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Evidence for a New Force in Dissipative System Derived from Boltzmann Equation: Consequence for the Mechanics of the Material Point, Experimental Evidences and Possible Applications

机译:来自Boltzmann方程的耗散系统的新力的证据:物理点的机制的后果,实验证据和可能的应用

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A 1d Boltzmann equation is introduced to describe the speed distribution function in granular gas system with local collision dissipation. It leads to introduce a new term, equivalent to an acceleration This term was always assumed to be 0, but it is not zero in general, even when the system is steady (i.e. when local mean flow equals 0). This shows that the flow (+ boundary) exerts a force on any extra steady particle (or plane) that drives it to the center. This result is analyzed, compared and interpreted using the Lagrangian & Eulerian view points of the mechanics; it demonstrates that classic view point of hydrodynamics does not hold anymore. The paper investigates different cases and gives experimental evidences of the features: it explains while local speed distribution f(v,r) of granular gas in a box subjected to vibration is non symmetric in the direction of vibration, while the system is stationary (mean local speed equals 0). Papers giving local experimental or simulated distributions are quoted, where two local pressures P~± = ∑_(v>0, or v<0) (mv~2) in +Ox and -Ox direction are different. It implies also introducing two local temperatures T~± in the ±Ox vibration direction. These points are confirmed using 2d and 3d granular gas simulation. It should apply likely to get deeper understanding of different effects as the "granular Leidenfrost effect", the stoppage of vibrated-hourglass, some turbulent flow, and the granular-Maxwell-demon.
机译:引入1D Boltzmann方程来描述颗粒气体系统的速度分布功能,局部碰撞耗散。它导致引入新的术语,相当于该术语总是假设为0的加速度,但是即使系统是稳定的,它也不是零(即,当局部均值速率等于0时)。这表明流动(+边界)对驱动其驱动到中心的任何额外稳定的粒子(或平面)施加力。使用Lagrangian&Eulerian观点来分析,比较和解释该结果;它展示了流体动力学的经典视点不再持有。本文调查了不同的情况并给出了特征的实验证据:它解释了在经过振动的盒子中颗粒气体的颗粒气体的局部速度分布F(v,r)在振动方向上是非对称的,而系统是静止的(平均值)局部速度等于0)。引用给予局部实验或模拟分布的纸张,其中两个局部压力p〜±=σ_(v> 0或V <0)(mV〜2)IN + OX和-OX方向不同。它还意味着在±OX振动方向上引入两个局部温度T〜±。使用2D和3D粒状气体模拟确认这些点。它应该适用可能更深入地了解不同效果作为“粒状莱顿弗洛斯特效应”,振动 - 沙漏的停止,一些湍流,以及颗粒式麦克斯韦帝国。

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