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Voltage, current and electron density measurements in an air radio-frequency plasma

Fig. 4. Fig. 16. Voltage RMS. Fixed Voltage[0] (100 Volts). ( 1). Fig.5. Fig.11. TM 110 and TM 210 modes in a plane of the antennas. Fig. 13 Electron Density in air discharge. Fixed pressure O.10 Torr. (2).

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Voltage, current and electron density measurements in an air radio-frequency plasma

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  1. Fig. 4 Fig. 16. Voltage RMS. Fixed Voltage[0] (100 Volts). ( 1) Fig.5 Fig.11. TM110 and TM210 modes in a plane of the antennas. Fig. 13 Electron Density in air discharge. Fixed pressure O.10 Torr. (2) Fig.8. TM110 mode electric field spatial profile. No z dependence. Only Ez is present. (4) Fig.12. TM110 and TM210 modes in a plane of the slits. Fig. 18. Impedance. Fixed Voltage[0] (100Volts). Fig.9. TM210 mode electric field spatial profile. No z dependence. Only Ez is present. Fig. 14 Electron Density in air discharge. Fixed Voltage (100 Volts) Fig. 6. Cavity spectrum Fig. 15 Phase shift between harmonics of Voltage and Current in air discharge. Fixed Voltage (100 Volts) Fig. 2 Experimental setup (3) Fig. 17 Real Power RMS. Fixed Voltage[0] (100Volts). Fig 3 – Schematic of IV Sensor (reproduced from [1]) Fig. 1 Cylindrical microwave cavity Fig. 16. Current RMS. Fixed Voltage[0] (100 Volts). Fig.10. Electric field spatial profile experiment. Fig. 7. Preliminary results Voltage, current and electron density measurements in an air radio-frequency plasma M. Sorokine, D. Hayashi, W.W. Stoffels, G.M.W. Kroesen Department of Physics, Eindhoven University of Technology, P.O. Box 513, 5600 MB Eindhoven, The Netherlands IV RESULTS Two measurement series have been carried out: the 1st - Power variation, with keeping the pressure constant (0.10 ± 0.005 Torr), and the 2nd - Pressure variation with constant amplitude of fundamental voltage harmonic (100 Volts). On Fig. 13 and 14 calculated electron density values are presented. Several spectrum peaks were examined during preliminary experiments. Fig. 7 shows results for 4 of total 7 observed modes. Those that are not presented showed no change in frequency within the error of the measurements. I.       INTRODUCTION Various RF discharges are widely used in different kinds of production technologies. Still, questions of quality improvement often arise. That leads companies to look for a way of improving and optimising production processes. This cannot be done without appropriate diagnostic techniques. Power input control is really alluring because of its simplicity in implementation. In most experiments the main characteristic for the RF discharge is its consumed power. Nevertheless, in most theoretical works, the rf voltage is taken to be constant, which makes comparisons between experimental and theoretical difficult. Using the technique mentioned above it is possible to get the desired results. Microwave methods to measure electron density are advantageous due to its time resolution possibilities. Moreover, it is also a non-intrusive in situ measurement technique. II EXPERIMENT  The experiment has been carried out with a 13.56 MHz capacitively coupled air plasma, confined in an aluminium cylinder cavity with two symmetrical slits. A schematic drawing of the plasma chamber is shown on Fig. 1. The dimensions are: diameter – 120mm, height – 37mm, slit width – 10mm, distance between antennas – 90mm, the lower power electrode diameter – 107mm. Fig.10. Gives a schematic drawing of the experiment. Fig. 4 and 5 show Current/Power and Voltage/Power graphs for 0.10 Torr Air discharge. Frequencies of the cavity modes were calculated beforehand. As it was expected, the two series (3036900 kHz and 3924600 kHz – the two upper lines), that were believed to correspond to Transverse Magnetic Waves (TM) - TM110 and TM210 modes, showed the best agreement between each other. They were also the best distinguishable in the cavity spectrum observed and had the most appropriate frequency for the calculated modes. So, these two modes were chosen for the experiments, presented in this work. Fig.8 and 9 show the spatial electric field distribution for TM110 and TM210 [3] within the cylindrical cavity with dimensions mentioned above. For the estimation of electric field value FE has been calculated. As there is E2 under the integral in the equation (2), obtained behavior of the value FE needs to be compared to the one of the