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Stability Analysis of a Drop Generation from a Nozzle in an Electric Field with Corona Discharge

机译:电晕放电电场中喷嘴产生液滴的稳定性分析

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Stability of a conducting drop hanging from a nozzle in an electric field with corona discharge was examined theoretically for the first time. By this static model with linear stability analysis, stability of electrostatic inkjet process was estimated. The basic equations, the augmented Young-Laplace equation for drop shape and the Poisson equation for electric field, were coupled and solved by the Finite Element Method. According to the initial condition of its shape, a drop is deformed and subject to corona discharge with the increment of non-dimensional electric field. It was found this static model was applicable to estimate the range of stable jetting and the existence of corona discharge reduces its stable jetting range.
机译:理论上首次对电晕放电电场中从喷嘴垂下的导电液滴的稳定性进行了研究。通过具有线性稳定性分析的静态模型,估计了静电喷墨工艺的稳定性。通过有限元方法对基本方程,液滴形状的增强Young-Laplace方程和电场的Poisson方程进行耦合和求解。根据其形状的初始条件,液滴会变形,并随着无量纲电场的增加而经受电晕放电。发现该静态模型适用于估计稳定的喷射范围,而电晕放电的存在降低了其稳定的喷射范围。

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