Ajay Devaraj

Dr. Ajay Devaraj

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Research Focus & Metrics

Academic Career Length

7Years (2020-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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13 September 2021 in Granular Computing
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Journal Article
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PCP Chellamani
P Chellamani
ADAjay Devaraj
Ajay Devaraj
SBSaid Broumi
Said Broumi
TLT. Antony Alphonse Ligori
T. Antony Alphonse Ligori


12 April 2023 in Multimedia Tools and Applications
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Journal Article
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ADAjay Devaraj
Ajay Devaraj
GSGaneshsree Selvachandran
Ganeshsree Selvachandran
JAJ. Aldring
J. Aldring
PTPham Huy Thong
Pham Huy Thong
LSLe Hoang Son
Le Hoang Son
BCBui Cong Cuong
Bui Cong Cuong
The spherical fuzzy set (SFS) model is one of the newly developed extensions of fuzzy sets (FS) for the purpose of dealing with uncertainty or vagueness in decision making. The aim of this paper is to define new exponential and Einstein exponential operational laws for spherical fuzzy sets and their corresponding aggregation operators. We introduce the operational laws for exponential and Einstein exponential SFSs in which the base values are crisp numbers and the exponents (weights) are spherical fuzzy numbers. Some of the properties and characteristics of the proposed operations are then discussed. Based on these operational laws, some new aggregation operators for the SFS model, namely Spherical Fuzzy Weighted Exponential Averaging (SFWEA) and Spherical Fuzzy Einstein Weighted Exponential Averaging (SFEWEA) operators are introduced. Finally, a decision-making algorithm based on these newly introduced aggregation operators is proposed and applied to a multi-criteria decision making (MCDM) problem related to ranking different types of psychotherapy.

21 April 2022 in Computational and Applied Mathematics
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Journal Article
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SQShio Gai Quek
Shio Gai Quek
GSGaneshsree Selvachandran
Ganeshsree Selvachandran
ADAjay Devaraj
Ajay Devaraj
PCP Chellamani
P Chellamani
DTDavid Taniar
David Taniar
NGNguyen Long Giang
Nguyen Long Giang

1 January 2021 in Complexity
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Journal Article
Open access
NBNattakan Boonsatit
Nattakan Boonsatit
RSR. Sugumar
R. Sugumar
ADAjay Devaraj
Ajay Devaraj
GRGrienggrai Rajchakit
Grienggrai Rajchakit
CLC. P. Lim
C. P. Lim
Praveen AgarwalPraveen Agarwal
Praveen Agarwal
This article examines mixed ℋ‐infinity and passivity synchronization of Markovian jumping neutral‐type complex dynamical network (MJNTCDN) models with randomly occurring coupling delays and actuator faults. The randomly occurring coupling delays are considered to design the complex dynamical networks in practice. These delays complied with certain Bernoulli distributed white noise sequences. The relevant data including limits of actuator faults, bounds of the nonlinear terms, and external disturbances are available for designing the controller structure. Novel Lyapunov–Krasovskii functional (LKF) is constructed to verify the stability of the error model and performance level. Jensen’s inequality and a new integral inequality are applied to derive the outcomes. Sufficient conditions for the synchronization error system (SES) are given in terms of linear matrix inequalities (LMIs), which can be analyzed easily by utilizing general numerical programming. Numerical illustrations are given to exhibit the usefulness of the obtained results.