MUBEEN TAJUDEEN M

MUBEEN TAJUDEEN M


Research Focus & Metrics

Academic Career Length

4Years (2023-Present)

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

Representative Publications

View All Publications
20 October 2023 in ISA Transactions
Verified
Journal Article
Closed access
MAMohammed Yacoob Syed Ali
Mohammed Yacoob Syed Ali
MMMUBEEN TAJUDEEN M
MUBEEN TAJUDEEN M
OKO. M. Kwon
O. M. Kwon
BPBanadana Priya
Banadana Priya
GTGANESH THAKUR
GANESH THAKUR

18 April 2024 in Circuits, Systems, and Signal Processing
Verified
Journal Article
Closed access
PDF file
MMMUBEEN TAJUDEEN M
MUBEEN TAJUDEEN M
MAMohammed Yacoob Syed Ali
Mohammed Yacoob Syed Ali
PRPERUMAL Ramachandran
PERUMAL Ramachandran
SGSudesh Kumar Garg
Sudesh Kumar Garg
BPBandana Priya
Bandana Priya

13 March 2025 in Circuits, Systems, and Signal Processing
Verified
Journal Article
Closed access
PDF file
MMMUBEEN TAJUDEEN M
MUBEEN TAJUDEEN M
KBK. Asmiya Banu
K. Asmiya Banu
GRGrienggrai Rajchakit
Grienggrai Rajchakit
TAT. Aparna
T. Aparna
OKO. M. Kwon
O. M. Kwon
AJanuwat jirawattanapanit
anuwat jirawattanapanit

6 October 2025 in Fixed Point Theory and Algorithms for Sciences and Engineering
Verified
Journal Article
Open access
PDF file
TRThangathamizh Ravichandran
Thangathamizh Ravichandran
MMMUBEEN TAJUDEEN M
MUBEEN TAJUDEEN M
AAAli Akgul
Ali Akgul
MAMohamed Abdalla
Mohamed Abdalla
MHMurad Khan Hassani
Murad Khan Hassani
In the context of revised fuzzy cone metric spaces (RFCMS). This research attempts to present an innovative concept of tripled fixed point (TFP) conclusions employing a control function. A continuous, one-to-one self-map having subsequential convergence (SC) in RFCMS functions as the control function. Apart from that, under adapted contractive-type circumstances, distinct TFP conclusions are generated through employing the triangular characteristic of RFCM. To reinforce the findings, two illustrative examples are provided. Lastly, the theoretical conclusions are validated by showing that the solutions for a class of Volterra integral equations (VIEs) exist and are unique.