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Optimal Security Design and Dynamic Capital Structure in a Continuous-Time Agency Model

Authors


  • Peter M. DeMarzo is from Stanford University and Yuliy Sannikov is from U.C. Berkeley. We thank Mike Fishman for many helpful comments, as well as Edgardo Barandiaran, Zhiguo He, Han Lee, Gustavo Manso, Robert Merton, Nelli Oster, Ricardo Reis, Raghu Sundaram, Alexei Tchistyi, Jun Yan, Baozhong Yang, and seminar participants at the Universitat Automata de Barcelona, U.C. Berkeley, Chicago, LBS, LSE, Michigan, Northwestern, NYU, Oxford, Stanford, Washington University, and Wharton. This research is based on work supported in part by the NBER and the National Science Foundation under grant No. 0452686.

ABSTRACT

We derive the optimal dynamic contract in a continuous-time principal-agent setting, and implement it with a capital structure (credit line, long-term debt, and equity) over which the agent controls the payout policy. While the project's volatility and liquidation cost have little impact on the firm's total debt capacity, they increase the use of credit versus debt. Leverage is nonstationary, and declines with past profitability. The firm may hold a compensating cash balance while borrowing (at a higher rate) through the credit line. Surprisingly, the usual conflicts between debt and equity (asset substitution, strategic default) need not arise.

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