Silindir-Düzlem Korona Elektrot Sisteminin Koşulsuz Optimizasyonu

Year 2023, Volume: 6 Issue: 2, 56 - 60, 31.12.2023

Gülizar Alisoy , Necati Özbey , Lütfi Ulusoy , Hafiz Alisoy

https://doi.org/10.55581/ejeas.1381865

Abstract

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

Keywords

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

Unconditional Optimization of Cylinder-Plane Corona Electrode System

Abstract

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.

Keywords

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

References

• Stepanchuk K.F., Tinyakov N.A. (1982). High voltage technology. Higher. school, p. 365. (in Russian).
• Bortnik, I.M., Vereshchagin, I.P., Yu, N., Vershinin, N. (1993). Electrophysical Fundamentals of High Voltage Technique Energoatomizdat, Moscow (in Russian)
• Razevig, D.V., Sokolova, M.V. (1977). Analysis of Onset and Breakdown Voltages of Gas Gaps Energiya, Moscow (in Russian)
• 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.
• 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.
• 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.
• Smythe, W. B. (1988). Static and dynamic electricity.
• Mirolyubov, N.N., Kostenko, M.V., Levinshtein, M.L. Tikhodeev, N.N. (1963). Methods for calculating electrostatic fields.
• Ionkin, P. A. (Ed.). (1982). Collection of tasks and exercises on the theoretical foundations of electrical engineering: Textbook. manual for universities. Energoizdat.
• Usachev, A.E. (2013). Methods for calculating electric fields: textbook. allowance / A.E. Usachev. – Kazan: Kazan State Energy University. – 111 p. (in Russian)
• 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)
• 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.
• 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.
• Chapra, S. C., & Canale, R. P. (2016). Numerical Methods for Engineers 7th ed. McGraw Hill, Brasil.