激波Hugoniot曲线上特征物理量的分析

核聚变与等离子体物理 ›› 2012, Vol. 32 ›› Issue (1): 1-7.

• 等离子体物理学 • 下一篇

激波Hugoniot曲线上特征物理量的分析

段耀勇，郭永辉，邱爱慈

(西北核技术研究所，西安 710024)

收稿日期:2011-05-27 修回日期:2011-08-19 出版日期:2012-03-15 发布日期:2012-03-14
作者简介:段耀勇(1966-)，男，湖北麻城人，副研究员，主要从事计算物理工作。
基金资助:
国家自然科学基金资助项目(10905047, 10635050)

Analysis of characteristic quantities along shock Hugoniot curves

DUAN Yao-yong, GUO Yong-hui, QIU Ai-ci

(Northwest Institute of Nuclear Technology, Xi’an 710024 )

Received:2011-05-27 Revised:2011-08-19 Online:2012-03-15 Published:2012-03-14

摘要/Abstract

摘要：

利用能够体现电子壳层结构效应的三项式状态方程，结合Hugoniot关系式，对Al和Ag的冲击压强和冲击温度进行计算，将结果与实验数据和其他代码计算的结果进行比对。然后对Be、Al、Fe、Ag、Au和Pb金属材料沿Hugoniot曲线上的压强、温度、平均电离度、Fermi简并因子和有效绝热指数进行系统地研究，并给出细致的物理分析。最后总结这些特征物理量随质量密度压缩比变化的一般趋势。

关键词: 状态方程, 激波, 稠密等离子体

Abstract:

Firstly, the equation of state in the form of three-term type which embodies electron-shell structure effect, in combination with the Hugoniot relation, is used to calculate the pressures and temperatures of Al and Ag along the shock Hugoniot curve, and the computational results are compared with the experimental ones and data given by other codes. Secondly, some characteristic quantities including pressure, temperature, mean ionization degree, Fermi degeneracy factor, and effective adiabatic exponent for Be, Al, Fe, Ag, Au and Pb along shock curve are studied systematically and analyzed physically in detail. Finally, the general trends for the characteristic quantities as the function of the compression ratio of mass density are summarized.

Key words: Equation of state, Shock waves, Dense plasmas

中图分类号:

O535
O52

段耀勇，郭永辉，邱爱慈. 激波Hugoniot曲线上特征物理量的分析[J]. 核聚变与等离子体物理, 2012, 32(1): 1-7.

DUAN Yao-yong, GUO Yong-hui, QIU Ai-ci. Analysis of characteristic quantities along shock Hugoniot curves[J]. NUCLEAR FUSION AND PLASMA PHYSICS, 2012, 32(1): 1-7.

参考文献

[1] Matzen M, Sweeney M A, Adams R G, et al. Pulsed-power-driven high energy density physics and inertial confinement fusion research [J]. Phys. Plasmas, 2005, 12: 055503.

[2] Faussurier G, Blancard C, Cosse P, et al. Equation of state, transport coefficients, and stopping power of dense plasmas from the average-atom model self-consistent approach for astrophysical and laboratory plasmas [J]. Phys. Plasmas, 2010, 17: 052707.

[3] 泽尔道维奇, 莱依捷尔. 激波和高温流体动力学现象物理学(下册) [M]. 北京: 科学出版社, 1985. 234-262.

[4] 段耀勇, 郭永辉, 邱爱慈. 凝聚态物质状态方程的一个数值模型 [J]. 核聚变与等离子体物理, 2011, 31(2): 97-104.

[5] 徐锡申, 张万箱. 实用物态方程理论导引 [M]. 北京:科学出版社, 1986. 138-537.

[6] 李维新. 一维不定常流与冲击波 [M]. 北京: 国防工业出版社, 2003. 34-55.

[7] More R M, Warren K H, Young D A, et al. A new quotidian equation of state (QEOS) for hot dense matter [J]. Phys. Fluids, 1988, 31(10): 3059-3078.

[8] Faussurier G, Blancard C, Decoster A. New screening coefficients for the hydrogenic ion model including l-splitting for fast calculations of atomic structure in plasmas [J]. J. Quant. Spectrosc. Radiat. Transfer, 1997, 58: 233-260.

[9] Faussurier G, Blancard C, Renaudin P. Equation of state of dense plasmas using a screened-hydrogenic model with l-splitting [J]. High Energy Density Physics, 2008, 4: 114-123.

[10] 泽尔道维奇, 莱依捷尔. 激波和高温流体动力学现象物理学(上册) [M]. 北京: 科学出版社, 1980. 45-245.

[11] Ashcroft N M, Mernin N D. Solid state physics [M].Thomson Learning, Inc., 1976. 37-39.

[12] Porcherot Q, Faussurier G, Blancard C. Thermodynamic conditions of shock Hugoniot curves in hot dense matter [J]. High Energy Density Physics, 2010, 6: 76-83.

[13] Nikiforov A F, Novikov V G, Uvarov V B. Quantum- statistical models of hot dense matter [M]. Basel: Birkhauser Verlag, 2005. 286-336.

[14] Pain J C. Shell-structure effects on high-pressure Rankine-Hugoniot shock adiabats [J]. High Energy Density Physics, 2007, 3: 204-210.

[15] 朱希睿, 孟续军, 田明锋, 等. 等离子体电子压强的Hartree-Fock-Slater自洽场的计算 [J]. 物理学报, 2005, 54(9): 4101-4107.

[16] 姜旻昊, 孟续军. 用Hartree-Fock-Slater-Boltzmann- Saha模型研究等离子体细致组态原子结构及其状态方程 [J]. 物理学报, 2005, 54(2): 587-593.

激波Hugoniot曲线上特征物理量的分析

Analysis of characteristic quantities along shock Hugoniot curves

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