Resonance assessment in electrified railway systems using comprehensive model of train and overhead catenary system

Due to the complex and nonlinear nature of electric railway supply system the system is a good candidate for the resonance occurrence. Resonance can boost some voltage or current harmonic components and may cause damage to the network equipment. Therefore resonance assessment and finding the resonance frequencies in the electrified railway system is important. In order to evaluate frequency response of the comprehensive modeling of entire system is required. In this paper an electromagnetic model of overhead catenary system for considering the mutual coupling between the conductors and running rails is utilized and an electro-mechanical model using the motion equation and internal circuits of the train is presented. After comprehensive modeling of the electric train and supply system, in order to assess the resonance phenomena simulation studies for a 2×25 kV, 50 Hz electrified railway system have been made in MATLAB/Simulink. The frequency response of the system is investigated in different scenarios corresponding to the number and location of trains and system configuration. The results show that system resonance frequencies and their severity vary with the change in system configuration.

[1]  Alan Zupan,et al.  Modeling of 25 kV electric railway system for power quality studies , 2013, Eurocon 2013.

[2]  R. J. Hill Electric railway traction. I. Electric traction and DC traction motor drives , 1994 .

[3]  Regina Lamedica,et al.  Investigation of resonance phenomena in high speed railway supply systems: Theoretical and experimen , 2011 .

[4]  J. R. Carson Wave propagation in overhead wires with ground return , 1926 .

[5]  Clive Roberts,et al.  A Power-Management Strategy for Multiple-Unit Railroad Vehicles , 2011, IEEE Transactions on Vehicular Technology.

[6]  S. Leva,et al.  Effect of primary high voltage supply lines on the high speed AC railways systems , 2010, Proceedings of 14th International Conference on Harmonics and Quality of Power - ICHQP 2010.

[7]  C. Courtois,et al.  Why the 2*25 kV alternative? (autotransformer traction supply) , 1993 .

[8]  E. A. Gallardo-Hernández,et al.  Twin disc assessment of wheel/rail adhesion , 2008 .

[9]  S. Leva,et al.  Reduced multiconductor transmission line models for power quality analysis in railway systems , 2012, 2012 IEEE 15th International Conference on Harmonics and Quality of Power.

[10]  Joaquin Pedra,et al.  Background voltage distortion influence on power electric systems in the presence of the Steinmetz circuit , 2009 .

[11]  Sonia Leva,et al.  Rail Internal Impedance Calculation by Using Finite Elements Method , 2010 .

[12]  Dario Zaninelli,et al.  Electromagnetic Model of High Speed Railway Lines for Power Quality Studies , 2010, IEEE Transactions on Power Systems.

[13]  Sonia Leva,et al.  Calculation of Rail Internal Impedance by Using Finite Elements Methods and Complex Magnetic Permeability , 2009 .

[14]  Tin Kin Ho,et al.  A review of simulation models for railway systems , 1998 .

[15]  Hui-Jen Chuang,et al.  Analysis of dynamic load behavior for electrified mass rapid transit systems , 1999, Conference Record of the 1999 IEEE Industry Applications Conference. Thirty-Forth IAS Annual Meeting (Cat. No.99CH36370).

[16]  R. A. Uher,et al.  The Interpretation of Train Rolling Resistance from Fundamental Mechanics , 1983, IEEE Transactions on Industry Applications.

[17]  S. Leva,et al.  Impact of High-Voltage Primary Supply Lines in the 2 $\times$ 25 kV–50 Hz Railway System on the Equivalent Impedance at Pantograph Terminals , 2012, IEEE Transactions on Power Delivery.

[18]  Fazel Mehdavizadeh,et al.  Resonance verification of Tehran-Karaj electrical railway , 2010, 2010 First Power Quality Conferance.