2022
DOI: 10.1088/2058-6272/ac6e58
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Experimental and simulated investigation of microdischarge characteristics in a pin-to-pin dielectric barrier discharge (DBD) reactor

Abstract: Both experimental and simulated studies of the micro-discharge (MD) are carried out in a DBD with a pin-to-pin gap of 3.5 mm, ignited by a sinusoidal voltage with a peak voltage of 10 kV and a driving frequency of 5 kHz. A statistical result has shown that the probability of the single current pulse in the positive half-period (HP) reaches 73.6% under these conditions. Experimental results show that the great intensity of the luminous is concentrated on the dielectric surface and the tip of the metal electrode… Show more

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Cited by 3 publications
(3 citation statements)
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“…Moreover, the discharge area on the dielectric surface is much larger than the section area of the electrodes. Therefore, one of the reasons for the discrepancy between the simulation results and experimental ones is the dynamic variation of the discharge area during the breakdown process [38, 50].…”
Section: Resultsmentioning
confidence: 99%
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“…Moreover, the discharge area on the dielectric surface is much larger than the section area of the electrodes. Therefore, one of the reasons for the discrepancy between the simulation results and experimental ones is the dynamic variation of the discharge area during the breakdown process [38, 50].…”
Section: Resultsmentioning
confidence: 99%
“…Therefore, a 1D PFM with photoionisation is implemented in this study by COMSOL Multiphysics software with a built‐in plasma module and Helmholtz equation solver to compare the discharge dynamics at different periods in the DF discharge. As the detailed description of PFM has already been presented in a previous paper [38], a brief description of the model is presented in this work. The governing equations of the fluid model are listed below, ()ne,i,uct+Γe,i,uc=Se,i,uc $\frac{\partial \left({n}_{\text{e,i,uc}}\right)}{\partial t}+\nabla \cdot {{\Gamma }}_{\text{e,i,uc}}={S}_{\text{e,i,uc}}$ ()nεt+Γε=Sε $\frac{\partial \left({n}_{\varepsilon }\right)}{\partial t}+\nabla \cdot {{\Gamma }}_{\varepsilon }={S}_{\varepsilon }$ ()ε0εrbold-italicE=ρq $\nabla \cdot \left({\varepsilon }_{0}{\varepsilon }_{r}\boldsymbol{E}\right)={\rho }_{\mathrm{q}}$ in these equations, the subscripts e, i, uc, and ɛ represent the electrons, ions, uncharged neutral species, and electron energy, respectively.…”
Section: Experimental Apparatus and Methodologymentioning
confidence: 99%
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