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Vijay K. Yadav 0002
Person information
- affiliation: Indian Institute of Technology (BHU) Varanasi, Department of Mathematical Sciences, India
Other persons with the same name
- Vijay K. Yadav 0001 (aka: Vijay Kumar Yadav 0001) — Central University of Rajasthan, Department of Mathematics, Ajmer, India
- Vijay Kumar Yadav 0003 — Indian Institute of Information Technology Allahabad, Department of IT, Deoghat, India
- Vijay Kumar Yadav 0004 — Indira Gandhi Delhi Technichal University for Women, New Delhi, India
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2020 – today
- 2024
- [j7]Sapna Baluni, Vijay K. Yadav, Subir Das:
Lagrange stability criteria for hypercomplex neural networks with time varying delays. Commun. Nonlinear Sci. Numer. Simul. 131: 107765 (2024) - [j6]Sapna Baluni, Vijay K. Yadav, Subir Das, Jinde Cao:
Synchronization of Hypercomplex Neural Networks with Mixed Time-Varying Delays. Cogn. Comput. 16(3): 888-908 (2024) - [j5]Sapna Baluni, Vijay K. Yadav, Subir Das:
Quasi-projective synchronization of non-identical time-varying delayed quaternion-valued neural networks with interaction terms: Direct method. Eng. Appl. Artif. Intell. 136: 108866 (2024) - 2022
- [j4]Sapna Baluni, Subir Das, Vijay K. Yadav, Jinde Cao:
Lagrange α-Exponential Synchronization of Non-identical Fractional-Order Complex-Valued Neural Networks. Circuits Syst. Signal Process. 41(10): 5632-5652 (2022) - [j3]Ankit Kumar, Vijay K. Yadav, Subir Das, Rajeev:
Global Exponential Stability of Takagi-Sugeno Fuzzy Cohen-Grossberg Neural Network With Time-Varying Delays. IEEE Control. Syst. Lett. 6: 325-330 (2022) - [j2]Sapna Baluni, Vijay K. Yadav, Subir Das:
Quasi projective synchronization of time varying delayed complex valued Cohen-Grossberg neural networks. Inf. Sci. 612: 231-240 (2022)
2010 – 2019
- 2017
- [j1]Subir Das, Vijay K. Yadav:
Stability analysis, chaos control of fractional order Vallis and El-Nino systems and their synchronization. IEEE CAA J. Autom. Sinica 4(1): 114-124 (2017) - 2016
- [c1]Vijay K. Yadav, Subir Das, Donato Cafagna:
Nonlinear synchronization of fractional-order Lu and Qi chaotic systems. ICECS 2016: 596-599
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