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Effect of capacitive coupling in a miniature inductively coupled plasma source

机译:微型电感耦合等离子体源中电容耦合的影响

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摘要

Two-dimensional axisymmetric particle-in-cell simulations with a Monte Carlo collision algorithm (PIC-MCC) have been conducted to investigate the effect of capacitive coupling in a miniature inductively coupled plasma source (mICP) by using two models: an inductive model and a hybrid model. The mICP is 3 mm in radius and 6 mm in height with a three-turn planar coil, where argon plasma is sustained. In the inductive model, the coil is assumed to be electrostatically shielded, and thus the discharge is purely inductive coupling. In the hybrid model, we assume that the different turns of the coil act like electrodes in capacitive discharge to include the effect of capacitive coupling. The voltage applied to these electrodes decreases linearly from the powered end of the coil towards the grounded end. The numerical analysis has been performed for rf frequencies in the range of 100–1000 MHz, and the power absorbed by the plasma in the range of 5–50 mW at a fixed pressure of 500 mTorr. The PIC-MCC results show that potential oscillations at the plasma-dielectric interface are not negligible, and thus the major component of the absorbed power is caused by the axial motion of electrons in the hybrid model, although almost all of the power absorption is due to the azimuthal motion of electrons in the inductive model. The effect of capacitive coupling is more significant at lower rf frequencies and at higher absorbed powers under the calculation conditions examined. Moreover, much less coil currents are required in the hybrid model.
机译:进行了二维蒙特卡罗碰撞算法(PIC-MCC)的轴对称粒子模拟,以通过使用两种模型来研究电容耦合在微型电感耦合等离子体源(mICP)中的影响。混合模型。 mICP的半径为3毫米,高度为6毫米,采用三匝平面线圈,可维持氩气等离子体。在电感模型中,假定线圈被静电屏蔽,因此放电纯粹是电感耦合。在混合模型中,我们假设线圈的不同匝数在电容放电中的作用类似于电极,以包括电容耦合的影响。施加到这些电极的电压从线圈的受电端到接地端呈线性下降。在固定压力为500 mTorr的情况下,对射频频率在100–1000 MHz范围内,等离子体吸收的功率在5–50 mW范围内进行了数值分析。 PIC-MCC结果表明,在等离子-电介质界面上的潜在振荡不可忽略,因此,尽管几乎所有的功率吸收都是由于混合模型,但吸收功率的主要成分是由电子的轴向运动引起的。归纳模型中电子的方位角运动。在所考察的计算条件下,在较低的射频频率和较高的吸收功率下,电容耦合的影响更为明显。此外,在混合模型中所需的线圈电流要少得多。

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