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Methods And Models For Economic Choices (2000-2001)
Academic Year of the Course:
2000-2001
Course:
20037
Methods And Models For Economic Choices
Teaching staff:
Silvano Holzer
Course Outlines:
First part (Linear Programming): Linear programming problem and its standard form. The fundamental theorem of linear programming. The simplex method (non-degenerate and degenerate cases). Two-phase method. Duality.
Second Part (Non Linear Programming): Convex sets. Separation and Alternative Theorems. Convex functions. Convex Programming. Saddle-Point Characterization. The F.John and the Kuhn-Tucker Optimality conditions. The Zoutendijk and the Topkis-Veinott algorithms.
Recommended Texts:
First part (Linear Programming): Linear programming problem and its standard form. The fundamental theorem of linear programming. The simplex method (non-degenerate and degenerate cases). Two-phase method. Duality.
Second Part (Non Linear Programming): Convex sets. Separation and Alternative Theorems. Convex functions. Convex Programming. Saddle-Point Characterization. The F.John and the Kuhn-Tucker Optimality conditions. The Zoutendijk and the Topkis-Veinott algorithms.
Last update: 12-11-2013 - 16:32