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Dr. Ajey K Tiwari
Dr. Ajey K Tiwari
Digvijai Nath P G College, Gorakhpur, Uttar Pradesh, India
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Classification of Lie point symmetries for quadratic Liénard type equation ẍ+f(x)ẋ2+g(x)=0
AK Tiwari, SN Pandey, M Senthilvelan, M Lakshmanan
Journal of Mathematical Physics 54 (5), 2013
752013
Radiating stars with exponential Lie symmetries
R Mohanlal, SD Maharaj, AK Tiwari, R Narain
General Relativity and Gravitation 48, 1-15, 2016
272016
Lie point symmetries classification of the mixed Liénard-type equation
AK Tiwari, SN Pandey, M Senthilvelan, M Lakshmanan
Nonlinear Dynamics 82, 1953-1968, 2015
142015
Riccati equations for bounded radiating systems
SD Maharaj, AK Tiwari, R Mohanlal, R Narain
Journal of Mathematical Physics 57 (9), 2016
122016
Isochronous Liénard-type nonlinear oscillators of arbitrary dimensions
AK Tiwari, AD Devi, RG Pradeep, VK Chandrasekar
Pramana 85, 789-805, 2015
102015
Erratum: “Classification of Lie point symmetries for quadratic Liénard type equation ” [J. Math. Phys. 54, 053506 (2013)]
AK Tiwari, SN Pandey, M Senthilvelan, M Lakshmanan
Journal of Mathematical Physics 55 (5), 059901, 2014
62014
Classification of Lie point symmetries for quadratic Lienard type equation 0)()(2=++ xgxxfx x xx. Journal of Mathematical Physics. 54 (2013): 053506
AK Tiwari, SN Pandey, M Senthilvelan, M Lakshmanan
Erratum J. Math. Phys 55, 059901, 2014
62014
New class of geodesic radiating systems
AK Tiwari, SD Maharaj
The European Physical Journal Plus 132, 1-8, 2017
52017
The inverse problem of a mixed Liénard-type nonlinear oscillator equation from symmetry perspective
AK Tiwari, SN Pandey, VK Chandrasekar, M Senthilvelan, M Lakshmanan
Acta Mechanica 227, 2039-2051, 2016
52016
Factorization technique and isochronous condition for coupled quadratic and mixed Liénard-type nonlinear systems
AK Tiwari, SN Pandey, VK Chandrasekar, M Lakshmanan
Applied Mathematics and Computation 252, 457-472, 2015
52015
Static spherical metrics: a geometrical approach
AK Tiwari, SD Maharaj, R Narain
Classical and Quantum Gravity 34 (15), 155009, 2017
22017
Response to “Comment on ‘Classification of Lie point symmetries for quadratic Liénard type equation ẍ + f(x)ẋ2 + g(x) = 0’” [J. Math. Phys. 61, 044101 (2020)]
ML V.K.Chandrasekar, A.K.Tiwari, S.N.Pandey, M.Senthilvelan
Journal of Mathematical Physics 61, 044102, 2020
2020
Symmetry and integrability aspects of a generalized damped nonlinear oscillators and systems
AT S. N. Pandey
International Congress of Mathematicians (ICM 2010), 2010
2010
El sistema no puede realizar la operación en estos momentos. Inténtalo de nuevo más tarde.
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