Abstract
This paper presents a FEM analysis on impact of temperature variation on electrical parameters in a single phase shell type transformer. The designed transformer model is supplied by a constant current source. The open circuit voltage and core losses have been measured at two different temperatures of 300 K and 600 K respectively. From the analysis it is observed that the secondary voltage losses are increased with respect to temperature at a constant frequency of 50 Hz. The FEM studies are carried out by using QuickField software with more than 2.8 K nodes to improve the accuracy of measurements.
This is a preview of subscription content, log in via an institution.
Buying options
Tax calculation will be finalised at checkout
Purchases are for personal use only
Learn about institutional subscriptionsReferences
Takahashi N, Morishita M, Miyagi D, Nakano M (2010) Examination of magnetic properties of magnetic materials at high temperature using a ring specimen. IEEE Trans Magn 46(2):548–551
Chiba T, Yamada S, Otsuki E (1998) Temperature dependence of eddy current loss and residual loss in Mn–Zn Ferrites. J Magn Soc Jpn 22(S1):301–304
Kagimoto H, Miyagi D, Takahashi N, Uchida N, Kawanaka K (2010) Effect of temperature dependence of magnetic properties on heating characteristics of induction heater. IEEE Trans Magn 46(8):3018–3021
Subrahmanyam R (2009) Temperature coefficients of permeability and induced EMF in ferromagnetic material. J Pure Appl Phys 21(2):273–280
Mandava S, Ramachandrula S, Yarramareddy A (2014) Effect of thermal treatment of a ferro magnetic core on induced EMF. Procedia Mater Sci (Elsevier) 6
Schützhold J, Hofmann W (2013) Analysis of the temperature dependence of losses in electrical machines. IEEE Power Eng J
Wrobel R, Simpson N (2016) Winding loss separation in thermal analysis of electromagnetic devices. IEEE Ind Appl J
Gyselinck J, lde L, Melkebeek J (1999) Calculation of eddy currents and associated losses in electrical steel laminations. IEEE Trans Magn 35(3)
Lu HY, Zhu JG, Hui SYR, Ramsden VS (1998) A generalized dynamic transformer circuit model including ai1 types of core losses. IEEE J Electr Mach
Schützhold J, Hofmann W, Blümel R (2011) Measurement and analysis of the temperature dependent losses of the synchronous motor in the drive trains of a horizontal high speed packaging machine. ETGFachtagung: Fachbericht 130, in German language, Würzburg
Cheng Z, Takahashi N, Forghani B, Gilbert G, Zhang J, Liu L, Fan Y, Zhang X, Du Y, Wang J, Jiao C (2009) Analysis and measurements of iron loss and flux inside silicon steel laminations. IEEE Trans Magn 45(3)
Moses AJ (2004) Characterisation of the loss behavior in electrical steels and other soft magnetic materials. In: Metallurgy and magnetism: workshop proceedings, Freiberg
Rao SK, Lenine D, Sujatha P (2017) Enhancement of induced EMF through heat treatment of ferromagnetic core. In: 2017 IEEE international conference on power, control, signals and instrumentation engineering (ICPCSI), IEEE, pp 875–879
Acknowledgements
We thank Quickfield Software Company for providing free license for this work. We also thank RGM college of Engineering and Technology for supporting research work in the laboratory.
Author information
Authors and Affiliations
Corresponding author
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2020 Springer Nature Singapore Pte Ltd.
About this paper
Cite this paper
Krishnarjuna Rao, S., Lenine, D., Sujatha, P. (2020). Constant Current Analysis of Shell Type Transformer at Different Temperatures of Core by Using Quickfield Software. In: Hitendra Sarma, T., Sankar, V., Shaik, R. (eds) Emerging Trends in Electrical, Communications, and Information Technologies. Lecture Notes in Electrical Engineering, vol 569. Springer, Singapore. https://doi.org/10.1007/978-981-13-8942-9_16
Download citation
DOI: https://doi.org/10.1007/978-981-13-8942-9_16
Published:
Publisher Name: Springer, Singapore
Print ISBN: 978-981-13-8941-2
Online ISBN: 978-981-13-8942-9
eBook Packages: EngineeringEngineering (R0)