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NFnnLn00NAVAL POSTGRADUATE SCHOOL Monterey, California0TIIESIS A COLUMN GENERATION TECHNIQUE FOR A CRISIS DEPLOYMENT PLANNING PROBLEMby Newton Rodrigues Lima September 1988Thesis Advisor:Siriphong
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Define the problem and determine the objective function and constraints for the column generation technique.
02
Generate an initial set of columns to start the process.
03
Solve the relaxation of the problem to find the dual variables.
04
Generate new columns through pricing subproblems, considering the dual variables.
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Add the new columns to the original problem and repeat the process until no more columns can be added.

Who needs a column generation technique?

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Individuals or organizations dealing with large-scale optimization problems.
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Those looking to solve problems with a high number of variables and constraints efficiently.
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Column generation is a mathematical optimization technique used particularly in solving large-scale linear programming problems. It involves solving a restricted version of the problem first and then iteratively adding columns (or variables) that can potentially improve the solution.
Column generation techniques are typically used by operations researchers, mathematicians, and data scientists involved in optimization problems, particularly in industries such as transportation, manufacturing, and logistics. There is no formal 'filing' involved, but professionals in these fields apply the technique in their analyses.
To apply the column generation technique, one must start by formulating the original problem as a linear program, then derive a restricted master problem solving only a subset of variables, and iteratively add more variables (columns) that improve the solution until no additional beneficial columns can be found.
The purpose of column generation is to find optimal solutions to complex linear programming problems efficiently by focusing on a manageable subset of variables while still ensuring that the overall problem is addressed.
While column generation itself does not require formal reporting, the essential information typically includes the objective function, constraints of the problem, definitions of variables, and the results obtained from the optimization process.
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