1988
DOI: 10.1515/zna-1988-0403
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Initial Condition and Cooling Time of Recombining Helium Plasma for Stationary VUV Lasing Action

Abstract: I n itia l C o n d itio n a n d C o o lin g T im e o f R e c o m b in in g H e liu m P la s m a fo r S t a ti o n a r y V U V L a s in g A c tio n

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Cited by 5 publications
(2 citation statements)
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“…We have already investigated the behaviour (case A) of gas-contact cooling of a recombining hydrogen plasma with zero mixing time in a previous paper [ 161. However, no examination has been presented on the effect of a finite mixing time as given in cases B and C. A strong overpopulation density may be produced in the initial plasma in case C because it has the optimum initial density as found in the calculation of our previous paper [29] in which it was assumed that the electron temperature T, changes with finite decay time tE. for 0 S ts T,,, and n, for t > s,ix.…”
Section: Numerical Results and Discussionmentioning
confidence: 93%
“…We have already investigated the behaviour (case A) of gas-contact cooling of a recombining hydrogen plasma with zero mixing time in a previous paper [ 161. However, no examination has been presented on the effect of a finite mixing time as given in cases B and C. A strong overpopulation density may be produced in the initial plasma in case C because it has the optimum initial density as found in the calculation of our previous paper [29] in which it was assumed that the electron temperature T, changes with finite decay time tE. for 0 S ts T,,, and n, for t > s,ix.…”
Section: Numerical Results and Discussionmentioning
confidence: 93%
“…The development of the ionization and recombination phases in the plasma can be studied numerically by solving a combined set of differential equations for energy balance in the plasma and for the temporal evolution of electron and ion densities as well as the population density in each energy level. [7][8][9] These combined differential equations are nonlinear and difficult in general to solve numerically when conditions in high-density plasmas change rapidly, because the integration requires central processing unit (CPU) times which are too long. The usual quasi-steady-state (QSS) approximation 10) may be violated for the excited levels in such plasmas.…”
Section: Introductionmentioning
confidence: 99%