Nonlinear Sciences – Exactly Solvable and Integrable Systems
Scientist
Nonlinear Sciences
Exactly Solvable and Integrable Systems
Scientist
Spetsial'naia Astrofizicheskaia Observatoriia, Pulkovo, USSR; M.M.M. Engineering College, Gorakhpur, India
Department of Mathematics, University of Roorkee
Department of Applied Sciences, M.M.M. Engineering College
International Centre for Theoretical Physics, Trieste, Italy
Department of Applied Sciences, M. M. M. Engineering College
Spetsial'naia Astrofizicheskaia Observatoriia, Pulkovo, USSR; M.M.M. Engineering College Gorakhpur, India
A Group Theoretical Identification of Integrable Cases of the Liénard Type Equation $\ddot{x}+f(x)\dot{x}+g(x) = 0$ : Part I: Equations having Non-maximal Number of Lie point Symmetries
A Group Theoretical Identification of Integrable Equations in the Liénard Type Equation $\ddot{x}+f(x)\dot{x}+g(x) = 0$ : Part II: Equations having Maximal Lie Point Symmetries
A Simple and Unified Approach to Identify Integrable Nonlinear Oscillators and Systems
Birkhoff Theorem in a Metric Theory of Gravitation
Birkhoff Theorem in a Metric Theory of Gravitation
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