Optimal Workers Allocation for the Crossdocking Just in Time Scheduling Problem

The optimization problem of a pseudo-Boolean function is NP-hard, even when the objective function is quadratic; this is due to the fact that the problem encompasses several

We also prove formally (Appendix A) that the two problems are related; in particular, the proposed problem can be derived from the LP-max problem and the optimal value of the

This condition, related to the normal component on ∂D of the ∂-operator, permits us to study the Neumann problem for pluriharmonic functions and the ∂-problem for (0, 1)-forms on D

selection and the best parameters are used to solve the Job-Shop Scheduling Problem through the Traveling Salesman Problem.. Different cases in the literature are solved to

In our proposal we modeled the problem using a Markov decision process and then, the instance is optimized using linear programming.. Our goal is to analyze the sensitivity

Van Bee, (2005), Water Resources Systems Planning and Management: An Introduction to Methods, Models and Applications, Studies and Reports in Hydrology, ISBN 92-3-103998-9,

Para el estudio de este tipo de singularidades en el problema de Muskat, consideraremos el caso unif´ asico, esto es, un ´ unico fluido en el vac´ıo con µ 1 = ρ 1 = 0.. Grosso modo,

To do this, we first obtain numerical evidence (see Section 13.2 in Chapter 13) and then we prove with a computer assisted proof (see Section 13.4) the existence of initial data