Solution to the transportation problem practical application
Abstract
In 1947, T. C. Koopmans presented his work "Optimum utilization of the transportation system", these two works constitute the fundamental pillar for the development of transportation methods. However, it was William R. Vogel who began to carry out studies of what later became a solution and optimization model for the transport problem. There are a variety of methods to find an optimal solution to the transportation problem, so we can mention the Northwest Corner method; Vogel's Approximation method and the Minimum Cost method. The Vogel Approximation method is a heuristic method and usually provides a better starting solution than the other methods, it is the one with the greatest application in solving issues related to industry and commerce in general since from the beginning it takes taking into account the unit costs of each of the different possible routes to minimize the total cost of the operation. One of the first applications of linear programming techniques has been the formulation and solution of the transport problem through the application of an iterative process until determining what is called an "initial feasible basic solution", the same as submitted to an optimization process finally, it leads us to find the precise quantities to be dispatched, from each origin to each destination based on a minimum total operational cost. For this, we have the North West corner methods available; Vogel's approximation method and least cost method
Downloads
Metrics
References
Guerrero Salas , H. (2009). Programación Lineal Aplicada. Bogotá: Ecoe Ediciones.
Izar, J. M. (1996). Fundamentos de la Investigación de Operaciones. México.
Lieberman, G. J. (2018). Introducción a la Investigación de Operaciones. México: Mc Graw Hill.
Nápoles Peña, O. (2007). Folleto de Investigación de Operaciones I. La Habana: Universitaria.
Otero, J. M. (2006). Modelos de Optimización Continuos. La Habana : Felix Varela.
Pinzón, F. C. (2012). Investigación Operativa. Ibagué: Universidad de Ibagué.
Rincón, L. A. (2001). Investigación de Operaciones para Ingenierías y Administración de Empresas. Cali: Universidad Nacional.
Salazar, I. M. (2014). Investigación Operativa. Nuevo León - México: Grupo editorial Patria.
Taha, H. A. (2012). Investigación de Operaciones. México: Pearson Prentice Hall.
Taibo, A. (2009). Investigación de operaciones para los no matemáticos. México: Politécnica Nacional - México.
PDF (Español (España)) 682 HTML (Español (España)) 0
Copyright (c) 2021 Miguel F. Girón G , Johnny R. López B , Kleber J Sornoza B
This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.
Authors maintain the rights to the articles and are therefore free to share, copy, distribute, execute, and publicly communicate the work on their personal websites or in institutional deposits, after its publication in this journal, as long as they provide bibliographic information that certifies its publication in this journal.
The works are under one https://creativecommons.org/licenses/by-nc-nd/4.0/