Nonlinear integer programming models have the same structure as integer programming models.
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Q15: The decision variables for the knapsack problem
Q16: The knapsack problem is a special case
Q17: The number of decision variables in the
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Q21: Non-negativity constraints belong to an integer programming
Q22: While a regular linear programming model has
Q23: Nonlinear integer programming models offer additional challenges
Q24: Nonlinear integer programming models offer additional challenges
Q25: When solving an integer linear programming model,
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