Lie point symmetries classification of the mixed Liénard-type equation von Tiwari, Ajey K., Pandey, S. N., Senthilvelan, M., Lakshmanan, M.

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Factorization technique and isochronous condition for coupled quadratic and mixed Liénard-type nonlinear systems von Tiwari, Ajey K., Pandey, S.N., Chandrasekar, V.K., Lakshmanan, M.

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The inverse problem of a mixed Liénard-type nonlinear oscillator equation from symmetry perspective von Tiwari, Ajey K., Pandey, S. N., Chandrasekar, V. K., Senthilvelan, M., Lakshmanan, M.

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Erratum: “Classification of Lie point symmetries for quadratic Liénard type equation $\ddot{x}+f(x)\dot{x}^2+g(x)=0$ x ̈ + f ( x ) x ̇ 2 + g ( x ) = 0 ” [ J. Math. Phys. 54, 053506... von Tiwari, Ajey K., Pandey, S. N., Senthilvelan, M., Lakshmanan, M.

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Isochronous Liénard-type nonlinear oscillators of arbitrary dimensions von TIWARI, AJEY K, DEVI, A DURGA, PRADEEP, R GLADWIN, CHANDRASEKAR, V K

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Radiating stars with exponential Lie symmetries von Mohanlal, R., Maharaj, S. D., Tiwari, Ajey K., Narain, R.

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Classification of Lie point symmetries for quadratic Liénard type equation $\ddot{x}+f(x)\dot{x}^2+g(x)=0$ x ̈ + f ( x ) x ̇ 2 + g ( x ) = 0 von Tiwari, Ajey K., Pandey, S. N., Senthilvelan, M., Lakshmanan, M.

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Classification of Lie point symmetries for quadratic Liénard type equation x + f(x)x^sup 2^ + g(x) = 0 von Tiwari, Ajey K, Pandey, S N, Senthilvelan, M, Lakshmanan, M

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Classification of Lie point symmetries for quadratic Lienard type equation $\ddot{x}+f(x)\dot{x} arrow up +g(x)=0$x?+f(x)x?2+g(x)=0 von Tiwari, Ajey K, Pandey, S N, Senthilvelan, M, Lakshmanan, M

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The inverse problem of a mixed Li\'enard type nonlinear oscillator equation from symmetry perspective von Tiwari, Ajey K, Pandey, S. N, Chandrasekar, V. K, Senthilvelan, M, Lakshmanan, M

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On the complete Lie point symmetries classification of the mixed quadratic-linear Li$\acute{\textbf{e}}$nard type equation $\ddot{x}+f(x)\dot{x}^2+g(x)\dot{x}+h(x)=0 von Tiwari, Ajey K, Pandey, S. N, Senthilvelan, M, Lakshmanan, M

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Classification of Lie point symmetries for quadratic Li$\acute{\textbf{e}}$nard type equation $\ddot{x}+f(x)\dot{x}^2+g(x)=0 von Tiwari, Ajey K, Pandey, S. N, Senthilvelan, M, Lakshmanan, M

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Factorization technique and isochronous condition for coupled quadratic and mixed Li\'enard-type nonlinear systems von Tiwari, Ajey K, Chandrasekar, V. K, Pandey, S. N, Lakshmanan, M

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The inverse problem of a mixed Liénard type nonlinear oscillator equation from symmetry perspective von Tiwari, Ajey K, Pandey, S N, Chandrasekar, V K, Senthilvelan, M, Lakshmanan, M

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On the complete Lie point symmetries classification of the mixed quadratic-linear Li\(\acute{\textbf{e}}\)nard type equation \(\ddot{x}+f(x)\dot{x}^2+g(x)\dot{x}+h(x)=0\) von Tiwari, Ajey K, Pandey, S N, Senthilvelan, M, Lakshmanan, M

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Classification of Lie point symmetries for quadratic Li\(\acute{\textbf{e}}\)nard type equation \(\ddot{x}+f(x)\dot{x}^2+g(x)=0\) von Tiwari, Ajey K, Pandey, S N, Senthilvelan, M, Lakshmanan, M

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Factorization technique and isochronous condition for coupled quadratic and mixed Liénard-type nonlinear systems von Tiwari, Ajey K, Chandrasekar, V K, Pandey, S N, Lakshmanan, M

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Molecular docking and simulation study to identify antiviral agent by targeting MX protein against Betanodavirus causing viral nervous necrosis in Barramundi von Singh, Ruby, Prasad, K. Pani, Tiwari, Anshul, Pathak, Ajey, Srivastava, Prachi

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