A novel generalized similarity measure under intuitionistic fuzzy environment and its applications to criminal investigation

被引:1
作者
Dutta, Palash [1 ]
Banik, Abhilash Kangsha [1 ]
机构
[1] Dibrugarh Univ, Dept Math, Dibrugarh 786004, Assam, India
关键词
Fuzzy set; Intuitionistic fuzzy set; Similarity measure; Clustering; Crime linkage; Psychological profiling; VAGUE SETS; CORRELATION-COEFFICIENT; CLUSTERING-ALGORITHM; DISTANCE;
D O I
10.1007/s10462-023-10682-2
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In our contemporary world, where crime prevails, the expeditious conduct of criminal investigations stands as an essential pillar of law and order. However, these inquiries often grapple with intricate complexities, particularly uncertainties stemming from the scarcity of reliable evidence, which can significantly hinder progress. To surmount these challenges, the invaluable tools of crime linkage and psychological profiling of offenders have come to the forefront. The advent of Intuitionistic Fuzzy Sets (IFS) has proven pivotal in navigating these uncertain terrains of decision-making, and at the heart of this lies the concept of similarity measure-an indispensable tool for unraveling intricate problems of choice. While a multitude of similarity measures exists for gauging the likeness between IFSs, our study introduces a novel generalized similarity measure firmly rooted in the IFS framework, poised to surpass existing methods with enhanced accuracy and applicability. We then extend the horizon of practicality by employing this pioneering similarity measure in the domain of clustering for crime prediction-a paramount application within the realm of law enforcement. Furthermore, we venture into the domain of psychological profiling, a potent avenue that has the potential to significantly fortify the arsenal of crime investigations. Through the application of our proposed similarity measure, we usher in a new era of efficacy and insight in the pursuit of justice. In sum, this study not only unveils a groundbreaking similarity measure within the context of an Intuitionistic fuzzy environment but also showcases its compelling applications in the arena of criminal investigation, marking a significant stride toward swifter and more informed decisions in the realm of law and order.
引用
收藏
页数:55
相关论文
共 66 条
[1]   q-rung orthopair fuzzy 2-tuple linguistic clustering algorithm and its applications to clustering analysis [J].
Abbas, Fatima ;
Ali, Jawad ;
Mashwani, Wali Khan ;
Syam, Muhammad I. .
SCIENTIFIC REPORTS, 2023, 13 (01)
[2]   Group decision-making method with Pythagorean fuzzy rough number for the evaluation of best design concept [J].
Akram, Muhammad ;
Zahid, Sadaf .
GRANULAR COMPUTING, 2023, 8 (06) :1121-1148
[3]   Complex q-rung orthopair fuzzy 2-tuple linguistic group decision-making framework with Muirhead mean operators [J].
Akram, Muhammad ;
Naz, Sumera ;
Abbas, Tahir .
ARTIFICIAL INTELLIGENCE REVIEW, 2023, 56 (09) :10227-10274
[4]   Extended CODAS method for multi-attribute group decision-making based on 2-tuple linguistic Fermatean fuzzy Hamacher aggregation operators [J].
Akram, Muhammad ;
Niaz, Zohra ;
Feng, Feng .
GRANULAR COMPUTING, 2023, 8 (03) :441-466
[5]   Vector Similarity Measures of Dual Hesitant Fuzzy Linguistic Term Sets and Their Applications [J].
Ali, Jawad ;
Al-kenani, Ahmad N. .
SYMMETRY-BASEL, 2023, 15 (02)
[6]   Cosine similarity measures between q-rung orthopair linguistic sets and their application to group decision making problems [J].
Ali, Jawad ;
Naeem, Muhammad .
SCIENTIFIC REPORTS, 2022, 12 (01)
[7]   Distance and similarity measures for normal wiggly dual hesitant fuzzy sets and their application in medical diagnosis [J].
Ali, Jawad ;
Naeem, Muhammad .
SCIENTIFIC REPORTS, 2022, 12 (01)
[8]   A multi-criteria group decision-making approach based on revised distance measures under dual hesitant fuzzy setting with unknown weight information [J].
Ali, Jawad ;
Bashir, Zia ;
Rashid, Tabasam .
SOFT COMPUTING, 2022, 26 (17) :8387-8401
[10]   INTUITIONISTIC FUZZY-SETS [J].
ATANASSOV, KT .
FUZZY SETS AND SYSTEMS, 1986, 20 (01) :87-96