Mathematical Model Approach to the Solidification of Different Geometry Ingots and the Development of Shrinkage Defects in them

Article Preview

Abstract:

A mathematical modeling approach as well as experimental data analysis have made it possible to establish significant factors affecting the relative diameter of the axial porosity zone. The minimal values of this parameter determine if the ingot can be used for the fabrication of rolled steel rods over 300 mm in diameter, because chill extensive axial defects prevent from producing high quality bars of a large diameter. Commercial information analysis and experimental results have enabled to develop a model relating the axial porosity zone dimension, ingot geometry and process parameters of teeming 6.61 ton and 7.0 ton ingots. The improvement of the model obtained has enabled to establish that the axial porosity zone is primarily affected by the following factors: hot top size, slenderness ratio, the H/D ratio and insulation heat capacity. When these parameters are controlled to reduce the relative diameter of the axial porosity zone, the number of shrinkage defects decreases and the quality of large diameter rolled steel becomes better. The proposed ingot geometry improves the direction of the advance of the metal solidification front to the ingot thermal center, located in the hot top. Besides, the solidifying metal is better fed with the hot top melt.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

893-898

Citation:

Online since:

February 2019

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2019 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

* - Corresponding Author

[1] D. Dudkin V. Kisilenko, A. Smirnov, Steel production. Continuous Casting, Teplotechnik. Moscow. (2009).

Google Scholar

[2] S. Kittaka, Multi-Mode EMS for Slab Casters – Recent Improvements and New Applications. Nippon steel techical Report. 86 (2002) 68-73.

Google Scholar

[3] Kubota, J., Steel flow control with travelling magnetic field for slab continuous caster mold. Tetsu-to-hagane. 4 (2000) 271-277.

DOI: 10.2355/tetsutohagane1955.86.4_271

Google Scholar

[4] F. Chowaniec, The comparison of roundand square billets casting from peritectic steel grades. 2nd International Metallurgical Conference. Trinec. (1997) 139-143.

Google Scholar

[5] A. Eldarkhanov, V. Efimov, A Nuradinov The processes of casting formation and their modeling. Mashinostoenie. Moscow. (2008).

Google Scholar

[6] A. Smirnov, V. Pilushenko, S. Momot, Solidification of a metallic melt under external influences. VIK. Donetsk. (2002).

Google Scholar

[7] O. Nosochenko, O. Isaev, L. Lepikhov, Decrease in centerline segregation in strand by means of microalloying. Metallurgist. 6 (2003) 45-46.

Google Scholar

[8] A. Belii, Central segregation heterogeneity in continuously cast sheet blanks and plate. Metallurgizdat. Moscow. (2005).

Google Scholar

[9] Duan Zhen-Hu, Shen Hou-Fa, Liu Bai-Cheng, A Numerical Study of the Effect of Multiple Pouring on Macrosegregation in a 438-Ton SteelIngot. Acta metallurgica sinica-english letters. 28 (2015) 1123-1133.

DOI: 10.1007/s40195-015-0303-z

Google Scholar

[10] N. Zyuban, D. Rutskii, , S. Konovalov, S. Gamanyuk, A Study of the Development of Chemical Heterogeneity in Large Forging Ingots: Depending Upon the Configuration and Thermophysical Conditions of Casting. MMTA. 45 (2014) 6200-6206.

DOI: 10.1007/s11661-014-2577-6

Google Scholar

[11] D. Rutskii, N. Zyuban, S. Gamanyuk, Effect of Liquid-Solid Pouring on the As-Cast Structure and the Distribution of Nonmetallic Inclusions in a 24.2-t Steel 38KhN3MFA Ingot, Russian metallurgy. 5 (2017) 376-383.

DOI: 10.1134/s0036029517050093

Google Scholar

[12] Duan Zhen-Hu, Shen Hou-Fa, Liu Bai-Cheng, A Numerical Study of the Effect of Multiple Pouring on Macrosegregation in a 438-Ton SteelIngot. Acta metallurgica sinica-english letters. 28 (2015) 1123-1133.

DOI: 10.1007/s40195-015-0303-z

Google Scholar

[13] W. Yang, J. Zhao, S. Song, S. Qiu, Numerical simulation of filling and solidification process of large steel ingot. Special Casting and Nonferrous Alloys. 34 (2014) 149-152.

Google Scholar

[14] Z. H. Zhang et al., Numerical Simulation of Filling Process in Large Steel-Ingot. Applied Mechanics and Materials. 395 (2013) 1212-1217.

DOI: 10.4028/www.scientific.net/amm.395-396.1212

Google Scholar

[15] Shen Houfa; Chen Kangxin; Liu Baicheng, Numerical Simulation of Macrosegregation in Steel Ingot Casting, Acta metallurgica sinica. 49A (2018) 1470-1474.

Google Scholar

[16] S.Gamanyuk, N. Zyuban, D. Rutskii, Mathematical modeling of the steel ingot teeming and the solidification process. IOP Conference Series-Materials Science and Engineering. 177 (2017) 012064.

DOI: 10.1088/1757-899X/177/1/012064

Google Scholar

[17] Bagmutov V.P., Zaharov I.N., Zhul`Ev S.I., Zyuban N.A., Rutskii D.V., Volgograd State Technical University: State registration certificate of the computer program Crystal, computer simulation system No. 2013613206. RF. (2013).

Google Scholar

[18] A. Mozgovoi, S Zhul'Ev, N. Zyuban, D. Fedorov, D Rutskii, Study and optimization of the parameters of ingots for obtaining heavy rolled sections. Metallurgist. 52 (2008) 439-445.

DOI: 10.1007/s11015-008-9070-7

Google Scholar

[19] D. Rutskii V, N. Zyuban, S. Gamanyuk, A study of the hot top performance with various heat insulators, Solid State Phenomena. 265 (2017) 1099-1103 https://doi.org/10.4028/www.scientific.net/SSP.265.1099.

DOI: 10.4028/www.scientific.net/ssp.265.1099

Google Scholar

[20] А. Mozgovoy, N. Zyuban, D. Rutskii, Patent No 84759. RF. (2006).

Google Scholar