activity
20132021
most citedStudy of quasi-integrable and non-holonomic deformation of equations in the NLS and DNLS hierarchy

16 citations · 31 across the 11 of their papers we have counts for

collaborators

11 papers

cond-mat.stat-mech2021

Particle hopping on a ladder: exact solution using multibalance

Indranil Mukherjee

We study particle hopping on a two-leg ladder where a particle can jump to their immediate neighbours, one at a time, with rates that depend on the occupation of the departure site…

cond-mat.stat-mech2020

Multibalance conditions in nonequilibrium steady states

Indranil Mukherjee

We study a new balance condition multibalance to obtain the nonequilibrium steady states of a class of nonequilibrium lattice models on a ring where a particle hops from a particul…

math-ph2020★ 9 cited

Non-holonomic and Quasi-integrable deformations of the AB Equations

Kumar Abhinav, Indranil Mukherjee, Partha Guha

For the first time, both non-holonomic and quasi-integrable deformations are obtained for the AB system of coupled equations. The AB system models geophysical and atmospheric fluid…

stat.ME2020★ 1 cited

Study on estimators of the PDF and CDF of the one parameter polynomial exponential distribution

Indrani Mukherjee, Sudhansu S. Maiti, Vijay Vir Singh

In this article, we have considered one parameter polynomial exponential (OPPE) distribution. The exponential, Lindley, length-biased Lindley and Sujatha distribution are particula…

physics.app-ph2020★ 1 cited

Phase sensitive detection of extent of corrosion in steel reinforcing bars using eddy currents

Indrani Mukherjee, Jinit Patil, Sauvik Banerjee +1

Corrosion of steel bars in reinforced cement concrete (RCC) structures leads to premature deterioration and increase in life cycle maintenance costs. Non-destructive testing (NDT)…

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…