摘要
文章提出一种基于区间q-rung Orthopair模糊Minkowski距离测度、熵测度及加权平均算子的TOPSIS多属性决策方法。首先提出区间q-rung Orthopair模糊Minkowski距离测度并研究其性质,其次提出区间q-rung Orthopair模糊熵测度和区间q-rung Orthopair模糊加权平均算子,然后针对方案属性权重完全未知的情况提出一种基于区间q-rung Orthopair模糊Minkowski距离测度和熵测度的TOPSIS多属性决策方法,最后将新方法应用于证券投资方案选择多属性决策,验证文章方法的可行性和有效性。
This paper presents a TOPSIS method for multicriteria decision-making based on q-rung interval-valued Orthopair fuzzy Minkovsky distance measure, entropy measure and weighted averaging aggregation operators. Firstly, we propose q-rung interval-valued Orthopair fuzzy Minkovsky distance measure and study its properties. Secondly, we present q-rung interval-valued Orthopair fuzzy entropy measure and q-rung interval-valued Orthopair fuzzy weighted averaging aggregation operators. Then we put forward a TOPSIS method for multicriteria decision-making based on q-rung interval-valued Orthopair fuzzy Minkovsky distance measure and entropy measure in which the weights of attributes are completely unknown. Finally, we apply the new method to multicriteria decision-making for securities investment in order to verify the feasibility and effectiveness of proposed method.
作者
汪烨
夏豪杰
林志超
周礼刚
肖箭
WANG Ye;XIA Hao-jie;LIN Zhi-chao;ZHOU Li-gang;XIAO Jian(School of Mathematical Sciences,Anhui University,Hefei 230601,China)
出处
《价值工程》
2020年第21期231-238,共8页
Value Engineering
基金
国家自然科学基金(71771001,71701001,71871001,71901001,71901088)
安徽省自然科学基金杰出青年基金(1908085J03)
安徽省学术和技术带头人及后备人选资助项目(2018H179)
安徽大学大学生创新创业项目(201910357003,201910357004,201910357347)
安徽大学学术科技节学术研究和科技创新项目(TY20190101)。
