期刊文献+

Calculation of propellant gas pressure by simple extended corresponding state principle

Calculation of propellant gas pressure by simple extended corresponding state principle
下载PDF
导出
摘要 The virial equation can well describe gas state at high temperature and pressure, but the difficulties in virial coefficient calculation limit the use of virial equation. Simple extended corresponding state principle(SE-CSP) is introduced in virial equation. Based on a corresponding state equation, including three characteristic parameters, an extended parameter is introduced to describe the second virial coefficient expressions of main products of propellant gas. The modified SE-CSP second virial coefficient expression was extrapolated based on the virial coefficients experimental temperature, and the second virial coefficients obtained are in good agreement with the experimental data at a low temperature and the theoretical values at high temperature. The maximum pressure in the closed bomb test was calculated with modified SE-CSP virial coefficient expressions with the calculated error of less than 2%, and the error was smaller than the result calculated with the reported values under the same calculation conditions. The modified SE-CSP virial coefficient expression provides a convenient and efficient method for practical virial coefficient calculation without resorting to complicated molecular model design and integral calculation. The virial equation can well describe gas state at high temperature and pressure, but the difficulties in virial coefficient calculation limit the use of virial equation. Simple extended corresponding state principle(SE-CSP) is introduced in virial equation. Based on a corresponding state equation, including three characteristic parameters, an extended parameter is introduced to describe the second virial coefficient expressions of main products of propellant gas. The modified SE-CSP second virial coefficient expression was extrapolated based on the virial coefficients experimental temperature, and the second virial coefficients obtained are in good agreement with the experimental data at a low temperature and the theoretical values at high temperature. The maximum pressure in the closed bomb test was calculated with modified SE-CSP virial coefficient expressions with the calculated error of less than 2%, and the error was smaller than the result calculated with the reported values under the same calculation conditions. The modified SE-CSP virial coefficient expression provides a convenient and efficient method for practical virial coefficient calculation without resorting to complicated molecular model design and integral calculation.
出处 《Defence Technology(防务技术)》 SCIE EI CAS CSCD 2016年第2期86-89,共4页 Defence Technology
关键词 计算结果 气体压力 对应状态原理 第二维里系数 推进剂 密闭爆发器试验 维里方程 高温高压 Virial coefficient Simple extended corresponding state principle High temperature Pressure Propellant gas
  • 相关文献

参考文献21

  • 1Yuhua Y. Research on State Equation and Its Application of PropellantGas in High Pressure[D]. Nanjing: Nanjing University of Science andTechnology; 1988 [in Chinese].
  • 2Xishen X, Wanji Z. Theoretical guidance on practical state equation.Beijing: Science Press; 1986 [in Chinese].
  • 3Krier H, Summerfied M, editors. Interior ballistics of guns. Beijing:National Defense Industry Press; 1985 [in Chinese].
  • 4Freedman E. BLAKE-A thermodynamics code based on TIGER: Usersguide and manual. Technical report, 1982, ARBRL-TR-02411.
  • 5Interior ballistics [Corner J, wrote, Tingyu B, Wenjian Q, trans.]. Beijing:National Defence Industry Press; 1983 [in Chinese].
  • 6Volk F, Bothelt H. Application of the virial equation of state in calculatinginterior ballistics quantities. Propell Explos Pyrot 1976;1:7–14.
  • 7Powell EG, Wilmet G, Haar L, Klein M. Equation of state andthermodynamic data for interior ballistics calculations. Progress inastronautics and aeronautics, vol. 66. AIAA; 1979. p. 325–48.
  • 8Costantino M, Ornellas D. The experimental high pressure equation ofstate of a very fast burning gun propellant. JANNAF Combustion Mtg,Laurel. Maryland; 1984.
  • 9Bonneville R. Asymptotic expression of the virial coefficients for hardsphere systems. Fluid Phase Equilib 2015;397:111–16.
  • 10Mamedov BA, Somuncu E. Analytical treatment of second virialcoefficient over Lennard-Jones(2n-n) potential and its application tomolecular systems. J Mol Struct 2014;1068:164–9.

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部