Diseño de una metaheurística GRASP en un ambiente flow Shop determinístico biobjetivo

Scheduling is an analytic tool for making decisions that has acquired an important role in manufacturing and services industries. Is the solid foundation of industrial development. For this study, we propose to solve the bi-objective scheduling problem in a deterministic Blocking Permutation Flow Sh...

Full description

Autores:
Galindo Medina, Kerly Gisell
Ramos Fajardo, Jennifer Alejandra
Yunez Charry, María Juliana
Tipo de recurso:
Trabajo de grado de pregrado
Fecha de publicación:
2020
Institución:
Pontificia Universidad Javeriana
Repositorio:
Repositorio Universidad Javeriana
Idioma:
spa
OAI Identifier:
oai:repository.javeriana.edu.co:10554/53181
Acceso en línea:
http://hdl.handle.net/10554/53181
Palabra clave:
Scheduling
Flow shop (FS)
GRASP
Makespan
Tardiness
Permutation
Blocking
Pareto border
Lexicographical order
PAES
Ingeniería industrial - Tesis y disertaciones académicas
Metaheurística
Algoritmos heurísticos
Programación de la producción
Rights
openAccess
License
Atribución-NoComercial-SinDerivadas 4.0 Internacional
Description
Summary:Scheduling is an analytic tool for making decisions that has acquired an important role in manufacturing and services industries. Is the solid foundation of industrial development. For this study, we propose to solve the bi-objective scheduling problem in a deterministic Blocking Permutation Flow Shop (BPFS), that minimizes the makespan and the total tardiness. Flow Shop environments are present in many industries such as chemistry, petrochemicals, assembly, food, circuits, among others. In addition, the analysis of Blocking (due to the limited buffer) and the minimization of two objectives simultaneously make this application closer to real environments. Makespan seeks a better use of machines and Tardiness a higher level of customer services. In this proposal, GRASP metaheuristic will be considered as a multiobjective solution with two different approaches: Pareto Archived Evolution Strategy (PAES), to find the Pareto border between the two objectives and the lexicographical order. The results show that the execution time is a decisive factor to define the approach of the objective function, taking in count that this is a NP-Hard problem. For this experiment, the largest instances tend to get better results with the lexicographic ordering while the small ones find it with GRASP-PAES.