TPWJ, 2016, #5-6, 124-129 pages
Using the theory of growing bodies in calculation of stress-strain state of the parts manufactured applying additive cladding technologies
Journal The Paton Welding Journal
Publisher International Association «Welding»
ISSN 0957-798X (print)
Issue № 5-6, 2016 (May-June)
, I.A. Ryabtsev2
, E. Turyk3
and O.P. Chervinko1
S.P. Timoshenko Institute of Mechanics, NASU, 3 Nesterov str., 03057, Kiev, Ukraine. E-mail: email@example.com
E.O. Paton Electric Welding Institute, NASU, 11 Kazimir Malevich Str., 03680, Kiev, Ukraine. E-mail: firstname.lastname@example.org
Institute of Welding, 16-18 Bl. Czeslaw Str., 44-100, Gliwice, Poland. E-mail: email@example.com
Proceeding from the theory of growing bodies and unified model of flow, a model was developed for assessment of thermomechanical state of the part in multilayer cladding, as well as finite-element procedure of numerical realization of the model. In the case of cladding (building-up) a cylinder along its side surface it was established that the schematic of one-time building-up allows rather quickly obtaining qualitative evaluations of the level of stresses and strains at analysis of different variants of technological solutions for multilayer cladding of parts. However, it does not allow for the significant inhomogeneity and celullar structure of distributions, but just describes the smooth averaged change of characteristics of stresses and strains along the cylinder. It does not even allow studying such fine technological points as influence of different schematics of deposited bead overlapping on stress-strain state of the part. In this case, it is recommended to use the procedure of calculation by the schematic of bead-by-bead building-up (deposition). Generally satisfactory agreement of calculated and experimental data is indicative of the validity and reliability of the developed approach to modeling the thermomechanical processes in multilayer cladding of parts. 14 Ref., 9 Figures.
cladding, additive technologies, theory of growing bodies, stress-strain state, residual stresses, deposited beads, deposited layers
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