Unconditional Optimization of Cylinder-Plane Corona Electrode System

Öz

In this study, based on the Newton-Raphson method, the unconditional optimization of the “thin cylinder-plane” corona electrode system of high-voltage devices with a non-uniform or weakly uniform electric field, widely used in various technological processes of electron-ion technology, is analyzed. For this purpose, the condition of a self-sustaining electric discharge was used for the electrode system under consideration.

Anahtar Kelimeler

• Corona discharge
• Newton Raphson method
• Self-sustained condition
• Unconditional optimization

Silindir-Düzlem Korona Elektrot Sisteminin Koşulsuz Optimizasyonu

Öz

Bu çalışmada, çeşitli teknolojik işlemlerde yaygın olarak kullanılan, düzgün olmayan veya zayıf düzgün bir elektrik alanına sahip yüksek gerilim cihazlarının “ince silindir-düzlem“ korona elektrot sistemi için, Newton-Raphson yöntemine dayalı olarak koşulsuz optimizasyonu analiz edilmektedir. Bu amaçla, söz konusu elektrot sistemi için, elektrik deşarjın kendi-kendini besleme(self-sustained) koşulu kullanılmıştır

Anahtar Kelimeler

• Kendi-kendini besleme koşulu
• Korona deşarjı
• Koşulsuz optimizasyon
• Newton Raphson yöntemi.

Kaynakça

1. Stepanchuk K.F., Tinyakov N.A. (1982). High voltage technology. Higher. school, p. 365. (in Russian).
2. Bortnik, I.M., Vereshchagin, I.P., Yu, N., Vershinin, N. (1993). Electrophysical Fundamentals of High Voltage Technique Energoatomizdat, Moscow (in Russian)
3. Razevig, D.V., Sokolova, M.V. (1977). Analysis of Onset and Breakdown Voltages of Gas Gaps Energiya, Moscow (in Russian)
4. Grosu, F. P., Bologa, A. M., Bologa, M. K., & Motorin, O. V. (2015). On the dependence of corona discharge characteristics on pressure. Electronic Materials Processing, 51(5), 45-50.
5. Alisoy, H. Z., Yeroglu, C., Koseoglu, M. & Hansu, F. (2005). Investigation of the characteristics of dielectric barrier discharge in transition region. J. Phys. D: Appl. Phys., 38 (24), 4272-4277.
6. Alisoy, H. Z., S., Alagoz, G. T., Alisoy, Alagoz, B. B. (2013). An Investigation of Ionic Flows in a Sphere-Plate Electrode Gap. Plasma Science and Technology, 15(10), 1012.
7. Smythe, W. B. (1988). Static and dynamic electricity.
8. Mirolyubov, N.N., Kostenko, M.V., Levinshtein, M.L. Tikhodeev, N.N. (1963). Methods for calculating electrostatic fields.

9. Ionkin, P. A. (Ed.). (1982). Collection of tasks and exercises on the theoretical foundations of electrical engineering: Textbook. manual for universities. Energoizdat.
10. Usachev, A.E. (2013). Methods for calculating electric fields: textbook. allowance / A.E. Usachev. – Kazan: Kazan State Energy University. – 111 p. (in Russian)
11. Zegrya, G.G., Veksler, M.I., Smirnova, I.G., Ustinova, I.A. (2019), Calculation of stationary electric and magnetic fields - St. Petersburg: ITMO University, - 98 p. (in Russian)
12. Alisoy, H., Akdeniz, R., Özbey, N. (2021). The Visualization of Solutions to Electromagnetic Field Problems by Using Matlab. European Journal of Engineering and Applied Sciences,4(2), 61-65.
13. Foruzan, E. A., Akmal, A. S., Niayesh, K., Lin, J., Deepak Sharma, D. & Sangrody, H. (2017). Simulation and modeling of dielectric barrier impact on heterogeneous electric field, IEEE International Conference on Electro Information Technology (EIT), Lincoln, NE, USA, 071-076, doi: 10.1109/EIT.2017.8053333.
14. Chapra, S. C., & Canale, R. P. (2016). Numerical Methods for Engineers 7th ed. McGraw Hill, Brasil.