Mojtaba Borza
National University of Malaysia
12 Papers
21 Citations
Mojtaba Borza is an academic researcher from National University of Malaysia. The author has contributed to research in topics: Linear-fractional programming & Linear programming. The author has an hindex of 3, co-authored 9 publications.
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Papers
•Journal Article
Solving Linear Fractional Programming Problems with Interval Coefficients in the Objective Function. A New Approach
TL;DR: In this article, a convex combination of the first and the last points of the intervals are used in place of the interval and consequently the problem is reduced to a nonlinear programming problem.
A New Method to Solve Multi-Objective Linear Fractional Problems
Mojtaba Borza,Azmin Sham Rambely +1 more
TL;DR: In the literature, there exists several approaches to address the multi-objective linear fractional programming problem (MOLFPP), however, there is a drawback to these methods as discussed by the authors.
15
Parametric approach for an absolute value linear fractional programming with interval coefficients in the objective function
Mojtaba Borza,Azmin Sham Rambely,Mansour Saraj +2 more
- 19 Jun 2014
TL;DR: In this article, a parametric approach is used to address a fractional functional programming problem with interval coefficients of the type Minimize, where minimize is defined as √ √ k1[ai,bi]xi+[ai+1,bi+1]| ∑ k 1[ci,di]xi +[ci+1 +1,di+1], subject to √ ax ≥ b,x ≥ 0 subject to ax≤b,x≥ 0
9
•Journal Article
A stackelberg solution to a two-level linear fractional programming problem with interval coefficients in the objective functions
TL;DR: In this article, two approaches were introduced to obtain Stackelberg solutions for two-level linear fractional programming problems with interval coefficients in the objective functions, which were based on the Kth best method and the method for solving fractional programs with intervals.
Mixed 0-1 Linear Programming for an Absolute Value Linear Fractional Programming with Interval Coefficients in the Objective Function
TL;DR: In this article, the authors considered a fractional functional programming problem with interval coefficients of the type (i.e., interval coefficient of the interval coefficient is the interval of a function).