The Lee code is applied to characterize the plasma focus in two
plasma focus devices UNU/ICTP PFF and Amirkabir plasma focus
device (APF),
and for optimizing the nitrogen soft x-ray yields based on bank,
tubes and operating parameters. It is foun
d that the soft x-ray yield
increases with changing pressure until it reaches the maximum
value for each plasma focus device, with keeping the bank
parameters, operational voltage unchanged but systematically
changing other parameters.
In this search, it has been studied the properties of the magnetoacoustic soliton
waves in ultra dense quantum plasma and its including ions and electrons and positrons
after taking quantum effects of electrons and positrons into consideration due
to their
Fermionic nature and the quantum diffraction, this is by the quantum Bom potential into
two momentum equations of electrons and positrons .
It has been studied the solitary waves of small amplitude by using reductive
perturbation method. The results have been compared to the solitary waves ones with what
others have reached in related references.
In this work we carried out some numerical experiments on NX2,
UNU/ICTP PFF dense plasma focus device with neon filling gas using Lee
code version (RADPFV5.15de.c1) and standard parameters of the devices
to compare the value of the soft x-ray yiel
d (Ysxr) emitting from each one.
Also we studied the influence some factors on the value of (Ysxr).
We investigate the influence of the variable plasma density on the
spatial growth of the beam-plasma instability, considering the
model of homogeneous cold beam-inhomogeneous warm plasma
system under the condition of the smallness of phase velocit
y of
waves compared to the beam velocity. We determine a direction
of the beam with unmagnatized plasma. Considering a one –
dimensional electrostatic oscillation when the directions of beam
propagation, plasma density gradient and wave electric field
coincide with X-axis. To formulate mathematical equation of beam
and plasma then we make studying equation linearized, and then
study the continuity equation and boundary conditions.
Formulating electric field density then study a case in which a
plasma is collisional because of its high density and the
temperature .Finally we drive absorbent energy and find solutions
of these equations then draw it.