中国物理B ›› 2011, Vol. 20 ›› Issue (10): 105101-105101.doi: 10.1088/1674-1056/20/10/105101

• PHYSICS OF GASES, PLASMAS, AND ELECTRIC DISCHARGES • 上一篇    下一篇

How do quantum numbers generally vary in the adiabatic transformation of an ideal gas?

T. Yarman1, A. L. Kholmetskii2   

  1. (1)Department of Engineering, Okan University, Akfirat, Istanbul, Turkey & Savronik, Eskisehir, Turkey; (2)Department of Physics, Belarus State University, 4 Nezavisimosti Avenue 220030, Minsk, Belarus
  • 收稿日期:2011-03-03 修回日期:2011-04-04 出版日期:2011-10-15 发布日期:2011-10-15

How do quantum numbers generally vary in the adiabatic transformation of an ideal gas?

T. Yarmana) and A. L. Kholmetskiib)†   

  1. a Department of Engineering, Okan University, Akfirat, Istanbul, Turkey & Savronik, Eskisehir, Turkey; b Department of Physics, Belarus State University, 4 Nezavisimosti Avenue 220030, Minsk, Belarus
  • Received:2011-03-03 Revised:2011-04-04 Online:2011-10-15 Published:2011-10-15

摘要: We continue to analyse the known law of adiabatic transformation for an ideal gas PV5/3 = Constant, where P is the pressure and V is the volume, and following the approach of non-relativistic quantum mechanics which we suggested in a previous work (Yarman et al. 2010 Int. J. Phys. Sci. 5 1524). We explicitly determine the constant for the general parallelepiped geometry of a container. We also disclose how the quantum numbers associated with molecules of an ideal gas vary through an arbitrary adiabatic transformation. Physical implications of the results obtained are discussed.

Abstract: We continue to analyse the known law of adiabatic transformation for an ideal gas PV5/3 = Constant, where P is the pressure and V is the volume, and following the approach of non-relativistic quantum mechanics which we suggested in a previous work (Yarman et al. 2010 Int. J. Phys. Sci. 5 1524). We explicitly determine the constant for the general parallelepiped geometry of a container. We also disclose how the quantum numbers associated with molecules of an ideal gas vary through an arbitrary adiabatic transformation. Physical implications of the results obtained are discussed.

Key words: ideal gas, adiabatic transformation, non-relativistic quantum mechanics

中图分类号:  (Thermodynamic properties, equations of state)

  • 51.30.+i