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Lattice-gas automata for the problem of kinetic theory of gas during free expansion

机译:自由膨胀过程中气体动力学理论问题的格-气自动机

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The lattice-gas method has been applied to solve the problem of kinetic theory of gas in the Gay Lussac-Joule experiment. Numerical experiments for a two-dimensional gas were carried out to determine the number of molecules in one vessel (N-r), he ratio between the mean square values of the components of molecule velocity (<(v(x)(2))over bar>(/)<(v(y)(2))over bar>), and the change in internal energy (DeltaU) as a function of time during free expansion. These experiments were repeated for different sizes of an aperture in the partition between the two vessels. After puncturing the partition, the curve for the particle number in one vessel shows a damped oscillation for about half of the total number. The oscillations do not vanish after a sampling over different initial configurations. The system is in nonequilibrium. due to the pressure equilibration, and here the flow is actually compressible. The equilibration time (in time steps) decreases with decreased size of aperture in the partition. For very small apertures (equal or less than 9root3/2 lattice units), the number of molecules in one vessel changes with time in a smooth way until it reaches half of the total number; their curves obey the analytical solution for quasi-static processes. The calculations on <(v(x)(2))over bar>(/)<(v(y)(2))over bar> and DeltaU also support the results that the equilibration time decreases with decreased size of aperture in the partition. [References: 8]
机译:在盖斯·卢萨克·焦耳实验中,已经将晶格气体方法用于解决气体动力学理论的问题。进行了二维气体的数值实验,以确定一个容器中的分子数(Nr),分子速度的各个分量的均方值之比(<(v(x)(2))over bar >(/)<(v(y)(2)),并且在自由膨胀期间内部能量(DeltaU)随时间的变化。对于两个容器之间的分隔壁上不同大小的孔,重复进行这些实验。刺破隔板后,一个容器中颗粒数的曲线显示出阻尼振荡,占总数的一半。在不同的初始配置上采样后,振荡不会消失。系统处于非平衡状态。由于压力平衡,此处的流量实际上是可压缩的。平衡时间(以时间为单位)随着隔板中孔尺寸的减小而减少。对于非常小的孔(等于或小于9root3 / 2晶格单位),一个容器中的分子数量会随着时间平滑地变化,直到达到总数的一半;它们的曲线服从准静态过程的解析解。对<(v(x)(2))over bar>(/)<(v(y)(2))over bar>和DeltaU的计算也支持以下结果:平衡时间随着光圈孔径的减小而减小划分。 [参考:8]

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