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首页> 外文期刊>Sonklanakarin Journal of Science and Technology >Fuzzy dynamic programming problem for single additive constraint with multiplicatively separable return in terms of trapezoidal membership functions
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Fuzzy dynamic programming problem for single additive constraint with multiplicatively separable return in terms of trapezoidal membership functions

机译:梯形隶属度函数的可加收益可分离的单加性约束的模糊动态规划问题

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Dynamic programming problems (DP) are multivariable optimization problems that can be decomposed into a series ofstages, and optimization is done at each stage with respect to one variable only. DP allows a suitable quantitative study procedurethat can be used to assess various optimization problems. The technique offers an efficient procedure for finding optimaldecisions. Here, we address a Fuzzy Dynamic Programming Problem with a single additive constraint and multiplicativelyseparable return, with the support of trapezoidal membership functions and related arithmetic operations. The procedure has beenadapted from Fuzzy Dynamic Programming Problem (FDPP). The fuzzified version of the problem is stated and illustrated with anumerical example, and it is shown that the proposed procedure is more efficient in handling the dynamic programming problemthan alternative classical procedures. As a final point, the optimal solution is provided in the form of fuzzy numbers withtrapezoidal fuzzy membership functions, and also the solution is compared with existing methodology in a numerical example.
机译:动态编程问题(DP)是可以分解为多个阶段的多变量优化问题,并且仅在一个变量的每个阶段进行优化。 DP允许使用合适的定量研究程序,该程序可用于评估各种优化问题。该技术为找到最佳决策提供了有效的程序。在这里,我们通过梯形隶属函数和相关算术运算的支持,解决了具有单个加性约束和可乘分离收益的模糊动态规划问题。该程序已从模糊动态规划问题(FDPP)中进行了修改。用一个算术例子说明并说明了问题的模糊化版本,结果表明,所提出的过程在处理动态规划问题上比替代经典过程更为有效。最后,以具有梯形模糊隶属度函数的模糊数的形式提供了最优解,并在数值示例中将该解与现有方法进行了比较。

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