Application of Laplace and Fourier Transforms in MAGDM Problems
Multiple Attribute Group Decision Making
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A MAGDM problem is to find a desirable solution from a finite number of feasible alternatives assessed on multiple attributes. To choose a desirable solution, the decision maker often provides his/her preferred information in the form of numerical values, such as exact values, interval number values and fuzzy numbers. However, under many conditions, numerical values are inadequate or insufficient to model real-life decision problems. Indeed, human judgments including preference information may be stated in problems of Laplace and Fourier transform information. Hence, MAGDM problems under Lapla...
A MAGDM problem is to find a desirable solution from a finite number of feasible alternatives assessed on multiple attributes. To choose a desirable solution, the decision maker often provides his/her preferred information in the form of numerical values, such as exact values, interval number values and fuzzy numbers. However, under many conditions, numerical values are inadequate or insufficient to model real-life decision problems. Indeed, human judgments including preference information may be stated in problems of Laplace and Fourier transform information. Hence, MAGDM problems under Laplace and Fourier environment are an interesting area of study.
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