Assessment and linear programming under fuzzy conditions
The present work focuses on two directions. First, a new fuzzy method using triangular / trapezoidal fuzzy numbers as tools is developed for evaluating a group’s mean performance, when qualitative grades instead of numerical scores are used for assessing its members’ individual performance. Second,...
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| Published in: | Journal of fuzzy extension & applications (Online) Vol. 1; no. 3; pp. 189 - 205 |
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| Main Author: | |
| Format: | Journal Article |
| Language: | English |
| Published: |
Ayandegan Institute of Higher Education
01.09.2020
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| Subjects: | |
| ISSN: | 2783-1442, 2717-3453 |
| Online Access: | Get full text |
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| Abstract | The present work focuses on two directions. First, a new fuzzy method using triangular / trapezoidal fuzzy numbers as tools is developed for evaluating a group’s mean performance, when qualitative grades instead of numerical scores are used for assessing its members’ individual performance. Second, a new technique is applied for solving Linear Programming problems with fuzzy coefficients. Examples are presented on student and basket-ball player assessment and on real life problems involving Linear Programming under fuzzy conditions to illustrate the applicability of our results in practice. A discussion follows on the perspectives of future research on the subject and the article closes with the general conclusions. |
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| AbstractList | The present work focuses on two directions. First, a new fuzzy method using triangular / trapezoidal fuzzy numbers as tools is developed for evaluating a group’s mean performance, when qualitative grades instead of numerical scores are used for assessing its members’ individual performance. Second, a new technique is applied for solving Linear Programming problems with fuzzy coefficients. Examples are presented on student and basket-ball player assessment and on real life problems involving Linear Programming under fuzzy conditions to illustrate the applicability of our results in practice. A discussion follows on the perspectives of future research on the subject and the article closes with the general conclusions. |
| Author | Michael Voskoglou |
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| SubjectTerms | center of gravity (cog) defuzzification technique fuzzy linear programming (flp) fuzzy number (fn) fuzzy set (fs) trapezoidal fn (tpfn) triangular fn (tfn) |
| Title | Assessment and linear programming under fuzzy conditions |
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