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The Envelope Theorem for Locally Differentiable Nash Equilibria of Discounted and Autonomous Infinite Horizon Differential Games.

, and . Dyn. Games Appl., 2 (3): 313-334 (2012)

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The Envelope Theorem for Locally Differentiable Nash Equilibria of Discounted and Autonomous Infinite Horizon Differential Games., and . Dyn. Games Appl., 2 (3): 313-334 (2012)Further results on Lagrange multipliers with several binding constraints. Economics Letters, 70 (3): 335--340 (March 2001)Implications of endogenous prices in consumer theory: The case of barter and the consumer cooperative, and . Journal of Comparative Economics, 15 (3): 421--436 (September 1991)Lagrangian transposition identities and reciprocal pairs of constrained optimization problems. Economics Letters, 66 (3): 265--273 (March 2000)Optimality conditions and comparative statics for horizon and endpoint choices in optimal control theory, and . Journal of Economic Dynamics and Control, 19 (1-2): 351--369 (00 1995)How to do comparative dynamics on the back of an envelope in optimal control theory. Journal of Economic Dynamics and Control, 14 (3-4): 655--683 (1990)A Qualitative Characterization of Symmetric Open-Loop Nash Equilibria in Discounted Infinite Horizon Differential Games., and . J. Optimization Theory and Applications, 149 (1): 151-174 (2011)Comparative dynamics in the labor-managed model of the firm. Journal of Comparative Economics, 16 (2): 272--286 (June 1992)The comparative dynamics of closed-loop controls for discounted infinite horizon optimal control problems. Journal of Economic Dynamics and Control, 27 (8): 1335--1365 (June 2003)