st 21 International Symposium on Plasma Chemistry (ISPC 21) Sunday 4 August – Friday 9 August 2013 Cairns Convention Centre, Queensland, Australia Generation of Reactive Species in Surface Micro Discharge Tube with Mist Flow for Water Treatment Tomohiro Shibata1 and Hideya Nishiyama2 1 Graduate School of Engineering, Tohoku University, Sendai, Miyagi, Japan 2 Institute of Fluid Science, Tohoku University, Sendai, Miyagi, Japan Abstract: Non-thermal plasmas with water are developed for lots of applications such as water treatment and chemical synthesis. In this study, the water treatment method using surface micro discharge tube with mist flow is developed. The dissolution characteristics of ozone, hydrogen peroxide are experimentally clarified. Furthermore, the effect of humidity and liquid pH for ozone and hydrogen peroxide dissolution is investigated by numerical simulation. Keywords: Plasma, Mist flow, Numerical simulation, Water treatment 2. Experiments 0.7 H2O2 O3 0.6 ROS 0.5 10 0.4 5 0.3 0.2 0.1 0 2 4 6 8 10 12 Energy yield [g/kWh] Fig.1 Schematic illustration of experimental setup. Concentration [mg/l] 1. Introduction Water pollution is serious problem not only for humans but also for the entire ecological system. Recently, the conventional waste water treatment, e.g., biological and chemical methods, has been replaced by the plasma treatment. In the plasma treatment, organic compounds are generally decomposed by only part of the ozone generated by plasma. This is because ozone has high oxidation potential and is effective for decomposition of organic compounds in water [1]. However, many radicals, such as H2O2, O・, OH・, O3*, N2*, e-, etc., generated by plasma cannot be used for water treatment because the discharge area is separated from water in general plasma treatment such as ozone treatment. If the plasma is generated near the solution, the radicals can be utilized for water purification. The water treatment systems utilizing the discharge of bubbles [2,3], above water [4] and with mist flow [5] have been developed. It has been reported that the method of spraying waste water into reactive plasma has the highest relative energy efficiency[6]. Therefore, the authors have reported the water treatment method using a surface micro discharge (SMD) tube [7]. However, the chemical reaction between plasma and liquid is complicated and the understanding is not sufficient. For understanding the detailed chemical reaction, the numerical simulation is useful method. In this study, the dissolution characteristics of hydrogen peroxide (H2O2), ozone (O3) and reactive oxygen species (ROS) are measured as indicator species for chemical reactions using the SMD tube. Particularly, H2O2 is one of the most important species for water treatment by plasma. Because H2O2 is an useful indicator for hydroxyl (OH) radical which has high oxidation potential. Furthermore, the zero-dimensional simulation of chemical reaction in atomized liquid introduced into the SMD tube are conducted and compared with the experimental results for further understandings of chemical reaction between plasma and liquid. 0 pH Fig.2 Concentrations and Energy yields of dissolved chemical species versus pH. 2.1 Experimental apparatus Figure 1 shows a schematic of the experimental setup,which mainly consists of electric power supply, ultrasonic atomizer units, a SMD tube, mist separators and an air pump. Two ultrasonic atomizer units are used to gen- st 21 International Symposium on Plasma Chemistry (ISPC 21) Sunday 4 August – Friday 9 August 2013 Cairns Convention Centre, Queensland, Australia erate sufficient amount of mist. Air or Ar is used as carrier gases. The SMD tube is made of Teflon with a thickness of 0.5 mm and has an inner mesh electrode made of stainless and an outer grounded electrode made of copper. The inner diameter and the length of discharge area is 22 mm and 50 mm respectively. The sinusoidal voltage (10 kVpp, 1000 Hz) is applied to the inner mesh electrode. Reactive plasma is generated on the inner wall of SMD tube by dielectric barrier discharge (DBD). The power consumption is about 1 W (300 W/m2). The amount of dissolved H2O2 is measured by a coulometric titration. The amount of O3 and ROS are measured by a water quality meter (MultiDirect, AQUA LYTIC) with N,N-diethyl-p-phenylenediaminesulfate (DPD). These thicknesses are decided to equalize the volume ratio in model with those of SMD tube when the plasma thickness is assumed about 0.1 mm. Γpg,i is the diffusion flux between plasma and gas phase simulated as follows equation (5). 