The Density of Deformations Distribution on the Side Edges during Strip Rolling

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Abstract:

Experimental densities of intensity distribution for main deformations, as well as the stress strain state of a metal on the side edges of an aluminum strip during its flat rolling, have been determined. Strain, spread and extrusion ratio have been evaluated. The dimensions of the strip cross-section have been chosen in a way that minimizes spreading. Therefore, the deformed state under rolling is close to a flat one. The correlation between the deformation intensity and the stress-strain state of macro-volumes occurred on strip edges has been estimated. The parameters of two-dimensional probability-density function for the joint distribution of deformation intensity and the Nadai-Lode stress-strain parameter have been determined. Distribution densities for longitudinal, transverse deformations and the intensity of main deformations in the zone of strip rolling are bimodal, which corresponds to both forward and backward slip zones under rolling. The results of the work can be used to predict the depletion of plasticity resources during strip rolling.

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Solid State Phenomena (Volume 316)

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340-345

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April 2021

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© 2021 Trans Tech Publications Ltd. All Rights Reserved

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[1] V.Е. Panin, Structural levels of plastic deformation and fracture, Published by: The Science. Novosibirsk, (1990).

Google Scholar

[2] V.Е Panin, Y.V. Grinyaev, Physical mesomechanics as a new line of research at the interface of physics and mechanics of the defomed solid, Physical mesomechanics, 6 (2003) 9-36.

Google Scholar

[3] N.N. Prigovorsky, Methods and means for determination of deformation fields and strains: Guide, М.: Machine building, (1983).

Google Scholar

[4] А.V. Guryev, L.V. Kuksa and Y.D. Khesin ,The study of the micro features of the deformation of real alloys, Metals, 4 (1967) 122–129.

Google Scholar

[5] А.A. Weinshtein V.N., Alekhin Basic principles of elasticity and plasticity due to material microstructure, Ural State Technical University, Ekaterinburg, (2006).

Google Scholar

[6] A.M. Rekov, V.T. Korniyenko, and E.O. Korniyenko Parameter determination for precision grade grids by its images, Science and Technology, Ekaterinburg: Ural branch of the Russian Academy of Science, 1 (2010) 179−181.

Google Scholar

[7] N.V. Smirnov, I.V. Dunin-Barkovsky A course in probability theory and mathematical statistics for engineering applications, The Science, Moscow,1969, p.512.

Google Scholar

[8] А.М. Rekov, Two dimensional density of the plane mesostrain distribution, Mathematic modeling in natural sciences, 1 (2015) 373−376.

Google Scholar

[9] А.М. Rekov, Stress-strain distribution functions of polycrystalline microstructure, Plant laboratory. Material inspection, 80 (2) (2014) 26-31.

Google Scholar

[10] A.M. Rekov , Two dimensional density of mesostrain distribution of the sample, XI All Russian congress on fundamental issues of theoretical and applied mechanics. Abstracts of articles (Kazan, August 20-24, 2015), published by the Academy of Science, Kazan, (2015).

Google Scholar

[11] А.А. Bogatov, O.I. Mizhiritsky and S.V. Smirnov, Plasticity resource due to metal pressure treatment, Metallurgy, Moscow,(1984).

Google Scholar

[12] А.P. Grudev , Rolling theory, Metallurgy, Moscow, (1988).

Google Scholar

[13] А.М. Rekov, Local mesostructure overloads of metal samples in strip rolling, Steel, 11 (2013) 90-94.

Google Scholar

[14] A.M. Rekov, Laws of mesostrain distribution in aluminum strip rolling, AIP Conference Proceedings,1785 (2016) 1.

DOI: 10.1063/1.4967156

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