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Section 2 introduces and solves the model.
We propose a two-phase CA approach that solves the model efficiently.
Yang and Chen (1999) assumes a linear space elasticity function and solves the model through a multi-knapsack heuristic.
Thus, we can efficiently augment the minimal cost network flow that solves the model given by Eqs.
By an efficient numerical algorithm that solves the model, the effect of bending on the nip pressure distribution is determined.
The second uses the liquid flow rate as an uncoupling variable and solves the model equations simultaneously for the values of the two parameters.
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The rounding strategy solves the models proposed by the multi-start mechanism.
"The proposed HCDFA" describes the HCDFA for solving the model.
In this section, we numerically solve the model.
An algorithm for solving the model is developed.
Step 2. Solving the model given by Eqs.
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