2008
DOI: 10.1239/aap/1214950208
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Optimal selection policies for a sequence of candidate drugs

Abstract: Pharmaceutical companies have to face huge risks and enormous costs of production before they can produce a drug. Efficient allocation of resources is essential to help in maximizing profits. Yu and Gittins (2007) described a model and associated software for determining efficient allocations for a preclinical research project. This is the starting point for this paper. We provide explicit optimal policies for the selection of successive candidate drugs for two restricted versions of the Yu and Gittins (2007) … Show more

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Cited by 9 publications
(4 citation statements)
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“…The RCPSP has also been extended to include ideas such as uncertain duration , partially renewable resources (Bottcher et al 1999), and maximizing net present value rather than minimizing makespan . As far as R&D planning is concerned, the problems of portfolio selection in the pre-clinical trials section (Charalambous and Gittins 2008), and the planning of R&D activities with technical failure without resource constraints have been addressed. Recently, an anticipatory algorithm for the stochastic RCPSP (Mercier and Van Hentenryck 2008) and a MIP model for portfolio optimization (Solak et al 2010) were proposed.…”
Section: Literature Reviewmentioning
confidence: 99%
“…The RCPSP has also been extended to include ideas such as uncertain duration , partially renewable resources (Bottcher et al 1999), and maximizing net present value rather than minimizing makespan . As far as R&D planning is concerned, the problems of portfolio selection in the pre-clinical trials section (Charalambous and Gittins 2008), and the planning of R&D activities with technical failure without resource constraints have been addressed. Recently, an anticipatory algorithm for the stochastic RCPSP (Mercier and Van Hentenryck 2008) and a MIP model for portfolio optimization (Solak et al 2010) were proposed.…”
Section: Literature Reviewmentioning
confidence: 99%
“…The derivation is given by Charalambous [4], who also investigated numerically the relationships between the optimal TEDR and k and the various parameters of our model.…”
Section: ))mentioning
confidence: 99%
“…Problems of this form abound in the MDP literature, including the lot-sizing problem [13, pp. 151-159], the equipment replacement problem [18], the sequential search problem [10], and various resource allocation problems (see [3], [4], and [6]). Bounds on the perturbations in the state values for a given policy are computed in [12].…”
Section: Introductionmentioning
confidence: 99%