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शिक्षा मंत्रालय, भारत सरकार द्वारा वित्त पोषित

Dr. Jeevaraj S

Dr. Jeevaraj S

Designation: Assistant Professor

Department: Engineering Sciences

Honour: Ph.D. (NIT Tiruchirappalli)

Experience: IIT Delhi: September 2017 to Jan 2019; ABV-IIITM: Jan 2019 to till date

Area of Interest: Fuzzy Mathematics, Fuzzy Decision Making, Similarity Measures, Aggregation Operators.

Office Phone : +91-751-2449746

Address: E Block -109, ABV-IIITM, Morena Link Road, Gwalior-474015 (M.P.)

Email: jeevaraj@iiitm.ac.in

Biography

Dr. Jeevaraj S is currently working as Assistant Professor at Atal Bihari Vajpayee - Indian Institute of Information Technology & Management Gwalior. Prior to this, he was associated with the Indian Institute of Technology Delhi as Senior Project Scientist for one and a half years.

He completed his M.Sc. (Applied Mathematics) from Thiagarajar College of Engineering in 2012 and PhD degree from the National Institute of Technology Tiruchirappalli in 2017. His PhD thesis work is focused on the total ordering of intuitionistic fuzzy numbers of different types. Presently he is working in the field of intuitionistic fuzzy logic and its applications to Decision Making, Information Systems and Image Processing. He has published 26 international journal articles (25 SCI, 1 Scopus, with a cumulative impact factor of 96.1), and 8 international conference articles. He is also serving as a reviewer for more than 17 SCI-indexed international journals. He has been listed as the world’s top 2% of researchers/scientists in recent year category by Elsevier-Stanford University, USA (September, 2024 August 2024 data-update for "Updated science-wide author databases of standardized citation indicators" - Elsevier BV (digitalcommonsdata.com)).

Topics for B.Tech/ M.Tech Projects:

Fuzzy and Intuitionistic fuzzy Sets,

Information Retrieval,

Clustering Techniques,

Decision Support Systems (Developing Decision Making Algorithms)

Fuzzy Information Systems and Cryptography

Soft Computing.

PhD Students:

1. Ms. Rakhi Bihari (Thesis submitted)

2. Mr. Bibhuti Bhusana Meher (On going since July 2022)

Call for Paper "Special Issue in a SCIE (Q1) journal": Paper submission for the special issue titled "Various Generalizations to Fuzzy sets and Their Applications in Engineering and Management" is open now. 
Click the link below for the further information

Papers Published         :

S.No

Paper Title

Journal Title

Impact Factor

1

Total Ordering Defined on the Set of Intuitionistic Fuzzy Numbers.

Journal of Intelligent & Fuzzy Systems (SCI)

1.7

2

Total Ordering for Intuitionistic Fuzzy Numbers. 

Complexity (John Wiley Publishers) (SCI)

1.7

3

A Linear Ordering on the Class of Trapezoidal Intuitionistic Fuzzy Numbers. 

Expert Systems With Applications (SCI)

7.5

4

A Complete Ranking of Incomplete Trapezoidal Information.  

Journal of Intelligent & Fuzzy Systems (SCI)

1.7

5

An Intuitionistic Fuzzy Multi Criteria Decision Making method based on Non-hesitance score for Interval Valued Intuitionistic fuzzy sets.

Soft Computing (Springer) (SCI)

3.1

6

Complete Ranking of Intuitionistic Fuzzy Numbers.

Fuzzy Information and Engineering (Elsevier)(SCOPUS)

1.3

7

Ranking of Incomplete Trapezoidal Information.

Soft Computing (Springer) (SCI)

3.1

8.

An Improved ranking method for comparing Trapezoidal Intuitionistic Fuzzy Numbers and its applications to Multicriteria Decision Making.

Neural Computing and Applications (Springer)  (SCI)

4.5

9

A new Ranking Principle for Ordering trapezoidal intuitionistic fuzzy numbers.

Complexity (John Wiley&Hindawi Publishers) (SCI)

1.7

10

A Complete Ranking of Trapezoidal Fuzzy Numbers and Its Applications to Muti-criteria Decision Making. 

Neural Computing and Applications (Springer)  (SCI)

4.5

11

Similarity measure on incomplete imprecise interval information ans its applications

Neural Computing and Applications (Springer)  (SCI)

4.5

12

Similarity measure on interval valued intuitionistic fuzzy numbers based on non-hesitance score and its application to pattern recognition

Computational and Applied Mathematics (SCI)

2.5

13

Ordering of interval-valued Fermatean fuzzy sets and its applications

Expert Systems With Applications (SCI)

7.5

14

A New Ranking Method for Interval-Valued Intuitionistic Fuzzy Numbers and Its Application in Multi-Criteria Decision-Making 

 Mathematics (SCI) 2.3

15

Selection of resilient suppliers in manufacturing industries post-COVID-19: implications for economic and social sustainability in emerging economics   International Journal of Emerging Markets (ABDC, ABS)  2.7

16

A note on multi-criteria decision-making using a complete ranking of generalized trapezoidal fuzzy numbers   Soft Computing (SCI) 3.1

17

Trapezoidal Intuitionistic Fuzzy Power Heronian Aggregation Operator and Its Applications to Multiple-Attribute Group Decision-Making Axioms (SCI) 1.9

18

A complete ranking of trapezoidal-valued intuitionistic fuzzy number: an application in evaluating social sustainability Neural Computing and Applications (SCI) 4.5

19

Membership Score of an interval-valued Pythagorean fuzzy numbers and its applications   IEEE Access (SCI) 3.4

20

A new ranking principle for ordering generalized trapezoidal fuzzy numbers based on diagonal distance, mean and its applications to supplier selection  Soft Computing (SCI) 3.1

21

Geometric approach for ranking generalized trapezoidal fuzzy numbers and its application in selecting security guard service company Expert Systems With Applications (SCI) 7.5

22

Adoption of energy consumption in urban mobility considering digital carbon footprint: A two-phase interval-valued Fermatean fuzzy dominance methodology

Engineering Applications of Artificial Intelligence (SCI) 7.5

23

A Few Similarity Measures on the Class of Trapezoidal-Valued Intuitionistic Fuzzy Numbers and Their Applications in Decision Analysis

Mathematics (SCI) 2.3

24

Complete ranking for generalized trapezoidal fuzzy numbers and its application in supplier selection using the GTrF-CoCoSo approach

Expert Systems With Applications (SCI) 7.5

25

Interval-valued fermatean fuzzy Aczel-Alsina geometric aggregation operators and their applications to group decision-making

Physica Scripta (SCI)  2.6

26

A new simplex algorithm for interval-valued Fermatean fuzzy Linear programming problems

Computational and Applied Mathematics (SCI)  2.5

 

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