Recent articles have shown that contracts can support the efficient outcome for bilateral trade even in the face of specific investments and incomplete contracting. These studies typically considered 'selfish' investments that benefit the investor (e.g., the seller's investment reduces her production costs). The authors find very different results for 'cooperative' investments that directly benefit the investor's partner (e.g., the seller's investment improves the buyer's value of the good). Most importantly, if committing not to renegotiate the contract is impossible, then contracting has no value, i.e., the parties cannot do better than to abandon contracting altogether in favor of ex post negotiation.
Much of the existing theory of incentives describes a static relationship that lasts for just one transaction. This static assumption is not only unrealistic, but the resulting predictions appear to be at odds with many work organizations. The current paper introduces possible long-term interaction among agents, and studies how the design of explicit incentives and work organizations can exploit, and interact with, the implicit incentives generated by the repeated interaction of the agents. The optimal incentive scheme is shown to display observed features of the increasingly popular "teams," such as the use of low-powered, group incentives.
Procurement of an innovation often requires substantial effort by potential suppliers. Motivating effort may be difficult if the level of effort and quality of the resulting innovation are unverifiable, if innovators cannot benefit directly by marketing their innovations, and if the buyer cannot extract up-front payments from suppliers. We study the use of contests to procure an innovation in such an environment. An auction in which two suppliers are invited to innovate and then bid their prizes is optimal in a large class of contests. If contestants are asymmetric, it is optimal to handicap the most efficient one.
Randomization is commonplace in everyday resource allocation. We generalize the theory of randomized assignment to accommodate multi-unit allocations and various real-world constraints, such as group-specific quotas ("controlled choice") in school choice and house allocation, and scheduling and curriculum constraints in course allocation. We develop new mechanisms that are ex-ante efficient and fair in these environments, and that incorporate certain non-additive substitutable preferences. We also develop a "utility guarantee" technique that limits ex-post unfairness in random allocations, supplementing the ex-ante fairness promoted by randomization. This can be applied to multi-unit assignment problems and certain two-sided matching problems.
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