Ionization potential depression for non equilibrated aluminum plasmas

In section 2, the model of Tkachuk and Linder (2012) is extended to account for any chain length distribution, which will allow us to review the general constitutive equations for

Schr¨ odinger equation, ground state, stability, semiclassical limit, Wigner measure, WKB method..

Kinetic energy oscillations at 2ω pi have been observed in molecular dynamics simulations of equilibrating strongly-coupled systems [20, 22, 24].. Calculations

The ionization potential depression in a dense aluminum plasma has been simulated via a pure classical model based on classical molecular dynamics simulation method adapted to

At the time where the Vlasovian approach ran into the difficulty of describing the nonlinear regime of the bump-on- tail instability, the theory of chaos for finite number of degrees

glow discharge plasmas of aromatic compounds, reaction products were detected mainly at higher mass regions, reflecting that polymerization reactions were leading processes in

In the case of a microplasma source, the small physical size of the plasma restricts the distribution of these nanoparticles over a small area, making possible localized synthesis

Previous works investigated the instrumental response of mutual impedance experiments in a presence of suprathermal particles but only in restrictive cases: (i) in a plasma described