2.2 Experimental results As shown in Fig. 2, the amounts of the dissolved species are influenced by the solution pH. This pH dependence results from ozone self-decomposition. Ozone self-decomposition starts with reaction (1) and (2). O2generated in (2) reacts with O3 and the radical chain reaction starts. O3 + OH- → ・O2- + HO2・ (1) HO2・ ↔ H+ + ・O2(2) An increase in the pH results in a slight increase of the H2O2 concentration and pass through the maximum at pH 10. This is because the ozone decomposition is enhanced and generated H2O2 as a final product in alkaline solution. However, the H2O2 concentration is decrease in the pH region above 10, because H2O2 acts as acid in this pH region. On the other hand, ROS is dissolved in acid solution effectively, because the HO2 radicals are generated by (2) in H+ rich solution. In addition, the O3 concentration is almost the same at any pH. Fig. 3 Simulation model. 3. Numerical simulation 3.1 Simulation model Figure 3 shows our simulation model. Our model has two step simulation and three phases (plasma, gas and liquid) are included. The first step simulation considers plasma and gas phase based on the model of Sakiyama’s paper [8]. 53 and 21 species are contained in plasma and gas phases respectively, as shown in table 1. The diffusions between plasma and gas are simulated about 21 common specie. The number densities of species i in plasma and gas phase (np,i and ng,i) are simulated as following equation (3) and (4) respectively (3) (4) where t is the time. Gi and Li are the generation and loss terms for species i, respectively. dp (=0.1 mm) and dg (=5.4 mm) are the thickness of plasma and gas phase. Table 1 Considered species for each phase in 1st and 2nd step simulations. (5) where Dg,i is the diffusion coefficient in gas phase for species i. The background gas is humid air and the assumed gas temperature is 300 K. The H2O concentration is varied 0 % to 3 %. The Gaussian-like pulse electric field is applied on the plasma phase with 1 kHz. The peak value of electric field is recalculated each cycle for fix the power consumption at 300 W/m2. The simulation time is 100 ms that is the residence time of a droplet in our experiment. The second step simulation considers gas and liquid phases [9-12]. Gas and liquid phases contain 10 and 21 species respectively, as shown in table 1. The concentrations of species in gas and liquid phases (Cg,i and Cl,i) are simulated as following equation (7) and (8) respectively (7) (8) where Wl (= 100 ppm) is the mist concentration. Γgl,i is the diffusion flux for species i between gas and liquid phase simulated as following equation (9) (9) where kmt,i is a combined rate coefficient of species i for gas phase plus interfacial mass transport, st 21 International Symposium on Plasma Chemistry (ISPC 21) Sunday 4 August – Friday 9 August 2013 Cairns Convention Centre, Queensland, Australia (10) Hi is the Henry’s coefficient for species i, R (= 0.0821 atm ℓ K-1 mol-1) is the ideal gas constant and Tg is the gas temperature. dl (= 2μm) is the droplet diameter. The effective Henry’s law constant H’i for a species i which undergo 1022 time of droplet in our experiment). After diffusion simulation, only liquid phase is simulated for 10 s as after treated solution. 3.2 Numerical results Figure 4 shows the time evolution of the gas phase O3 number density in 1st step simulation for any humidity with experimental result. Ozone can be diffused sufficiently into gas phase from plasma layer within treatment time (0.1 s). 1.5 1020 Initial H 2O concentration 1019 1018 1% 2% 3% 10-4 10-3 10-2 time [s] 10-1 Dissolved O3 [mg/l] O3 density [/m3] Experimental result 1021 Experimental result Numerical simulations 1% initial H2O 2% initial H2O 1 3% initial H2O only 1000 ppm ozone (assumed) 0.5 0 Fig. 4 Time evolution of O3 number density in gas phase. 2 4 6 8 10 12 Fig. 6 O3 concentrations as a function of solution pH. 10 1018 Initial H 2O concentration 1% 2% 3% 30 Dissolved H2O2 [mg/l] 19 1017 1016 1015 10-4 10-3 10-2 time [s] 10-1 Fig. 5 Time evolution of H2O2 number density in gas phase. ionic dissociation such as HNO3 and H2O2 is deferent from H. H’ is simulated as following equation (11), (11) where Ki is the ionic dissociation constant for species i and [H+] is the H+ concentration. As shown in equation (7), the gas phase species are simulated only diffusion in second step. The diffusion is simulated 0.1 s (residence Experimental result Numerical simulations 1% initial H2O 2% initial H2O 20 3% initial H2O only 1000 ppm ozone (assumed) 0.02 0.01 10 0 2 4 6 8 10 Dissolved H2O2 [mg/l] H2O2 density [/m3] 1020 0 12 pH Fig. 7 H2O2 concentrations as a function of solution pH. The simulated number density of O3 increase as time and approaches to 1.7×1021 m-3 of the experimental result. This experimental O3 number density is measured after one pass through the SMD tube. The simulated O3 number density reaches about 2 × 1021 m-3 and is independent of background gas humidity. Figure 5 shows the time evolution of H2O2 number density in gas phase for any humidity. H2O2 is also dif- st 21 International Symposium on Plasma Chemistry (ISPC 21) Sunday 4 August – Friday 9 August 2013 