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20112023
most citedRegular and Singular Pulse and Front Solutions and Possible Isochronous Behavior in the Short-Pulse Equation: Phase-Plane, Multi-Infinite Series and Variational Approaches

9 citations · 22 across the 9 of their papers we have counts for

collaborators

9 papers

gr-qc2023

Emergence of the Gambier equation in cosmology

D. Batic, P. Guha, A. Ghose Choudhury

We show how the Gambier equation arises in connection to Friedmann-Lema$\mbox{î}$tre-Robertson-Walker (FLRW) cosmology and a Dark Matter equation of state. Moreover, we provide a c…

nlin.CD20162 cited

Quadratically damped oscillators with non-linear restoring force

Ankan Pandey, A Ghose Choudhury, Partha Guha

In this paper we qualitatively analyse quadratically damped oscillators with non-linear restoring force. In particular, we obtain Hamiltonian structure and analytical form of the e…

math-ph2016

Monotonicity of the period function of the Liénard equation of second kind

A Ghose-Choudhury, Partha Guha

This paper is concerned with the monotonicity of the period function for closed orbits of systems of the Liénard II type equation given by .…

nlin.SI20163 cited

An analytic technique for the solutions of nonlinear oscillators with damping using the Abel Equation

A Ghose-Choudhury, Partha Guha

Using the Chiellini condition for integrability we derive explicit solutions for a generalized system of Riccati equations by reduction to th…

nlin.SI2016

Chiellini integrability condition, planar isochronous systems and Hamiltonian structures of Liénard equation

A. Ghose Choudhury, Partha Guha

Using a novel transformation involving the Jacobi Last Multiplier (JLM) we derive an old integrability criterion due to Chiellini for the Liénard equation. By combining the Chielli…

math-ph2015

Noncommutative Classical Dynamics on Velocity Phase Space and Souriau Formalism

José F. Cariñena, Héctor Figueroa, Partha Guha

We consider Feynman-Dyson's proof of Maxwell's equations using the Jacobi identities on the velocity phase space. In this paper we generalize the Feynman-Dyson's scheme by incorpor…