Introduction to integer programming - MIT …
Example 5: Integer programming INPUT: a set of variables x. 1, …, x. n. and a set of linear inequalities and equalities, and a subset of variables that is required to be integer. FEASIBLE SOLUTION: a solution x’ that satisfies all of the inequalities and equalities as well as the integrality requirements. OBJECTIVE: maximize ∑. i. c. i. x ... ................
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