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Optimal Compensation with Adverse Selection and Dynamic Actions

Jaksa Cvitanic
California Institute of Technology - Division of the Humanities and Social Sciences

Jianfeng Zhang
University of Southern California - Department of Mathematics


December 13, 2006


Abstract:     
We consider continuous-time models in which the agent is paid at the end of the time horizon by the principal, who does not know the agent's type. The agent dynamically affects either the drift of the underlying output process, or its volatility. The principal's problem reduces to a calculus of variation problem for the agent's level of utility. The optimal ratio of marginal utilities is random, via dependence on the underlying output process. When the agent affects the drift only, in the risk-neutral case lower volatility corresponds to the more incentive optimal contract for the smaller range of agents who get rent above the reservation utility. If only the volatility is affected, the optimal contract is necessarily non-incentive, unlike in the first-best case. We also suggest a procedure for finding simple and reasonable contracts, which, however, are not necessarily optimal.

Keywords: Adverse selection, moral hazard, principal-agent problems, contracts, continuous-time models

JEL Classifications: C61, J33

Working Paper Series

Date posted: March 21, 2006 ; Last revised: December 21, 2006

Suggested Citation

Cvitanic, Jaksa and Zhang, Jianfeng, Optimal Compensation with Adverse Selection and Dynamic Actions (December 13, 2006). Available at SSRN: http://ssrn.com/abstract=892486


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Contact Information

Jaksa Cvitanic (Contact Author)
California Institute of Technology - Division of the Humanities and Social Sciences ( email )
1200 East California Blvd.
Pasadena, CA 91125
United States
HOME PAGE: http://www.hss.caltech.edu/~cvitanic/
Jianfeng Zhang
University of Southern California - Department of Mathematics ( email )
Los Angeles, CA 90089
United States
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