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Kawaljeet Kaur

Publications and source records attributed to Kawaljeet Kaur.

2 recordsLinked to original sources

Charge Regulated conformational properties of polyelectrolyte near an oppositely charged nanoparticle

Customizing the surface characteristics and stimuli-responsive behavior of nanoparticles with polyelectrolytes ushers in a new era across many aspects of our lives, ranging from advanced diagnostics to practical applications. Here, using hybrid CR Monte Carlo/ molecular dynamics simulations, we investigate how charge regulation can play a crucial role in shaping the adsorption dynamics of polyelectrolyte (PE) on oppositely charged nanoparticle (NP). We systematically investigate the influence of salt density, and polymer chain length on the PE-NP interaction. To complement CR results, we also perform molecular simulations under constant charge conditions. At high salt concentrations, CR enhances the adsorption of PE onto the NP surface, leading to a rapid decrease in the radius of gyration of PE; conversely, CC promotes the extended conformation of PE. No clear effect of PE length is observed at either low or high salt concentrations, whereas in CC simulations, the PE relaxes faster on the NP in the case of short chains. Furthermore, By comparing these results, we demonstrate that the MSD of PE follows a more direct path during adsorption implying a ballistic motion, whereas in the CC case, it exhibits subdiffusive behavior and delayed adsorption in both low and high salt density. Our findings indicates that 'tunable CR' is a robust strategy for controlling nanoparticle stability and interaction within a complex biochemical cues.

cond-mat.soft↗

$\mathcal{PT}$-symmetry of Particle mixing theories and the equation of motion matrix

A non-Hermitian complex scalar field model is considered from its $\mc{PT}$ symmetric aspect. A matrix constructed from the Euler-Lagrange equations of motion is utilized to analyze the states of the model. The model has two mass terms which determine the real or complex nature of the eigen values. A mismatch is found in the Lagrange equations of motion of the fields as the equations do not agree with the other after complex conjugation of the either. This is resolved by exploiting a preferred similarity transformation of the Lagrangian. The discrepancy even at the Hamiltonian level is found to have vanished once we consider the similarity transformed Hamiltonian.

hep-th↗