内容

目次

1. Mathematical preliminaries; 2. Optimization in Rn; 3. Existence ofsolutions: the Weierstrass theorem; 4. Unconstrained optima; 5. Equalityconstraints and the theorem of Lagrange; 6. Inequality constraints and thetheorem of Kuhn and Tucker; 7. Convex structures in optimization theory; 8.Quasi-convexity and optimization; 9. Parametric continuity: the maximumtheorem; 10. Supermodularity and parametric monotonicity; 11. Finite-horizondynamic programming; 12. Stationary discounted dynamic programming; AppendixA: Set theory and logic: an introduction; Appendix B: The real line; AppendixC: Structures on vector spaces; Bibliography.