Evaluating fuzzy inequalities and solving fully fuzzified linear fractional programs [PDF]
In our earlier articles, we proposed two methods for solving the fully fuzzified linear fractional programming (FFLFP) problems. In this paper, we introduce a different approach of evaluating fuzzy inequalities between two triangular fuzzy numbers and
Stanojević B., Stancu-Minasian I.M.
doaj +1 more source
This paper presents a linear fractional programming problem (LFPP) with rough interval coefficients (RICs) in the objective function. It shows that the LFPP with RICs in the objective function can be converted into a linear programming problem (LPP) with
Rebaz B. Mustafa, Nejmaddin A Sulaiman
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Stabilization of a fractional-order chain of integrators: a contraction-based approach [PDF]
In this paper, stabilization of a chain of fractional-order integrators is attempted. The stability is proved using contraction analysis.
SPURGEON, S +8 more
core +1 more source
A new method for solving quadratic fractional programming problem in neutrosophic environment
In the current study, a neutrosophic quadratic fractional programming (NQFP) problem is investigated using a new method. The NQFP problem is converted into the corresponding quadratic fractional programming (QFP) problem.
Khalifa Hamiden Abd El-Wahed +2 more
doaj +1 more source
Scaling problems in linear-fractional programing [PDF]
Summary: In this paper we discuss the theoretical backgrounds and implementation issues of scaling a linear-fractional programming (LFP) problem. We consider an LFP problem in the canonical form and show how to scale rows and columns of the problem. Then, when the scaled problem is solved, we show how the solution obtained may be un-scaled.
Bajalinov, Erik, Rácz, Anett
openaire +2 more sources
Linear fractional program under interval and ellipsoidal uncertainty [PDF]
summary:In this paper, the robust counterpart of the linear fractional programming problem under linear inequality constraints with the interval and ellipsoidal uncertainty sets is studied.
Salahi, Maziar, Fallahi, Saeed
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Fully intuitionistic fuzzy multi-level linear fractional programming problem
In many real situations, it is frequently difficult to accurately determine the membership and non-membership degrees related to an element of the set with complete satisfaction because of the ambiguity in the input data.
E. Fathy, E. Ammar, M.A. Helmy
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A novel computational method for neutrosophic uncertainty related quadratic fractional programming problems [PDF]
This study introduces a novel method for addressing the pentagonal quadratic fractional programming problem (PQFPP). We employ pentagonal neutrosophic numbers for the objective function's cost, resources, and technological coefficients.
S.A. Edalatpanah +3 more
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Linear Fractional Programming Based on Trapezoidal Neutrosophic Numbers
In this paper, we introduce a new solution technique for resolving the neutrosophic linear fractional programming problem, where the objective function’s coefficients are neutrosophic trapezoidal-numbers.
M. Abdelfadel, A. +3 more
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A solution approach to the multi-level linear fractional programming problems [PDF]
In this paper, we consider multi-level linear fractional programming problems over a bounded polytope set. We present a characterization of the optimum solution to the $n$-level linear fractional programming problem for case $n > 2$.
Akram Baghalnezhad, Habibe Sadeghi
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