Approaches to the selection of cold chain logistics enterprises under hesitant fuzzy environment based on decision distance measures

Hesitant fuzzy sets are very useful in dealing with decision making problems for imprecise information. Taking account that there exist differences among the decision information given by decision makers and the hesitant fuzzy information given is in different accurate levels, we propose the concept of accuracy weight vector based on the decision distance measures for hesitant fuzzy sets to get a more accurate result. We develop the hesitant fuzzy accurate weighted average (HFAWA) operator and the hesitant fuzzy accurate weighted geometric (HFAWG) operator, where the weights of the attributes are determined by the accurate degrees of the hesitant fuzzy information. The properties of the HFAWA operator and the HFAWG operator are investigated, respectively. Furthermore, we present new methods for the selection of cold chain logistics enterprises based on hesitant fuzzy information. Finally, an example is illustrated to show the applications of the new approaches under hesitant fuzzy environment based on decision distance measures.

[1]  Lotfi A. Zadeh,et al.  Fuzzy Sets , 1996, Inf. Control..

[2]  Lotfi A. Zadeh,et al.  Outline of a New Approach to the Analysis of Complex Systems and Decision Processes , 1973, IEEE Trans. Syst. Man Cybern..

[3]  Krassimir T. Atanassov,et al.  Intuitionistic fuzzy sets , 1986 .

[4]  Ranjit Biswas,et al.  Some operations on intuitionistic fuzzy sets , 2000, Fuzzy Sets Syst..

[5]  Zeshui Xu,et al.  Some geometric aggregation operators based on intuitionistic fuzzy sets , 2006, Int. J. Gen. Syst..

[6]  Zeshui Xu,et al.  Intuitionistic Fuzzy Aggregation Operators , 2007, IEEE Transactions on Fuzzy Systems.

[7]  Ronald R. Yager,et al.  Prioritized aggregation operators , 2008, Int. J. Approx. Reason..

[8]  V. Torra,et al.  A framework for linguistic logic programming , 2010 .

[9]  Huayou Chen,et al.  An approach to group decision making with interval fuzzy preference relations based on induced generalized continuous ordered weighted averaging operator , 2011, Expert Syst. Appl..

[10]  Zeshui Xu,et al.  Distance and similarity measures for hesitant fuzzy sets , 2011, Inf. Sci..

[11]  Huayou Chen,et al.  On compatibility of uncertain additive linguistic preference relations and its application in the group decision making , 2011, Knowl. Based Syst..

[12]  Huayou Chen,et al.  Continuous generalized OWA operator and its application to decision making , 2011, Fuzzy Sets Syst..

[13]  Zeshui Xu,et al.  Induced generalized intuitionistic fuzzy operators , 2011, Knowl. Based Syst..

[14]  Zeshui Xu,et al.  Approaches to multiple attribute group decision making based on intuitionistic fuzzy power aggregation operators , 2011, Knowl. Based Syst..

[15]  Zeshui Xu,et al.  Hesitant fuzzy information aggregation in decision making , 2011, Int. J. Approx. Reason..

[16]  Huayou Chen,et al.  Generalized power aggregation operators and their applications in group decision making , 2012, Comput. Ind. Eng..

[17]  José M. Merigó,et al.  Uncertain generalized aggregation operators , 2012, Expert Syst. Appl..

[18]  Huayou Chen,et al.  A generalization of the power aggregation operators for linguistic environment and its application in group decision making , 2012, Knowl. Based Syst..

[19]  Guiwu Wei,et al.  Hesitant fuzzy prioritized operators and their application to multiple attribute decision making , 2012, Knowl. Based Syst..

[20]  Dejian Yu,et al.  Interval-valued intuitionistic fuzzy prioritized operators and their application in group decision making , 2012, Knowl. Based Syst..

[21]  Zeshui Xu,et al.  Hesitant fuzzy geometric Bonferroni means , 2012, Inf. Sci..

[22]  Zeshui Xu,et al.  Prioritized intuitionistic fuzzy aggregation operators , 2013, Inf. Fusion.

[23]  Huayou Chen,et al.  Hesitant Fuzzy Power Bonferroni Means and Their Application to Multiple Attribute Decision Making , 2015, IEEE Transactions on Fuzzy Systems.

[24]  Georg Peters,et al.  DCC: a framework for dynamic granular clustering , 2016 .

[25]  D. Ciucci Orthopairs and granular computing , 2016 .

[26]  Bruno Apolloni,et al.  A neurofuzzy algorithm for learning from complex granules , 2016 .

[27]  Edy Portmann,et al.  Granular computing as a basis of human–data interaction: a cognitive cities use case , 2016, Granular Computing.

[28]  P. Ducange,et al.  Multi-objective evolutionary design of granular rule-based classifiers , 2016 .

[29]  J. Mendel A comparison of three approaches for estimating (synthesizing) an interval type-2 fuzzy set model of a linguistic term for computing with words , 2016 .

[30]  Han Liu,et al.  Rule-based systems: a granular computing perspective , 2016, Granular Computing.

[31]  Didier Dubois,et al.  Bridging gaps between several forms of granular computing , 2016, Granular Computing.

[32]  Fernando Gomide,et al.  Evolving granular analytics for interval time series forecasting , 2016, Granular Computing.

[33]  Pawan Lingras,et al.  Granular meta-clustering based on hierarchical, network, and temporal connections , 2016 .

[34]  Giuseppe D’Aniello,et al.  Enforcing situation awareness with granular computing: a systematic overview and new perspectives , 2016 .

[35]  Fan Min,et al.  Semi-greedy heuristics for feature selection with test cost constraints , 2016 .

[36]  Andrzej Skowron,et al.  Interactive granular computing , 2016 .

[37]  Yiyu Yao A triarchic theory of granular computing , 2016 .

[38]  Lorenzo Livi,et al.  Granular computing, computational intelligence, and the analysis of non-geometric input spaces , 2016 .

[39]  Zeshui Xu,et al.  Managing multi-granularity linguistic information in qualitative group decision making: an overview , 2016 .

[40]  Vladik Kreinovich,et al.  Solving equations (and systems of equations) under uncertainty: how different practical problems lead to different mathematical and computational formulations , 2016 .

[41]  Mingli Song,et al.  A study of granular computing in the agenda of growth of artificial neural networks , 2016, Granular Computing.

[42]  Guoyin Wang,et al.  Granular computing: from granularity optimization to multi-granularity joint problem solving , 2016, Granular Computing.

[43]  Han Liu,et al.  Granular computing-based approach for classification towards reduction of bias in ensemble learning , 2017, GRC 2017.

[44]  Yingdong He,et al.  GIFIHIA operator and its application to the selection of cold chain logistics enterprises , 2017, GRC 2017.

[45]  Xunwei Zhou Membership grade mining of mutually inverse fuzzy implication propositions , 2017, GRC 2017.

[46]  Erratum to: Membership grade mining of mutually inverse fuzzy implication propositions , 2017, GRC 2017.

[47]  Zeshui Xu,et al.  An overview of interval-valued intuitionistic fuzzy information aggregations and applications , 2016, Granular Computing.

[48]  Mauricio A. Sanchez,et al.  Fuzzy higher type information granules from an uncertainty measurement , 2017, GRC 2017.

[49]  Vladik Kreinovich,et al.  Concepts of solutions of uncertain equations with intervals, probabilities and fuzzy sets for applied tasks , 2017, GRC 2017.

[50]  S. Kar,et al.  Robust decision making using intuitionistic fuzzy numbers , 2017, GRC 2017.