation procedures'', submitted.
Keywords: backward induction, adaptive allocation, staged allocation,
path counting, Bayesian, bandit problems, dynamic programming.
[
**Abstract**|**Paper**] - J. Hardwick, C. Page and Q.F. Stout, ``Sequentially deciding between two
experiments for estimating a common success probability'', submitted.
Keywords: batch testing, risk assessment, infection rate,
grouped data, omniscient allocation.
[
**Abstract**|**Paper**] - J. Hardwick and Q.F. Stout, ``Sequential allocation with minimal
switching'',
*Computing Science and Statistics***28**(1996), to appear. Keywords: adaptive sampling, switching costs, constraints, bandit, estimation, dynamic programming, optimal tradeoffs. [**Abstract**|**Paper**] - P. W. Jones, ``Multiobjective Bayesian bandits'',
in
*Bayesian Statistics IV*, Bernardo, Berger, Dawid, Smith, eds., (1992), pp. 689-695. - W. Noble,
*First Order Allocation*, Ph.D. Thesis, Michigan State Univ., 1990. - C. Page, ``Adaptive allocation for
estimation '', in
*Adaptive Designs*, N. Flournoy and W. F. Rosenberger, eds., IMS Lecture Notes-Monograph Series**25**(1995), pp. 213-222 - K. Rekab, ``Asymptotic efficiency in
sequential designs for estimation'',
*Sequential Analysis***8**(1989), pp. 269-280. - K. Rekab, ``A nearly optimal 2-stage procedure'',
*Comm. Statist., Theory Meth.***21**(1992), pp. 197-201. - K. Rekab, ``A sampling scheme for estimating the
reliability of a series system'',
*IEEE Trans. Reliability***42**(1993), pp. 287-290. - C. Page Shapiro, ``Allocation schemes
for estimating the product of positive parameters'',
*J. Amer. Statist. Assoc.***80**(1985), pp. 449-454. - M. Woodroofe and J. Hardwick,
``Sequential allocation for an estimation problem with ethical
cost'',
*Ann. Statist.***18**(1991), pp. 1358-1367.