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19932023
most citedJacobi-Maupertuis-Eisenhart metric and geodesic flows

41 citations · 379 across the 77 of their papers we have counts for

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20 papers · 1 filter

nlin.SI2021★ 4 cited

On Quasi-integrable Deformation Scheme of The KdV System

Kumar Abhinav, Partha Guha

We put forward a general approach to quasi-deform the KdV equation by deforming the corresponding Hamiltonian. Following the standard Abelianization process based on the inherent $…

nlin.SI2019

Construction of the classical time crystal Lagrangians from Sisyphus dynamics and duality description with the Liénard type equation

Partha Guha, A Ghose-Choudhury

We explore the connection between the equations describing Sisyphus dynamics and the generic Liénard type or Liénard equation from the viewpoint of branched Hamiltonians. The forme…

nlin.SI2019

Nonlocal transformations of the Generalized Liénard type equations and dissipative Ermakov-Milne-Pinney systems

Partha Guha, A Ghose-Choudhury

We employ the method of nonlocal generalized Sundman transformations to formulate the linearization problem for equations of the generalized Liénard type and show that they may be…

nlin.SI2019

Space Curves from Nonlinear Schrödinger Solutions: A Direct Approach

Kumar Abhinav, Partha Guha

The connection between vortex filament evolution in the local induction approximation and non-linear Schrödinger (NLS) equation by Hasimoto [H. Hasimoto, J. Fluid Mechanics 51, (19…

nlin.SI2019★ 1 cited

Branched Hamiltonians and time translation symmetry breaking in equations of the Lienard type

A Ghose-Choudhury, Partha Guha

Shapere and Wilczek ( Phys. Rev. Lett. 109, 160402 and 200402 (2012)) have recently described certain singular Lagrangian systems which display spontaneous breaking of time transla…

nlin.SI2019

Study of Non-Holonomic Deformations of Non-local integrable systems belonging to the Nonlinear Schrodinger family

Indranil Mukherjee, Partha Guha

The non-holonomic deformations of non-local integrable systems belonging to the Nonlinear Schrodinger family are studied using the Bi-Hamiltonian formalism as well as the Lax pair…