Journals →  Chernye Metally →  2025 →  #8 →  Back

Rolling and other Metal Forming Processes
ArticleName Assessment of shear deformations in two-roll screw rolling processes based on computer simulation
DOI 10.17580/chm.2025.08.05
ArticleAuthor M. M. Skripalenko, B. A. Romantsev, M. N. Skripalenko, V. V. Panasyuk
ArticleAuthorData

National University of Science and Technology MISIS, Moscow, Russia ; Baikov Institute of Metallurgy and Materials Science, RAS, Moscow, Russia
M. M. Skripalenko, Cand. Eng., Associate Prof., Dept. of Metal Forming1, Senior Researcher2, e-mail: poinson@inbox.ru
B. A. Romantsev, Dr. Eng., Prof., Dept. of Metal Forming1, Senior Researcher2

National University of Science and Technology MISIS, Moscow, Russia
M. N. Skripalenko, Cand. Eng., Associate Prof., Scientific Project Expert, Dept. of Metal Forming
V. V. Panasyuk, Postgraduate Student, Dept. of Metal Forming

Abstract

Finite Element Method (FEM) computer simulation of two-high screw rolling of stainless steel billet was carried out using QForm software. Two-high rolling mill had guiding shoes and rolls feed angle was set 6,12,18 and 24 degrees. Forming features and shear strain were estimated as a result of computer simulation. Tracking point option of QForm software was applied for this purpose. There were 3 groups of points, each group consisted 8 points and formed cube contour. Cube has 1 mm edge and each point was cube’s vertex. One cube was in the center of the billet, the second – 0,5 radius distance from the billet center, the third – at the surface of the billet. As a results of simulation, cubes transformed into polyhedrons. It was assumed, that if cube transform into rectangular parallelepiped or some figure close to that, then shear is considered as pure. If cube transform into parallelepiped which is different from rectangle, then shear considered as simple. It was established that pure shear is most clearly distinct at the center of the billet for at all feed angles of rolls. The further from the billet center, the more is simple shear severity. Investigation results show that strain state at 6 and 12 degrees rolls feed angles is less uniform compared to the same at 18 and 24 degrees rolls feed angles. Designed technique and results obtained due its application allowed confirmation and addition of radial-shear rolling (RSR) concept, i.e. screw rolling with increased rolls feed angles (18 degrees and more).
The study was supported by the grant of the Russian Science Foundation No. 23-19-00775, https://rscf.ru/project/23-19-00775/.

keywords Screw rolling, rolls feed angle, two-high rolling, shear strain, macroplastic deformation, severe plastic deformation, Finite Element Method computer simulation, unit cube, polyhedrons
References

