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Numerical Investigation on the Transient Evolution Mechanisms of Nonlinear Phenomena in a Helium Dielectric Barrier Discharge at Atmospheric Pressure

机译:常压氦介电阻挡放电中非线性现象瞬态演化机理的数值研究

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In this paper, the evolution and transition mechanisms of typical nonlinear phenomena in an atmospheric pressure helium dielectric barrier discharge (DBD) are investigated from the perspective of transient evolution properties through fluid modeling. By gradually up-regulating the interelectrode gap width, the discharge (steady state) evolves from symmetric single-period (SP1), through asymmetric single-period (AP1), into Period-2 (P2) state. Similar evolution trace can also be obtained when increasing the driving frequency. Right after the initial breakdown, the discharge goes through several transient periods featuring unstable asymmetric current pulses before the establishment of steady-state discharge. As the bifurcation parameter increases in excess of the critical value, the discrepancy between the seed electron level of positive and negative discharges accumulates over the transient periods, switching the discharge into AP1 state. After then, a further elevation in the gas gap width (or driving frequency) leads to the generation of a "moderate intensity" positive pulse. With the "moderate intensity" positive pulse and a stronger positive pulse emerging alternatively in the temporal waveform sequence, the discharge evolves into P2 state. Finally, based on the transient evolution mechanisms, a preliminary state-controlling method regarding the use of a first-peak-leveled applied voltage is proposed, which may shed light on the modification of nonlinear states in some practical DBD application scenarios.
机译:本文从瞬态演化特性的角度,通过流体模拟研究了大气压氦介电阻挡放电(DBD)中典型非线性现象的演化和转变机理。通过逐渐上调电极间的间隙宽度,放电(稳态)从对称的单周期(SP1)到不对称的单周期(AP1)演变为Period-2(P2)状态。当增加驱动频率时,也可以获得类似的演变轨迹。在初始击穿之后,放电会经过几个瞬态周期,这些瞬态周期具有不稳定的不对称电流脉冲,然后建立稳态放电。当分叉参数的增加超过临界值时,正负放电的种子电子能级之间的差异会在瞬态时间内累积,从而将放电切换为AP1状态。然后,气隙宽度(或驱动频率)的进一步升高导致产生“中等强度”的正脉冲。随着“中等强度”正脉冲和更强的正脉冲交替出现在时间波形序列中,放电演变为P2状态。最后,基于瞬态演化机制,提出了一种有关使用第一峰值电平施加电压的状态控制的初步方法,该方法可以为某些实际的DBD应用场景中的非线性状态的修改提供参考。

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