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振动驱动单颗粒运动的统计力学

Statistical mechanics of vibration driven particles

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【作者】 王伟厚美瑛李成波张晟

【Author】 WANG Wei;HOU Mei-ying;LI Cheng-bo;ZHANG Sheng;Institute of Modern Physics,Chinese Academy of Sciences;School of Physical Science,University of Chinese Academy of Sciences;Key Laboratory of Soft Matter Physics,Institute of Physics Chinese Academy of Sciences;School of Mathematics and Physics,Anyang Institute of Technology;

【机构】 中国科学院近代物理研究所中国科学院大学物理学院中国科学院物理研究所软物质重点实验室安阳工学院数理学院

【摘要】 振动驱动是颗粒体系最通用的激发方式之一,颗粒在振动驱动下表现出复杂的集合运动现象.单颗粒在振动驱动下运动行为的研究有助于对多颗粒集合行为的理解.本文研究了单个盘状颗粒在垂直驱动下一维水平运动的统计力学性质,通过将装有颗粒的实验仓固定在振动台上,在竖直方向提供固定频率和振幅的振动驱动条件,使用高速相机记录颗粒的运动状态,采用图像识别技术获得颗粒的位置及转角信息,分析得到平动位移和转动角度的统计分布都满足高斯分布,并且还测量了与时间相关的动力学性质,验证系统满足统计力学涨落—耗散关系,得到接近平衡态统计特性的实验条件.

【Abstract】 Vibration is one of the most common methods to agitate granular systems.There are abundant complex collective—motion phenomena in vibration driven granular systems.The study of the microscopic fluctuation of a single driven particle helps our understanding of the collective behaviors of systems formed by many particles.In this paper,the statistical mechanical properties of one-dimensional horizontal motion of a single disk driven vertically by a shaker are studied,by fixing the experimental chamber with particle on the vibration bed,the vibration driving condition of fixed frequency and amplitude is provided in the vertical direction,the state of particle is recorded with high speed camera,with image recognition technology the position and angle information of particle are obtained.We have measured the statistical distributions of translational displacements and rotational angles,as well as the dynamic properties.It is confirmed that system satisfies the fluctuation dissipation relation of equilibrium statistical mechanics.This study provide experimental conditions for obtaining a system with near equilibrium statistical mechanic characteristics.

【基金】 国家自然科学基金资助项目(U1738120,11474326,11705256);中国科学院战略性先导科技专项(XDA21020102)
  • 【文献出处】 西北师范大学学报(自然科学版) ,Journal of Northwest Normal University(Natural Science) , 编辑部邮箱 ,2020年03期
  • 【分类号】O414.2
  • 【下载频次】109
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