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Numerical Visualization of Dielectric Barrier Discharge Plasma Actuator Surface Discharge

机译:介电阻挡放电等离子体致动器表面放电的数值可视化

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A single dielectric barrier discharge is a specific configuration for plasma actuators consisting of two electrodes, one coated by a dielectric material and the other is exposed to the air. The purpose of this paper is to study the characteristics of single dielectric barrier discharge (DBD) plasma actuator through numerical modeling. A mathematical model that represents the physical system is presented and the numerical simulations for specific geometry are discussed in this paper. With this model, we can study the physics of the plasma flow. The formulation of the governing equations are divided into two since the physical system can be distinctly separated; one is the electrostatic part and the other is on the fluid flow. The electrostatic part is formulated using the Maxwell's equation which needs to be modified to incorporate the current frequency equation so that the system of equations becomes unsteady which is more realistic compared to a steady system of equations. The fluid flow part is formulated using the Navier-Stokes equations. The equations are re-represented using a vorticity term and stream function so that the flow characteristics can be clearly visualized. All equations are discretized using finite difference method. The discretized equations are then solved using the Gauss-Seidel iteration method. The numerical results show that the vorticity of the plasma is similar in pattern at each time interval. The highest magnitude of the vorticity occurs at the inner part near end of the upper electrode but this magnitude is different at each time. On varying the applied voltage, it is found that the peak vorticity also increases. Therefore, this shows that both the applied voltage and the geometry of the system influence the characteristics of the plasma flow.
机译:单个介电阻挡放电是由两个电极组成的等离子体致动器的特定配置,由介电材料涂覆,另一个被暴露于空气。本文的目的是通过数值建模研究单介电阻挡放电(DBD)等离子体致动器的特性。提出了一种表示物理系统的数学模型,并在本文中讨论了特定几何形状的数值模拟。通过这种模式,我们可以研究等离子体流的物理。控制方程的配方分为两组,因为物理系统可以明显分开;一个是静电部分,另一个是流体流动。使用MaxWell等式配制静电部分,该方程需要修改以结合电流频率方程​​,使得与等式的稳定系统相比,方程式变得更加真实。使用Navier-Stokes方程式配制流体流动部分。使用涡度术语和流功能重新表示方程,使得可以清楚地可视化流动特性。使用有限差分法离散所有方程。然后使用高斯-Seidel迭代方法解决离散的方程。数值结果表明,在每次间隔时,等离子体的涡流在图案中类似。涡度的最高幅度发生在上部电极的近端附近的内部部分,但是每次幅度不同。在改变施加的电压时,发现峰值涡度也增加。因此,这表明施加的电压和系统的几何形状都影响了等离子体流的特性。

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