1990
DOI: 10.1017/s0263034600009149
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Thermodynamic properties of nonideal plasmas with multiple ionization and Coulomb and hard-core interactions

Abstract: We present a theoretical approach to the thermodynamic properties of nonideal plasmas consisting of neutral atoms, multiply charged ions, and free electrons. Starting with the free energy, we describe the ionization equilibrium of this system by a coupled set of mass action laws (Saha equations). Our model of interaction takes into account Coulomb forces between all charged particles and hard-core forces between all heavy particles and the electrons. The influence of multiple ionization and different interacti… Show more

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Cited by 15 publications
(5 citation statements)
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“…(ii) The ionization equilibrium assumed may be not fully justified for a plasma of the cathodic jet though the periodical variations of z obtained testify to its validity. Also from [27,28] one can conclude that the Saha model can be used up to N e ≈ 10 27 m −3 and T e ∼ 3-10 eV and gives a difference from a non-ideal plasma model of less than 30%.…”
Section: Discussionmentioning
confidence: 97%
“…(ii) The ionization equilibrium assumed may be not fully justified for a plasma of the cathodic jet though the periodical variations of z obtained testify to its validity. Also from [27,28] one can conclude that the Saha model can be used up to N e ≈ 10 27 m −3 and T e ∼ 3-10 eV and gives a difference from a non-ideal plasma model of less than 30%.…”
Section: Discussionmentioning
confidence: 97%
“…For the quantitative determination of AIz we need an explicit expression for the free energy density. Following the treatment of Ebeling (1990), Kahlbaum and Forster (1990) and Forster et al (1991) we adopt the following basic strxture (18) Without going into details we note that the ideal part takes into account the partial degeneration of the electrons at higher densities. The Coulomb (Coul) contribution is constructed by means of Pade approximations to interpolate between the quantum-corrected Debye law and analytical expressions for the strongly coupled multicomponent ionic subsystem at high densities, which is screened by a degenerate electron liquid.…”
Section: Pressure Ionizationmentioning
confidence: 99%
“…assuming Boltzmann distribution of excited states and using transition probability A ul and upper level energy E u from NIST data base [9]. Here Z(T ) is the partition function which is calculated according to the Planck-Larkin relation [10,11]. g u is the statistical weight, c the speed of light in vacuum, k and h are the Boltzmann and Planck constants, respectively.…”
Section: Analysis Of Radiation Measurementsmentioning
confidence: 99%