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Neutrosophic number linear programming method and its application under neutrosophic number environments

机译:中性学数字线性规划方法及其在中性学数字环境下的应用

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In real world, there exists determinate and/or indeterminate information. Hence, the indeterminate problems are inevitable and have to be taken into account in optimization problems. Then, a neutrosophic number (NN) is very suitable for expressing determinate and/or indeterminate information because a NN () consists of its determinate part a and its indeterminate part bI for , where the symbol "I" denotes indeterminacy and R is all real numbers. This paper firstly presents some basic operations of NNs and a neutrosophic function involving NNs, which is simply called a NN function and then develops a NN linear programming (NNLP) method to handle NN optimization problems. Moreover, a numerical example and an application of production planning are provided, respectively, to show the solving method and application of NNLP problems. In general, the NNLP method yields the basic NN solutions. Further, the possible ranges of the optimal solution are discussed when the indeterminacy I is specified as a possible interval ranges corresponding to actual requirements in real applications.
机译:在现实世界中,存在确定和/或不确定的信息。因此,不确定的问题是不可避免的,必须在优化问题中考虑。然后,中性学数字(NN)非常适合于表达确定和/或不确定的信息,因为NN()包括其确定部分A及其不确定部分BI,其中符号“I”表示不确定性和r是真实的数字。本文首先介绍了NNS的一些基本操作和涉及NNS的中性函数,其简单地称为NN功能,然后开发NN线性编程(NNLP)方法以处理NN优化问题。此外,分别提供了数值示例和生产规划的应用,以显示NNLP问题的求解方法和应用。通常,NNLP方法产生基本的NN解决方案。此外,当将不确定性I指定为与实际应用中的实际要求相对应的可能间隔范围时,讨论最佳解决方案的可能范围。

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