We study the role of unstable points in the Bohmian flow of a 2d system composed of two
non-interacting harmonic oscillators. In particular, we study the unstable points in the inertial …

Purpose: This study includes the examination of the cases where the (1+ 1)-dimensional
chiral nonlinear Schrödinger equation also has Bohm potential. This review is not to obtain …

We study the quantum potential Q in a system of 2 degrees of freedom with emphasis on the
regions where chaos is generated. Q goes to−∞ at the nodal points, where the wave …

A semiconductor pn junction diode with heavy doping under consideration is kept in forward
biased condition. These are oppositely propagating electron and hole currents. These two …

Leveraging operator techniques, we address the paraxial wave equation governing a field
formed by the multiplication of a Gaussian function and an entire function; notably, the latter …

We propose, analyze and demonstrate experimentally an entirely new optical effect in which
the centroid of a coherent optical beam can be designed to propagate along a curved …

The objective of this study is to analyse instabilities and growth rate in unmagnetized dense
non-relativistic collisionless quantum plasma under the impact of dynamics of ions. Model of …

The influence of the spin quantum forces along with other quantum parameters, including
the Bohmian force, spin quantum force, exchange–correlation potential, and quantum …

Abstract By adapting the Madelung–Bohm formalism to paraxial wave propagation we show,
by using Ermakov–Lewis techniques, that the Gouy phase is related to the form of the phase …

Abstract The Madelung–Bohm approach to Quantum Mechanics is used to extend the one-
dimensional case to solve the Schrödinger equation by defining potentials for the …