Two-dimensional Fluid Simulation of an RF Capacitively Coupled Ar/H 2 Discharge

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1 Two-dimensional Fluid Simulation of an RF Capacitively Coupled Ar/H 2 Discharge Lizhu Tong Keisoku Engineering System Co., Ltd., Japan September 18, 2014 Keisoku Engineering System Co., Ltd., Uchikanda, Chiyoda-ku, Tokyo , Japan. TEL: FAX:

2 Contents Effect of small amount of H 2 added to Ar Charge accumulation of the focus ring DC-bias generated by the blocking capacitor RF discharge and CCP plasma The computational model Results CCP discharge structure Effect of the focus ring and blocking capacitor Comparison with the discharge of pure argon Conclusions

3 RF discharge and CCP plasma (1) RF discharge is important in the plasma CVD for the fabrication of thin film or in the field of plasma chemistry. In microwave plasma, a high ionization rate exists so that the plasma density is high. In RF plasma processing, the discharge threshold voltage is low. The discharge can be easily sustained and the electrode can be covered with dielectric materials. Interaction between plasma and wall n e =n i =n 0 n e =n i <n 0 n e <n i n e n i n n S Types of RF plasma reactors x x S Bulk Plasma Presheath Sheath 0 W all Inductively coupled plasma (ICP) Sheath edge V Microwave plasma (MWP) V P Capacitively coupled plasma (CCP) x V (x S )=0 Combined ICP/CCP reactor V DC

4 RF discharge and CCP plasma (2) Capacitively coupled radio-frequency discharges are still among the most powerful and flexible plasma reactors, widely used both in research and in industry. One-dimensional model E. Neyts, M. Yan, A. Bogaerts, and R. Gijbels: J. Appl. Phys., 93 (2003) CCP reactor L. L. Alves and L. Marques: Plasma Phys. Control. Fusion 54 (2012) (8pp) B. Kalache, T. Novikova, et al.: J. Phys. D: Appl. Phys. 37 (2004) J. T. Gudmundsson, E. Kawamura and M. A. Lieberman: Plasma Sources Sci. Technol. 22 (2013) (11pp)

5 RF discharge and CCP plasma (3) Among the different modelling approaches available to characterize CCP discharges, two-dimensional fluid models provide a good compromise solution within acceptable calculation runtimes. High frequency Two-dimensional model Very high frequency (180 MHz) Gas heating Y. Yang and M. J. Kushner: Plasma Sources Sci. Technol. 19 (2010) (17pp) S. Rauf, K. Bera and K. Collins: Plasma Sources Sci. Technol. 17 (2008) (9pp) A. Agarwal, S. Rauf and K. Collins: Plasma Sources Sci. Technol. 21 (2012) (12pp)

6 The computational model (1) Top Electrode Bottom Electrode Model geometry Focus Ring Dielectric Dielectric Metal Pump port Computational conditions: Gases:Ar/H 2 mixtures (pure Ar, 1%H 2 ) Species: e, Ar, H 2, Ar +, H +, H 2+, H 3+, ArH +, Ar *, H, H(2p), H(2s) RF frequency:13.56 MHz RF voltage:200 V, applied to the bottom electrode Temperature:300 K Gas pressure:100 Pa Inter-electrode gap: 3.2 cm Blocking capacitor: 100 nf Focus ring: Silicon Dielectric: SiO 2 No Reaction Ar + e Ar + e Ar + e Ar + e Ar + e Ar + + 2e Ar + e Ar + + 2e Ar + Ar Ar + + Ar + e Ar + Ar Ar + Ar H 2 + e H 2 + e H 2 + e H + H + e H 2 + e H + H(2s) + e H 2 + e H(2p) + H(2s) + e H 2 + e H e H 2 + e H + H + + 2e H e H + + H + e H e H 2 + H H 2 + H + 2 H H H + e H + e H + e H(2p) + e H + e H(2s) + e H(2s) + e H(2p) + e H + e H + + 2e H(2s) + e H + + 2e H 2p H + hv Ar + H 2 Ar + H + H Ar H 2 Ar + H 2 Ar + + H 2 H + ArH + ArH + + H 2 H Ar ArH + + e Ar + H Ar Ar (wall loss) H + 2 H 2 (wall loss) H + 3 H + H 2 (wall loss) H + H (wall loss) H 1/2H 2 (wall loss) H 2p H (wall loss) H 2s H (wall loss)

