S. Pandey

activity

20052022

most citedA Simple and Unified Approach to Identify Integrable Nonlinear Oscillators and Systems

78 citations · 221 across the 14 of their papers we have counts for

collaborators

Showing 2009Show all

3 papers · 1 filter

nlin.PS2009★ 5 cited

Travelling wave solutions to nonlinear Schrodinger equation with self-steepening and self-frequency shift

Anshul Saini, Vivek M. Vyas, S. N. Pandey +2

We investigate exact travelling wave solutions of higher order nonlinear Schrodinger equation in the absence of third order dispersion, which exhibit non-trivial self phase modulat…

nlin.SI2009★ 33 cited

A Group Theoretical Identification of Integrable Equations in the Liénard Type Equation $x ¨ + f (x) x ˙ + g (x) = 0$ : Part II: Equations having Maximal Lie Point Symmetries

S. N. Pandey, P. S. Bindu, M. Senthilvelan +1

In this second of the set of two papers on Lie symmetry analysis of a class of Liénard type equation of the form $x ¨ + f (x) x ˙ + g (x) = 0$ , where over dot denotes differ…

nlin.SI2009★ 27 cited

A Group Theoretical Identification of Integrable Cases of the Liénard Type Equation $x ¨ + f (x) x ˙ + g (x) = 0$ : Part I: Equations having Non-maximal Number of Lie point Symmetries

S. N. Pandey, P. S. Bindu, M. Senthilvelan +1

We carry out a detailed Lie point symmetry group classification of the Liénard type equation, $x ¨ + f (x) x ˙ + g (x) = 0$ , where $f (x)$ and $g (x)$ are arbitrary smooth function…

Travelling wave solutions to nonlinear Schrodinger equation with self-steepening and self-frequency shift

A Group Theoretical Identification of Integrable Equations in the Liénard Type Equation x¨+f(x)x˙+g(x)=0 : Part II: Equations having Maximal Lie Point Symmetries

A Group Theoretical Identification of Integrable Cases of the Liénard Type Equation x¨+f(x)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 $x ¨ + f (x) x ˙ + g (x) = 0$ : Part II: Equations having Maximal Lie Point Symmetries

A Group Theoretical Identification of Integrable Cases of the Liénard Type Equation $x ¨ + f (x) x ˙ + g (x) = 0$ : Part I: Equations having Non-maximal Number of Lie point Symmetries