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And we let (P) denote this linear programming problem. Then the dual problem of (P) is the following linear programming problem.

And the weak duality and strong duality that we mentioned before apply to this pair of linear programming problems.

Optimal Control by Prof. G.D. Ray,Department of Electrical Engineering,IIT Kharagpur.For more details on NPTEL visit ...

Week 6: Lecture 12A: Weak and Strong duality.

Week 7: Lecture 14A: Complementary Slackness.

Optimal Control by Prof. G.D. Ray,Department of Electrical Engineering,IIT Kharagpur.For more details on NPTEL visit ...

Week 6: Lecture 12C: Proof of strong duality (continued)

Recall that this picture here encapsulates the definition of the dual problem of a general linear programming problem that is a ...

Week 9: Lecture 17A: Slater condition and Lagrangian Dual.

Week 7: Lecture 13A: Farkas' lemma.

Week 9: Lecture 18C: Strong duality in convex optimization - III.

The fundamental theorem of linear programming states the following: for any given linear programming problem, exactly one of ...

Week 9: Lecture 18A: Strong duality in convex optimization - I.

Optimal Control by Prof. G.D. Ray,Department of Electrical Engineering,IIT Kharagpur.For more details on NPTEL visit ...

Week 6: Lecture 11C: Examples of Linear Programming.

Primal and dual optimization problems.

Este video explica el método simplex aplicado a problemas de flujo en redes.

Slaters condition.

Here are two examples of linear programming problems. This one here is a minimization problem and this one here is a ...

Week 7: Lecture 14B: Proof of complementary slackness.