Journal
MATHEMATICS
Volume 11, Issue 16, Pages -Publisher
MDPI
DOI: 10.3390/math11163561
Keywords
interval-valued hesitant fuzzy element; aggregation operator; weighted geometric operator; multi-criterion decision-making
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In this paper, an improved interval-valued hesitant fuzzy weighted geometric (IIVHFWG) operator is proposed for multi-criterion decision-making. This operator overcomes the limitations of existing operators, which are prone to being influenced by extreme values. A new method to solve multi-criterion decision-making problems with interval-valued hesitant fuzzy elements is presented based on the proposed IIVHFWG operator. Numerical examples and comparisons demonstrate the effectiveness and advantages of this method.
In this paper, an improved interval-valued hesitant fuzzy weighted geometric (IIVHFWG) operator for multi-criterion decision-making is proposed. This operator is free of the limitations of the existing interval-valued hesitant fuzzy weighted average operator, interval-valued hesitant fuzzy weighted geometric operator, generalized interval-valued hesitant fuzzy weighted geometric operator, interval-valued hesitant fuzzy Hammer weighted average operator, and interval-valued hesitant fuzzy Hammer weighted geometric operator, which are prone to being influenced by extreme values. Based on the proposed IIVHFWG operator, a new method to solve the multi-criterion decisionmaking problems with interval-valued hesitant fuzzy elements is presented. Several numerical examples together with comparisons are introduced to demonstrate the effectiveness and advantages of this method.
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