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Variation-Difference Analysis of Elastoplastic Deformation of Rotation Bodies Using Triangular and Tetragonal Cells

Abstract

The paper deals with discrete sampling methods used in numerical analysis of axisymmetric quasi-static stress-strain state of rotation bodies using the Lagrange principle. The geometrical correlations are used in the form of Cauchy equations, physical relationships are described by Ilyushin’s deformation plasticity theory. A method of linear approximation is used. The paper gives examples of triangular and tetragonal cells to investigate the influence of polygonal shapes approximating the investigated area on the problem solution. The simulation results match the calculations.

About the Author

Vladimir N. Barashkov
Tomsk State University of Architecture and Building
Russian Federation


References

1. Barashkov V.N. Raschet napryazhenno-deformirovannogo sostoyaniya tolstykh plit variatsionnoraznostnym metodom pri deistvii raznonapravlennykh vneshnikh nagruzok [Stress-strain state analysis of thick plates under multidirectional external loads using variable differential method]. Vestnik of Tomsk State University of Architecture and Building. 2016. No. 4. Pp. 67–80. (rus)

2. Noh V.F. SEL – sovmestnyi eilerovo-lagranzhev metod dlya rascheta nestatsionarnykh dvumernykh zadach [Mixed Eulerian-Lagrangian method for nonstationary two-dimensional problems]. Moscow: Mir Publ.,1967. Pp. 128–184. (transl. from Engl.)


Review

For citations:


Barashkov V.N. Variation-Difference Analysis of Elastoplastic Deformation of Rotation Bodies Using Triangular and Tetragonal Cells. Vestnik of Tomsk state university of architecture and building. 2016;(6):133-138. (In Russ.)

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ISSN 1607-1859 (Print)
ISSN 2310-0044 (Online)