Journal
COMPUTER SYSTEMS SCIENCE AND ENGINEERING
Volume 37, Issue 3, Pages 415-421Publisher
TECH SCIENCE PRESS
DOI: 10.32604/csse.2021.014130
Keywords
Linear equation; transportation problem; fuzzy transportation problem; ranking technique; trapezoidal fuzzy numbers
Ask authors/readers for more resources
This paper solves a fuzzy transportation problem under a fuzzy environment using octagonal fuzzy numbers, aiming to find the minimum transportation cost for supplies. The method utilizes ranking technique to illustrate the optimal solution, which is demonstrated with a numerical example.
In this paper a fuzzy transportation problem under a fuzzy environment is solved using octagonal fuzzy numbers. The transportation problem is significant and has been widely studied in the field of applied mathematics to solve a system of linear equations in many applications in science. Systems of concurrent linear equations play a vital major role in operational research. The main perspective of this research paper is to find out the minimum amount of transportation cost of some supplies through a capacitated network formerly the availability and the demand notes are octagonal fuzzy numbers. Octagonal fuzzy numbers are used and showed a membership function. To illustrate this method, a fuzzy transportation problem is solved by using octagonal fuzzy numbers using the ranking technique. It is shown that it is the best optimal solution and it is demonstrated with a numerical example.
Authors
I am an author on this paper
Click your name to claim this paper and add it to your profile.
Reviews
Recommended
No Data Available