2021
DOI: 10.1007/s40747-020-00236-2
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Fractional two-stage transshipment problem under uncertainty: application of the extension principle approach

Abstract: In this paper, a fuzzy fractional two-stage transshipment problem where all the parameters are represented by fuzzy numbers is studied. The problem uses the ratio of costs divided by benefits as the objective function. A solution method which employs the extension principle is used to find the fuzzy objective value of the problem. For this purpose, the fuzzy fractional two-stage transshipment problem is decomposed into two sub-problems where each of them is tackled individually using various $$\alpha$$ … Show more

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Cited by 8 publications
(4 citation statements)
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“…The technique demonstrated computational efficiency and applicability to a wide range of transshipment problems, supported by numerical illustrations. Garg et al [10] investigated a fuzzy fractional two-stage transshipment problem, using the ratio of costs divided by benefits as the objective function. They employed the extension principle and Charnes-Cooper transformation method to find the fuzzy objective value.…”
Section: Literature Reviewmentioning
confidence: 99%
See 1 more Smart Citation
“…The technique demonstrated computational efficiency and applicability to a wide range of transshipment problems, supported by numerical illustrations. Garg et al [10] investigated a fuzzy fractional two-stage transshipment problem, using the ratio of costs divided by benefits as the objective function. They employed the extension principle and Charnes-Cooper transformation method to find the fuzzy objective value.…”
Section: Literature Reviewmentioning
confidence: 99%
“…The distance between emperor penguins and the best penguin can be calculated using two vectors that prevent collision 𝐴 ⃗ and 𝐶 ⃗ , the position of the penguin 𝑖 in the current iteration (𝑃 𝐼𝑡𝑟 (𝑖)), a social force 𝑆, and the position of the current optimal emperor penguin (𝑃 𝑜𝑝𝑡 ). The proposed equation by Dhiman and Kumar [15] to calculate the distance (𝐷) is presented in equation (10). The calculations of the two collision vectors 𝐴 ⃗ and 𝐶 ⃗ are shown in equations ( 11) and (12), respectively.…”
Section: Determining the Distance Between The Emperor Penguinsmentioning
confidence: 99%
“…The literature is consisted of several innovative concepts for the prediction of the vehicles' trajectories or the determination of the drivers' conditions, for instance, whether they are drunk [19]. There several instances for the IoV technologies, for example, edge/cloud computing [20][21][22], blockchain [23,24], sensor technologies [25], artificial intelligence (AI) [26][27][28][29][30] etc. These technologies are capable of exploring the most proper solutions required for providing reliability, security, and autonomy for vehicular networks [1].…”
Section: Internet Of Vehiclesmentioning
confidence: 99%
“…were demonstrated. More recently; [26] addressed a solid transportation problem with interval cost by the use of fractional goal programming method; [37] developed a framework of bi-level MOLFPP to optimize water consumption structure; [1] investigated the fractional-order tumour-immune-vitamin model trough fixed point results; [12] presented an application of the LFPP with fuzzy nature in industry sector; [33,34] developed the application of multi-objective controllers in medical science and industry; [21] transformed a set covering problem, which has application in the real world problems such as facility problems, airlines schedules problem, etc., into the MOLFPP; [17] studied a fractional two-stage transshipment problem where all the parameters are represented by fuzzy numbers; [16] presented a multiobjective linear fractional inventory problem with generalized intuitionistic fuzzy numbers.…”
mentioning
confidence: 99%