7 The computational model (2) Drift-diffusion equations for electrons O 2 の電子衝突断面積 t n e + e = R e t n ε + ε + E e = R ε e = n e μ e E D e n e ε = n ε μ ε E D ε n ε Source term M R e = x j k j N n n e j=1 Source term P R ε = x j k j N n n e ε j j=1 Reaction rate k j = γ 0 εσ j ε fk k ε = dεγ εσ γ = k ε(2q/m) f dε 1/2 0 Cross sections for electron collisions Boundary conditions: n Γ e = 1 2 ν e,thn e n Γ ε = 5 6 ν e,thn ε p p γ p (Γ p n) ε p γ p (Γ p n)

8 The computational model (3) Modified Maxwell-Stefan equation for ion and neutral species ρ t w k + ρ(u )w k = j k + R k ここに j k = ρω k V k Vk = Q j=1 D kj d k D k T d k = 1 crt p k ω k p ρ k g k + ω k ρω k lnt Q j=1 ρ j g j Boundary conditions: n j k = M ω R k + M ω c k Zμ k (E n)[z k μ k E n > 0] Poisson s equation ε 0 ε r V = ρ ρ = q N k=1 Z k n k n e Charge accumulation on the dielectric surface: n (D 1 D 2 ) = ρ s dρ s dt = n J i + n J e

9 Results (1) CCP discharge structure in Ar/1%H 2 mixture Electron and ion densities Contour: /m 3

10 Results (2) CCP discharge structure in Ar/1%H2 mixture Neutral species densities

11 Results (3) CCP discharge structure in Ar/1%H 2 mixture Electron temperature

12 Results (4) CCP discharge structure in Ar/1%H 2 mixture Electric potential

13 Results (5) CCP discharge structure in Ar/1%H 2 mixture Power deposition

14 Results (6) Discharge structure around the focus ring Electron density at r = 15 cm over the focus ring Electron temperature at r = 15 cm over the focus ring Electric potential at r = 15 cm over the focus ring Electric field at r = 15 cm over the focus ring

15 Results (7) Effect of the focus ring and blocking capacitor Power deposition around the focus ring r = 15 cm Electric potential along the surface of substrate and adjacent dielectrics DC-bias generated by the blocking capacitor DC bias

16 Results (8) CCP discharge structure in pure Ar Contour: /m 3 Electric potential at r = 15 cm over the focus ring Electric potential along the surface of substrate and adjacent dielectrics

17 Results (9) Comparison with the discharge in Ar/1%H 2 and pure Ar Pure Ar Excited argon density Ar/1%H 2 Excited argon density Pooling ionization rate Ar + Ar Ar + + Ar + e Pooling ionization rate

18 Conclusions This paper presents the simulation results of low-pressure capacitively coupled RF plasmas in Ar/H 2. The addition of small amount of H 2 to Ar causes the electron density markedly decrease. The high electron density region is formed above the focus ring. The effect of the self DC-bias of the blocking capacitor is presented. It is found that with the increase of the amount of H 2 added to Ar, the density of metastable argon atoms is dramatically decreased. The pooling ionization rate due to the collisions among these atoms reduces down to 1.5% of that of pure argon. It could be concluded that the control of gas composition, focus ring and blocking capacitor would be very beneficial in finding the design parameters of RF CCP plasma reactors.

19 Thank you for your attention! Questions & Comments? Tokyo

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