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Multi-objective multi-item solid transportation problem in fuzzy environment

机译:模糊环境下的多目标多项目固体运输问题

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A multi-objective multi-item solid transportation problem with fuzzy coefficients for the objectives and constraints, is modeled and then solved by two different methods. A defuzz-ification method based on fuzzy linear programming is applied for fuzzy supplies, demands and conveyance capacities, including the condition that both total supply and conveyance capacity must not fall below the total demand. First, expected values of the fuzzy objective functions are considered to derive crisp values. Another method based on the concept of "minimum of fuzzy number" is applied for the objective functions that yields fuzzy values instead of particular crisp values for the fuzzy objectives. Fuzzy programming technique and global criterion method are applied to derive optimal compromise solutions of multi-objectives. A numerical example is solved using above mentioned methods and corresponding results are compared.
机译:对具有模糊系数的目标和约束的多目标多项目固体运输问题进行建模,然后通过两种不同的方法进行求解。将基于模糊线性规划的去模糊化方法应用于模糊供应,需求和运输能力,包括总供应和运输能力均不得低于总需求的条件。首先,考虑模糊目标函数的期望值以得出清晰的值。基于“模糊数的最小值”概念的另一种方法应用于目标函数,该函数产生模糊值,而不是模糊目标的特定明快值。应用模糊规划技术和全局判据法导出了多目标最优折衷解。使用上述方法解决了一个数值示例,并比较了相应的结果。

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