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1. Introduction
Part I: Linear Programming
2. Basic Properties of Linear Programs
3. Duality and Complementarity
4. The Simplex Method
5. Interior-Point Methods
6. Conic Linear Programming
Part II: Unconstrained Problems
7. Basic Properties of Solutions and Algorithms
8. Basic Descent Methods
9. Conjugate Direction Methods
10. Quasi-Newton Methods
Part III: Constrained Optimization
11. Constrained Optimization Conditions
12. Primal Methods
13. Penalty and Barrier Methods
14. Local Duality and Dual Methods
15. Primal-Dual Methods.

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