Volume 26 , Issue 2 , December 2024 , Pages 29-38
1 Mathematics Department, College of Education, University of Sulaimani, Sulaimani, Kurdistan Region, Iraq
We deal with a continuum of alternatives in a finite-dimensional space that are
defined by a finite number of linear constraints in Multi-Objective Linear Programming
(MOLP). Moreover, there is only one decision maker or decision-making body, and
there are a limited number of linear objective functions. To reduce problems with
multiple linear objectives to a single linear objective, I employ a novel method.
For presentational purposes, numerical samples are given. A comparison is also made
between the obtained results and the results of a different strategy that was
previously studied.