2021
DOI: 10.3390/w13020121
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A Robust Neutrosophic Modeling and Optimization Approach for Integrated Energy-Food-Water Security Nexus Management under Uncertainty

Abstract: Natural resources are a boon for human beings, and their conservation for future uses is indispensable. Most importantly, energy-food-water security (EFWS) nexus management is the utmost need of our time. An effective managerial policy for the current distribution and conservation to meet future demand is necessary and challenging. Thus, this paper investigates an interconnected and dynamic EFWS nexus optimization model by considering the socio-economic and environmental objectives with the optimal energy supp… Show more

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Cited by 19 publications
(6 citation statements)
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“…This study has also taken advantage of the versatile and practical texture of a neutrosophic fuzzy decision set to develop the neutrosophic fuzzy optimization models. The different model has been presented to solve the MOPPs under the set of constraints (Adhami and Ahmad, 2020; Ahmad, 2021b; Ahmad et al , 2021c, e). The neutrosophic approach quantifies each objective function’s marginal evaluation under three different membership functions, such as truth, indeterminacy and falsity membership functions, respectively.…”
Section: Solution Methodologymentioning
confidence: 99%
“…This study has also taken advantage of the versatile and practical texture of a neutrosophic fuzzy decision set to develop the neutrosophic fuzzy optimization models. The different model has been presented to solve the MOPPs under the set of constraints (Adhami and Ahmad, 2020; Ahmad, 2021b; Ahmad et al , 2021c, e). The neutrosophic approach quantifies each objective function’s marginal evaluation under three different membership functions, such as truth, indeterminacy and falsity membership functions, respectively.…”
Section: Solution Methodologymentioning
confidence: 99%
“…Definition 6: Ahmad et al [7,10] A feasible solution x * = {x * i } ∈ X is said to be non-dominated (efficient or Pareto-optimal) solution for the multiobjective optimization problem if there does not exist any other feasible solution x = {x i } such that…”
Section: Multiobjective Optimization Problemmentioning
confidence: 99%
“…For this reason, medical of icials must be in full contact with disease control specialists in specialized centers for the study of biological agents in order to have a full understanding of the signs and side effects of biological weapons and be prepared to face potential threats. Some of the scenarios that may be related to the detection of the spread of biological agents related to the biological risk that causes the spread of the disease in society are discussed below [38][39][40].…”
Section: Dissemination Of Biological Weapons Through Various Means Including Watermentioning
confidence: 99%