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An optimal solution of energy scheduling problem based on chance-constraint programming model using Interval-valued neutrosophic constraints

机译:利用间隔 - 值Utumophic限制基于机会约束编程模型的能量调度问题的最优解

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摘要

Neutrosophic sets have been commenced as a generalization of crisp, fuzzy and intuitionistic fuzzy sets to depict vague, incompatible and deficient information about a real world dilemma. Interval-valued fuzzy sets have widely been acknowledged as more proficient in modeling suspicions and practical in assigning an interval of values where allotting an accurate and precise number to an expert's outlook is too restrictive. They endow with a more appropriate background to characterize higher order of uncertainties and fuzziness of real world. To solve linear programming network problems with constraints concerning interval-valued neutrosophic numbers, a technique has been established by using score function and upper and lower membership functions of interval-valued neutrosophic numbers. An application of energy scheduling problem with constraints represented as interval-valued trapezoidal neutrosophic numbers has been discussed and solved via this technique. Also an additional example to exemplify the proposed method by implementing it on minimum spanning tree and shortest path problem is employed. Furthermore, a comparative examination was performed to validate the effectiveness and usefulness of the projected methodology.
机译:中性学套装已开始作为清晰,模糊和直觉模糊集的概括,以描绘有关真实世界困境的模糊,不相容和缺乏信息。间隔值被广泛被认为更精通建模怀疑和实用在分配分配准确和精确数量的值为专家的前景过度限制。他们赋予了一个更合适的背景,以表征更高阶的不确定因素和现实世界的模糊。为了解决关于间隔值中性量数字的约束的线性编程网络问题,通过使用间隔值中性量数字的得分函数和上下隶属函数来建立一种技术。已经讨论并通过该技术讨论了与表示为间隔值梯形中性学级数表示的约束的能量调度问题。另外,通过在最短的生成树和最短路径问题上实现所提出的方法的另外的示例。此外,进行比较检查以验证预计方法的有效性和有用性。

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