Including magnetic saturation in voltage-behind-reactance induction machine model for EMTP-type solution

Author(s):  
Liwei Wang ◽  
J Jatskevich
2008 ◽  
Vol 23 (3) ◽  
pp. 1226-1238 ◽  
Author(s):  
Liwei Wang ◽  
J. Jatskevich ◽  
Chengshan Wang ◽  
Peng Li

Author(s):  
Martin Marco Nell ◽  
Benedikt Groschup ◽  
Kay Hameyer

Purpose This paper aims to use a scaling approach to scale the solutions of a beforehand-simulated finite element (FE) solution of an induction machine (IM). The scaling procedure is coupled to an analytic three-node-lumped parameter thermal network (LPTN) model enabling the possibility to adjust the machine losses in the simulation to the actual calculated temperature. Design/methodology/approach The proposed scaling procedure of IMs allows the possibility to scale the solutions, particularly the losses, of a beforehand-performed FE simulation owing to temperature changes and therefore enables the possibility of a very general multiphysics approach by coupling the FE simulation results of the IM to a thermal model in a very fast and efficient way. The thermal capacities and resistances of the three-node thermal network model are parameterized by analytical formulations and an optimization procedure. For the parameterization of the model, temperature measurements of the IM operated in the 30-min short-time mode are used. Findings This approach allows an efficient calculation of the machine temperature under consideration of temperature-dependent losses. Using the proposed scaling procedure, the time to simulate the thermal behavior of an IM in a continuous operation mode is less than 5 s. The scaling procedure of IMs enables a rapid calculation of the thermal behavior using FE simulation data. Originality/value The approach uses a scaling procedure for the FE solutions of IMs, which results in the possibility to weakly couple a finite element method model and a LPTN model in a very efficient way.


2001 ◽  
Vol 37 (6) ◽  
pp. 1710-1719 ◽  
Author(s):  
D. Bispo ◽  
L. Martins ◽  
Neto ◽  
J.T. de Resende ◽  
D.A. de Andrade

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