Mathematical Simulation and Physical Modeling of Self-Source Magnetization by Liquid Electrolyte Flow

Article Preview

Abstract:

With the increasing requirements for steel quality, the refining conditions are increasing strict. The high-speed movement of molten steel under mechanical or pneumatic agitation can uniform the temperature and composition, and accelerate the collision of the inclusions to eliminate. However, the electromagnetic field has an important influence on the removal of inclusions in steel and the corrosion of refractory materials. The magnetic phenomenon caused by the movement of molten steel needs to be explored. Considering the complexity of high temperature thermal simulation, this work adopted the physical modeling combined with mathematical simulation method, saturated sodium chloride solution was selected to simulate molten steel as a liquid electrolyte, the magnetic phenomenon caused by solution motion was tested and analyzed, and mathematical model of solution motion magnetization was based on discharge mechanism and magnetic vector potential superposition principle, then the variation law of spatial magnetic field generated by liquid electrolyte flow was discussed. The results show that the simulation results agree with that of the physical modeling, and the mathematical model is promising for prediction of the magnetic field generated by liquid electrolyte flow. Under a constant flow speed of 2000 r/min, a magnetic field with magnetic flux density up to 0.15 Gs was produced, which has a significant effect on the refractory corrosion and removal of impurities in the molten steel.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

165-172

Citation:

Online since:

March 2020

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2020 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

* - Corresponding Author

[1] R. Takahashi, M. Matsuo and M. Ono: Spin hydrodynamic generation, Nature Physics, Vol. 12, Nr. 1, (2015), pp.52-56.

Google Scholar

[2] Schwarzschild, Bertram: Turbulent liquid-sodium flow induces magnetic dipole in a laboratory analogue of the geodynamo, Physics Today, Vol. 59, Nr. 2, (2006), pp.13-15.

DOI: 10.1063/1.2186268

Google Scholar

[3] L.Q. Wen, W. Wei and L. Zhen: Analysis of how the particles generate electricity aimed at probing the origin of geomagnetic field, Earth Science Frontiers, Vol. 19, Nr. 6, (2012), pp.260-268.

Google Scholar

[4] L.Q. Wen: Physical aspects of geomagnetic field, Journal of Chengdu University of Technology (Science & Technology Edition), Vol. 37, Nr. 3, (2010), pp.289-307.

Google Scholar

[5] J. Gavis: Transport of electric charge in low dielectric constant fluids, Chemical Engineering Science, Vol. 19, Nr. 3, (1964), pp.237-252.

DOI: 10.1016/0009-2509(64)85034-x

Google Scholar

[6] J. Gavis, I. Koszman: Development of charge in low conductivity liquids flowing past surfaces, A theory of the phenomenon in tubes, Journal of Colloid Science, Vol. 16, Nr. 4, (1961), pp.357-391.

DOI: 10.1016/0095-8522(61)90036-8

Google Scholar

[7] H. Ao, L.P. Fei, F.L. Ping and Z.Y. Shun: Modeling and experiment of slag corrosion on the lightweight alumina refractory with static magnetic field facing green metallurgy, J. Min. Metall. Sect. B-Metall, Vol. 54, Nr. 2, (2018), pp.143-151.

DOI: 10.2298/jmmb171014002h

Google Scholar

[8] Z.Y. Shun, H. Ao, L.P. Fei and G.H. Zhi: The Interfacial Behavior of Alumina-Magnesia Castables and Molten Slag under an Alternating Magnetic Field, Interceram - International Ceramic Review, Vol. 67, Supplement 1, (2018), pp.58-65.

DOI: 10.1007/s42411-018-0046-8

Google Scholar

[9] Z.W. Xuan, H. Ao , Z.Y Shun, L.P. Fei, C.Y. Ke and G.H. Zhi: Physical Modeling of Slag Penetration on the Refractories in Static Magnetic Field, Refractories WORLDFORUM, Vol. 10, Nr. 3, (2018), pp.1-8.

Google Scholar

[10] W.J. Fen, P.J. Ning and M.H. Long: Computational model for flow electrification in oil pipeline, Acta Petrolei Sinica, Vol. 27, Nr. 3, (2006), pp.133-137.

Google Scholar

[11] J.D. Jackson: Classical electrodynamics, People's Education Publishing House, Vol. 1, (1978), pp.131-146.

Google Scholar

[12] J.X. Min: Static magnetic field of rotating cylindrical body charged uniformly, College Physics, Vol. 33, Nr. 4, (2014), pp.6-8.

Google Scholar