Eng
Ukr
Rus
Print

2021 №05 (07) DOI of Article
10.37434/as2021.05.08
2021 №05 (09)

Automatic Welding 2021 #05
Avtomaticheskaya Svarka (Automatic Welding), #5, 2021, pp. 51-55

Calculation of residual stress-strain state of deposited steel thin-sheet plates

I.K. Senchenkov1, I.O. Ryabtsev2, O.P. Chervinko1, A.A. Babinets2
1S.P. Timoshenko Institute of Mechanics of the NAS of Ukraine. 3 Nesterov Str., 02000, Kyiv, Ukraine
2E.O. Paton Electric Welding Institute of the NAS of Ukraine. 11 Kazymyr Malevych Str., 03150, Kyiv, Ukraine. E-mail: offi ce@paton.kiev.uaa

Finite-element calculation procedure was developed and stress-strain and microstructural state was studied at single- and twolayer surfacing of 3 mm plates from St3 steel by Sv-Kh19N18G6M3V2, PP-Np-25Kh5FMS and Sv-08A wires. Calculations of SSS, microstructural state and shape change of the plates at surfacing under the smooth support conditions were performed. The model of plane-deformed state (PDS) predicts greater defl ections, compared to the model of plane-stressed state (PSS), except for materials with martensite transformations (PP-Np-25Kh5FMS). At surfacing materials with martersite transformations, greater defl ections are in place due to volumetric eff ects of transformation. Except for deposited metal with martensite transformations (25Kh5FMS), the model of simultaneous deposition of a layer predicts greater sagging, compared to that of bead-by-bead deposition and it can be used for assessment of upper defl ection limit. Satisfactory correlation was obtained for computational and experimental data on surfaced plate defl ection. Rational schemes of supporting and fastening the element edges were determined, which provide minimum residual defl ections. 7 Ref., 1 Tabl., 7 Fig.
Keywords: arc surfacing, stress-strain state, surfaced plate deformations, Bodner-Partom model, defl ection calculation procedure


Received:19.04.2021

References

1. Senchenkov, I.K. (2005) Thermomechanical model of growing of cylindrical bodies from nonlinear materials. Prikl. Mekhanika, 41(9), 118-126 [in Russian]. https://doi.org/10.1007/s10778-006-0013-3
2. Ryabtsev, I.A., Senchenkov, I.K., Turyk, E.V. (2015) Surfacing. Materials, technologies, mathematical modeling. Gliwice, Silesia Polytechn. In-te, 44-100 [in Polish]. https://doi.org/10.15407/tpwj2015.06.29
3. Ryabtsev, I.A., Senchenkov, I.K. (2013) Theory and practice of surfacing works. Kyiv, Ekotekhnologiya [in Russian].
4. Bodner, S.R. (2000) Unifi ed plasticity – an engineering approach. Final Rep. Technion. Israel Inst. of Tech., Haifa.
5. Popov, A.A., Popov, A.E. (1961) Isothermal and thermokinetic diagrams of overcooled austenite decomposition: Refer. book of heat-treater. Moscow-Sverdlovsk. GNTI Mashlit [in Russian].
6. Shorshorov, M.Kh., Belov, V.V. (1972) Phase transformations and change of steel properties in welding: Atlas. Moscow, Nauka [in Russian].
7. Motovilovets, I.A., Kozlov, V.I. (1987) Mechanics of related fi elds in materials and structure elements. In: 5 Vol., Vol. 1: Thermoelasticity. Kiev, Naukova Dumka [in Russian].

Advertising in this issue: