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中国物理学会期刊

介质阻挡放电中类蜂窝超点阵斑图

CSTR: 32037.14.aps.74.20250952

Honeycomb-like superlattice pattern in dielectric barrier discharge

CSTR: 32037.14.aps.74.20250952
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  • 本文设计了一种具有长方形边界的介质阻挡放电装置, 首次观察到了一种包含被隔列拉伸蜂窝框架的蜂窝超点阵斑图, 并对其形成机制进行了实验和理论研究. 随着外加电压的增大, 斑图从具有D6h对称性的蜂窝超点阵斑图演化到D2h对称性的类蜂窝超点阵斑图. 实验上采用高速照相机和光电倍增管测量了上述两种斑图的时空结构, 发现蜂窝超点阵斑图中的六边形子点阵变成大、小条纹两个子点阵, 同时蜂窝框架子点阵被隔列拉伸, 而且除上升沿放电外还存在下降沿放电. 理论上使用COMSOL Multiphysics软件数值求解泊松方程, 模拟了外加电压上升沿中的隔列拉伸蜂窝框架放电前后的电场, 其结果很好地解释了实验现象, 给出了隔列拉伸蜂窝框架的形成机制.

     

    Patterns formed in dielectric barrier discharge is a typical nonlinear self-organization phenomenon. Research on the patterns helps elucidate the formation and evolution mechanisms of spatiotemporal structures in non-equilibrium systems, while also holding potential application value in fields such as material processing and plasma chemical engineering. A honeycomb superlattice pattern with an alternately-stretched honeycomb frame is observed in dielectric barrier discharge with a rectangular modulated gas gap for the first time and is studied both experimentally and theoretically. As the applied voltage increases, the pattern evolves from a hexagonal superlattice pattern with D6h symmetry to a quasi honeycomb superlattice pattern with D2h symmetry. Experimentally, the spatiotemporal structures of these two patterns are measured using an intensified charge coupled device (ICCD) and two photomultiplier tubes (PMTs). It is found that the hexagonal sublattice in the honeycomb superlattice pattern is divided into two sublattices, including a large stripe sublattice and a small stripe lattice. Additionally, the honeycomb frame sublattice is alternately-stretched. Discharges occur during both the rising and falling edges of the applied voltage. Through the estimation of the wall charge quantities of the two types of honeycomb frames and the analysis of the influence of boundaries on pattern formation, it is found that the quasi honeycomb superlattice pattern emerges as a self-organized structure under the influence of gas gap symmetry. Theoretically, the Poisson equation is numerically solved using COMSOL Multiphysics to simulate the electric field of the alternately-stretched honeycomb frame before and after discharge during the rising phase of the applied voltage. The result well explains the experimental phenomenon and provides the formation mechanism of the alternately-stretched honeycomb frame.

     

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