The Chemistry Model of Ion-Ion Interaction Energy of Full Ionized Hydrogen Plasma

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Abstract:

The ion-ion interaction contribution to the Helmholtz free energy is one of thermodynamic properties which discribing full ionized hydrogen plasma. Based quantum statistical theory and its simulation results to construct the free energy model of statistical mechanics, it is great significant to understand the properties of full ionized hydrogen plasma under high temperatures and pressures. Using Fortran program, we calculated the isotherms with some sensitive parameters, making comparison between our results and the formers. We find that former formula proposed by Chabrier appears variation at ultra-high temperatures ( > Κ ), implying a prominent limit of low temperature, while we developed a more reasonable formula of the ion-ion interaction contribution to the Helmholtz free energy. Analyses on isotherm curves indicate that the thermodynamic properties of the ion-ion interaction contribution to the Helmholtz free energy described by our approximant is very stable at all temperatures and pressures without any unphysical effects at low temperatures.

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Advanced Materials Research (Volumes 989-994)

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779-782

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July 2014

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] Nellis W J, Ross M, Holmes N C, SCHience, 269(1995)1249.

Google Scholar

[2] Ebeling W, Forster A, Fortov V E and Grynaznov V K, Thermophysical properties of hot dense plasmas, ed. B. G. Teuber VerlagsgesellSCHhaft Stuttgart Leipzig 1991 p.7.

Google Scholar

[3] Stolzmann W and Blöcker T , Physics Letters A,221 (1996) 99-103.

Google Scholar

[4] Stolzmann W and Blöcker T , Astron. Astrophys. ,361 (2000) 1152.

Google Scholar

[5] Stolzmann W and Blöcker T , Astron. Astrophys. ,314 (1996) 1024-1040.

Google Scholar

[6] Stolzmann W and Ebeling W , Physics Letters A,248 (1998) 242-246.

Google Scholar

[7] G. Chabrier and A.Y. Potekhin, Phys. Rev. E 58 (1998) 4941-4949.

Google Scholar

[8] G. Chabrier and A.Y. Potekhin, Phys. Rev. E 62 (2000) 8554-8563.

Google Scholar

[9] G. Chabrier and J., Phys. (Pairs) 51 (1990) 1607.

Google Scholar

[10] Ichimaru. S, Iyetomi. H, Tanaka. S, Phys. Rep 149(1987) 91-205.

Google Scholar

[11] Ichimaru. S,. Rev. Mod. Phys. 54(1982) 1017.

Google Scholar

[12] W. Ebeling and W. Richert Phys. stat. sol. (b), 128 (1990) 467.

Google Scholar

[13] H. DeWitt, W. Slattery, and G. Chabrier, Physica B 228(1996), 158.

Google Scholar

[14] H. E. DeWitt and W. Slattery, Contrib. Plasma Phys. 39(1999) 97.

Google Scholar

[15] J. M. Caillol, J. Chem. Phys. 111(1999) 6538.

Google Scholar