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| credits = 3
| credits = 3
| credit_structure = 3-0-0
| credit_structure = 3-0-0
| pre_requisites = MTL103
| pre_requisites = [[MTL103]]
| overlaps = COL756
| overlaps = [[COL756]]
}}
}}


== MTL265 : Mathematical programming Techniques ==
== MTL265 : Mathematical programming Techniques ==
Recall of linear programming simplex algorithm and dual problem; primal-dual simplex method, linear programs with upper bounds, network optimization, network simplex method for non-capacitated and capacitated networks; dynamic programming, principle of optimality, general insight followed by in-depth examples; complexity of simplex algorithm, Karmarkar's interior point method; nonlinear programming, KKT conditions, convex programs, linear fractional programming problems, Charnes and Cooper technique, convex simplex method, Rosen projection method; multiobjective programming problems, applications to engineering and sciences, Pareto efficient solution, linear multiobjective programs, weighted sum approach, scalarization schemes, goal programming.
Recall of linear programming simplex algorithm and dual problem; primal-dual simplex method, linear programs with upper bounds, network optimization, network simplex method for non-capacitated and capacitated networks; dynamic programming, principle of optimality, general insight followed by in-depth examples; complexity of simplex algorithm, Karmarkar's interior point method; nonlinear programming, KKT conditions, convex programs, linear fractional programming problems, Charnes and Cooper technique, convex simplex method, Rosen projection method; multiobjective programming problems, applications to engineering and sciences, Pareto efficient solution, linear multiobjective programs, weighted sum approach, scalarization schemes, goal programming.

Latest revision as of 16:42, 14 April 2026

MTL265
Mathematical programming Techniques
Credits 3
Structure 3-0-0
Pre-requisites MTL103
Overlaps COL756

MTL265 : Mathematical programming Techniques

Recall of linear programming simplex algorithm and dual problem; primal-dual simplex method, linear programs with upper bounds, network optimization, network simplex method for non-capacitated and capacitated networks; dynamic programming, principle of optimality, general insight followed by in-depth examples; complexity of simplex algorithm, Karmarkar's interior point method; nonlinear programming, KKT conditions, convex programs, linear fractional programming problems, Charnes and Cooper technique, convex simplex method, Rosen projection method; multiobjective programming problems, applications to engineering and sciences, Pareto efficient solution, linear multiobjective programs, weighted sum approach, scalarization schemes, goal programming.