E2 obtained from the theory. Taking into account finite size of a plastic probe (10mm) a following value has been calculated: It was noticed that by changing the discharge pressure from 0.6 to 0.8 Torr the discharged seemed to come to another state. Also, it was clearly seen from the graphs for the phase difference between harmonics of current and voltage (Fig.15), that in mentioned above pressure range the value for the first and, especially, for the third harmonics experiences dramatic changes. The idea of monitoring certain processes through the study of the phase behaviour is not a new one [1] and can be very promising in commercial production environment. Fig. 18 presents impedance changes. Imp[i]=Voltage[i]RMS/Current[i]RMS Since the current in the odd harmonics (3f, 5f etc) is low (Fig. 16), no accurate Impedance can be calculated for those frequencies. It can be noticed that the Impedance for the third harmonics (imp[3]) experiences dramatic change with pressure goes higher then 4 Torr. Fig.11 and 12 show both FE and FEt [see equations (3) and (4)] for the two different planes in cavity. These graphs strongly resemble those that one would expect to see in case of simple electrical circuit with direct current and constant resistance. Though, it is seen that the curves do not trend to zero, as it would be for a simple resistor. Microwave technique The resonance frequency of the cavity, which depends on the number of free electrons within, is determined by tuning the microwave generator to maximum transmission. From the shift f = f – f0of the resonant frequency f with respect to its value in vacuum (f0) the microwave field averaged electron density (neo) is deduced [2]: III.   DIAGNOSTICS A schematic drawing of the measurements is shown on Fig. 2. The lines with dots are the experimental curves, and the thin solid lines are obtained from the theory. This method does not provide any spatial resolution as ne0 is merely a space averaged density weight with the square of the field strength (E2), It has been noticed that the behaviour of the first harmonics of current, voltage and power (Fig.16, 17, 18) is pretty much the same as the behaviour of the electron density. V ACKNOWLEDGEMENT This work is supported by the European Commission under contract No. NNE5-1999-0004 H-alpha solar. The research of W.W. Stoffels has been made possible by a fellowship from the Royal Netherlands Academy of Arts and Sciences (KNAW). ------------------------------------------------- [1] Kieran Dobbyn, M.Sc. thesis, “Design and Application of a Plasma Monitor for RF Plasma Diagnostics.” Dublin City University, 2000. [2] E. Stoffels, W.W. Stoffels, D. Vender, M. Kando, G.M.W. Kroesen, and F.J. de Hoog. Phys. Rev. 51, 2425-2435 (1995) [3] J.D. Jackson, “Classical Electrodynamics” Second Edition, Wiley, p.335 Power input measurements Using a Plasma Impedance Monitor (PIM) device by Scientific Systems we obtain information on the amplitudes of voltage and current for the driving frequency and first four harmonics, as well as on the value of phase shift between them. Along with that, power and impedance are calculated. Fig. 3 shows the principle of the PIM IV Sensor . However, by combining results from several modes some spatial information can bee obtained. Fig. 6 Represents spectrum of the cavity. En experimental study of the electric field in the cavity has also been carried out. If a piece of plastic is placed within the cavity, then, according to formula (1), the resonant frequency will change its magnitude. And, the bigger the field at the position of the probe, the bigger the frequency shift. Hence, the space profile of the microwave electric field within the chamber cavity can be examined. Measurements have been made in two vertical planes, perpendicular to each other: the plane with slits (slits’ plane), and the antennas’ plane. A plastic probe was placed at different places in the cavity. Dimensions of the probe are: 15mm x 15mm x 10mm. For each probe position a resonance frequencies for the modes have been found and then used in further calculations. A good agreement is seen from the graphs, though for the middle of the cavity the experimental electric field is higher than that obtained from the theory. Probably this can be explained by other harmonics contributing to the field in the middle. Also, analysis of the mode structure up to 5 GHz shows that the TM110 and TM210 modes are the only ones that can fit the experimental curve.

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