Cairns Convention Centre, Queensland, Australia fused into gas phase and the number density reaches about 2.7×1018 m-3 to 2×1019 m-3. The final number density of H2O2, which varied between 2.7×1018 m-3 and 2×1019 m-3, depends on the background gas humidity. Because the source of H2O2 is H2O. The final number density of O3, H2O2 and other species in 1st step are used for background gas in 2nd step simulation. Figure 6 shows the concentration of ozone after 10 s simulation for any initial solution pH with experimental results. The simulated ozone concentrations in liquid phase is at most 0.02 mg/ℓ with the background gas which has been simulated in 1st step. These concentrations are considerably lower than experimental result. The simulated ozone concentration in liquid phase with 1000 ppm ozone as background gas shows almost same concentration with experimental result. Because the simulated gas phase O3 number density in 1st step is lower than that of real experiment. The working gas is returned back to tank in our experiment. Ozone with long life time is not decomposed after passing through the SMD tube and reentry to the SMD tube. Therefore, the O3 number density increase as operation time increase. Figure 7 shows the concentration of H2O2 after 10 s simulation for any initial solution pH with experimental result. The simulated concentration with the background gas which has been simulated in 1st step with 1 % of initial H2O number density agrees with experimental results. Although the decrease in H2O2 concentration above pH 10 is shown in simulation, the pH dependence does not agree with that of experiment, namely that the H2O2 concentration slightly increase as pH increase and pass through the maximum at pH 10. However, the simulated H2O2 concentration with 1000 ppm ozone as a background gas shows maximum value at pH 10. This background gas condition showed the same order of simulated ozone concentration as that of experiment in Fig. 6. These simulations shown in Fig. 7 indicate that the pH dependence of dissolved H2O2 concentration mainly result from the dissolution of ozone and the ozone self decomposition. 4. Conclusions In this study, the generations of reactive species, such as O3 and H2O2, in mist flow by SMD tube are investigated for water treatment applications. Furthermore, the zero dimensional simulation containing the reaction of plasma, gas and liquid phase are conducted. The obtained results are summarized as follows. (1) The reactive species such as H2O2, O3, and ROS are dissolved into the droplets effectively. The dissolved H2O2 concentration is influenced by solution pH. An increase in the pH results in a slight increase of the H2O2 concentration and shows the maximum at pH 10. On the other hand, (2) (3) (4) (5) the dissolved ozone concentration is not varied with solution pH. The ozone concentration in gas phase is simulated by zero dimensional simulation. The ozone concentration increase with time and close to 64.7 ppm of experimental result. The O3 number density in gas phase is not varied with initial H2O concentration in background gas. The simulated H2O2 concentration increase with time. The last concentrations increase from 0.16 to 0.72 ppm with increase of background gas humidity. The simulated O3 concentration in liquid phase with background gas simulated in 1st step is lower than that of experiment. When assuming 1000 ppm ozone as a background gas, the simulated O3 concentration is nearly the same with that of experiment. The simulated H2O2 concentration in liquid phase with 1 % H2O background gas agrees with that of experiment. The pH dependence of concentration of H2O2 in liquid phase is indicated in the simulation with 1000 ppm ozone as the background gas. The pH dependence of H2O2 dissolution result from the dissolution of ozone and the ozone self decomposition. Acknowledgments This study was partly supported by Grant-in-Aid for Challenging Exploratory Research (24656117) in JSPS and a Grant-in-Aid for JSPS Fellows (24・9008). The authors would like to thank Assoc. Prof. H. Takana for valuable discussion, Mr. T. Nakajima and Mr. K. Katagiri for technical supports with IFS, Tohoku University. References [1] S. Munemiya, Ozone Handbook, (2004) [in Japanese]. [2] K Yasuoka, KSasaki and R Hayashi, Plasma Sources Sci. Technol., 20, 3 (2011). [3] Y Matsui, N Takeuchi, K Sasaki, RHayashi and K Yasuoka, Plasma Sources Sci. Technol., 20, 3 (2011). [4] S. Ikoma, K, Satoh and H. Itoh, Electrical Engineering in Japan, 179, 3 (2012). [5] T. Suzuki and Y. Minamitani, IEEE Trans. Dielectr. Electrical Insul., 18, 4 (2011). [6] M. A. Malik, Plasma Chem. Plasma Process, 30, 1 (2010). [7] T. Shibata and H. Nishiyama, Int. J. Plasma Environ. Sci., 6, 3, (2012). [8] Y. Sakiyama, D. B. Graves, H.-W. Chang, T. Shimizu and G. E. Morfill, J. Phys. D: Appl. 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