1. The Great Soviet Encyclopedia. In 30 volumes. 3rd edition. Moscow: Sovetskaya entsiklopediya, 1969–1986.
2. Tran Ba Huy. Development and research of the screw rolling process in a four-high mill based on physical and computer modeling: Dissertation ... of Candidate of Engineering Sciences. Moscow, 2019. 101 p.
3. Zhang Z., Liu D., Li Z., Zhang Y., Zhang R., Yang Y., Pang Y., Wang J. Study on the shear-torsion deformation of rotary tube piercing process for nickel base superalloy. J. Materials Processing Techn. 2021. Vol. 295. 117153. DOI: 10.1016/j.jmatprotec.2021.117153
4. Zhang Z., Liu D., Yang Y., Zheng Y., Pang Y., Wang J., Wang H. Explorative study of rotary tube piercing process for producing titanium alloy thick-walled tubes with bi-modal microstructure. Archives of Civil and Mechanical Engineering. 2018. Vol. 18, Iss. 4. pp. 1451–1463. DOI: 10.1016/j.acme.2018.05.005
5. Zhou D., Zeng W., Xu J. Rotary piercing Technique of Ti80 titanium alloy seamless tube. Rare Metal Materials Engineering. 2020. Vol. 49, Iss. 3. pp. 1045–1050.
6. Potapov I. N., Polukhin P. I. New technology of screw rolling. Moscow: Metallurgiya, 1975. 344 p.
7. Berazategui D. A., Cavaliere M. A., Montelatici L., Dvorkin, E. N. On the modelling of complex 3D bulk metal forming processes via the pseudo-concentrations technique. Application to the simulation of the Mannesmann piercing process. International Journal for Numerical Methods in Engineering. 2006. Vol. 65, Iss. 7. pp. 1113–1144.
8. Chiluveru S. Computational modeling of crack initiation in cross-roll piercing. Massachusetts Institute of Technology, 2007.
9. Fanini S. Modelling of the Mannesmann effect in tube piercing. Available at: http://paduaresearch.cab.unipd.it/1552/1/Silvio_Fanini_Tesi_Dottorato.pdf (accessed: 03.02.2025).
10. Andreev V. A., Rogachev S. O., Romantsev B. A., Skripalenko M. M., Yusupov V. S. Effect of screw rolling on the structure and mechanical properties of titanium alloys. Deformatsiya i razrushenie materialov. 2023. No. 11. pp. 22–32
11. Glezer A. M., Sundeev R. V., Shalimova A. V., Metlov L. S. Physics of large plastic deformations. Uspekhi fizicheskikh nauk. 2023. Vol. 193. No. 1. pp. 33–62.
12. Rybin V. V. Large plastic deformations and destruction of metals. Moscow : Metallurgiya, 1986. 223 p.
13. Pesin A. M., Pustovoytov D. O., Gubanov S. A., Novoselov A. E. Mathematical modeling and comparative analysis of the deformed state of metal during asymmetric rolling and equalchannel angular pressing. Zagotovitelnye proizvodstva v mashinostroenii. 2018. Vol. 16, No. 4. pp. 175–181.
14. Utyashev F. Z., Raab G. I. Deformation methods for obtaining and processing ultrafine-grained and nanostructured materials. Ufa: Gilem, 2013. 375 p.
15. Beygelzimer Ya. E. Simple metal shear: what is it? Fizika i tekhnika vysokikh davleniy. 2010. Vol. 20. No. 4. pp. 40–52.
16. Tikoff B., Fossen, H. Simultaneous pure and simple shear: the unifying deformation matrix. Tectonophysics. 1993. Vol. 217. pp. 267–283. DOI: 10.1016/0040-1951(93)90010-H
17. Mihai L. A., Goriely A. Positive or negative Poynting effect? the role of adscititious inequalities in hyperelastic materials. Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences. 2011. Vol. 467, Iss. 2136. pp. 3633–3646. DOI: 10.1098/rspa.2011.0281
18. Filho J. C. A. D., Nunes L. C. S. Experimental determination of deformation homogeneity and shear states using the digital image correlation method. Polymer Testing. 2021. Vol. 96. 107114. DOI: 10.1016/j.polymertesting.2021.107114
19. Thiel C., Voss J., Martin R. J., Neff P. Shear, pure and simple. International Journal of Non-Linear Mechanics. 2019. Vol. 112. pp. 57–72. DOI: 10.1016/j.ijnonlinmec.2018.10.002
20. Romantsev B. A., Skripalenko M. M., Skripalenko M. N., Vorotnikov V. A. Evaluation of the effect of deformed state parameters and temperature on microstructure of billets from stainless steel in two-high screw rolling. Chernye Metally. 2024. No. 5. pp. 81–86.
21. Romantsev B. A., Skripalenko M. M., Skripalenko M. N., Yusupov V. S., Vorotnikov V. A., Sidorov A. A. Evaluation of shear deformations, kinematic state and parameters of the deformation zone in processes of two-roll screw rolling. Metallurg. 2024. No. 7. pp. 94–97.
22. Vlasov A. V., Stebunov S. A., Evsyukov S. A., Biba N. V., Shitikov A. A. Finite element modeling of technological processes of forging and die forging. Moscow: Izdatelstvo MGTU imeni N. E. Baumana, 2019. 383 p.
23. Pustovoytov D., Pesin A., Tandon P. asymmetric (hot, warm, cold, cryo) rolling of light alloys: A review. Metals. 2021. Vol. 11, Iss. 6. 956. DOI: 10.3390/met11060956
24. Potapov I. N., Polukhin P. I. Screw rolling technology. Moscow: Metallurgiya, 1990. 344 p.

Language of full-text russian
Full content Buy
Back