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IssuesArchive of Issues2017-5pp.488-494

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V.E. Vildeman, E.V. Lomakin, T.V. Tret'yakova, and M.P. Tret'yakov, "Supercritical Deformation and Fracture of Bodies with Concentrators under Plane Stress State Conditions," Mech. Solids. 52 (5), 488-494 (2017)
Year 2017 Volume 52 Number 5 Pages 488-494
DOI 10.3103/S002565441705003X
Title Supercritical Deformation and Fracture of Bodies with Concentrators under Plane Stress State Conditions
Author(s) V.E. Vildeman (Perm National Research Polytechnic University, Komsomolsky pr. 29, Perm, 614990 Russia)
E.V. Lomakin (Perm National Research Polytechnic University, Komsomolsky pr. 29, Perm, 614990 Russia; Lomonosov Moscow State University, Moscow, 119992 Russia, evlomakin@yandex.ru)
T.V. Tret'yakova (Perm National Research Polytechnic University, Komsomolsky pr. 29, Perm, 614990 Russia)
M.P. Tret'yakov (Perm National Research Polytechnic University, Komsomolsky pr. 29, Perm, 614990 Russia)
Abstract The paper deals with experimental studies of inhomogeneous strain fields with regions of supercritical behavior of the material in the case of extension of plane specimens of steel 20 with concentrators of different geometry by using the method of digital image correlation. The use of a video system permits obtaining experimental data about the distribution of the fields of longitudinal, transverse, and shear components and the strain intensity. The previously considered criteria for the deformation process transition to the supercritical stage for different types of the stress-strain state were used to distinguish the regions of supercritical behavior and to analyze the evolution of the strain and temperature fields in their stable development.
Keywords supercritical deformation, structural strength, stress concentrator, strain localization, digital image correlation
References
1.  S. D. Volkov, G. I. Dubrovina, and Yu. P. Sokovnin, "Stability of Material Strength in Mechanics of Fracture," Probl. Prochn., No. 6, 65-69 (1978) [Strength of Materials (Engl. Transl.) 10 (6), 682-686 (1978)].
2.  Ya. B. Fridman, Mechanical Properties of Materials (Oborongiz, Moscow, 1952) [in Russian].
3.  V. E. Vildeman, Yu. V. Sokolkin, and A. A. Tashkinov, Mechanics of Inelastic Deformation and Fracture of Composite Materials (Nauka, Moscow, 1997) [in Russian].
4.  V. E. Vildeman, "On the Solutions of Elastic-Plastic Problems with Contact-Type Boundary Conditions for Solids with Loss-of-Strength Zones," Prikl. Mat. Mekh. 62 (2), 304-312 (1998) [J. Appl. Math. Mech. (Engl. Transl.) 62 (2), 281-288 (1998)].
5.  Z. P. Bažant and J.-L. Le, "Size Effect on Strength and Lifetime Probability Distribution of Quasibrittle Structures," Sādhanā 37 (1), 17-31 (2012).
6.  V. E. Vildeman, E. V. Lomakin, T. V. Tret'yakova, and M. P. Tret'yakov, "Development of Inhomogeneous Fields under Postcritical Deformation of Steel Specimens in Extension," Izv. Ross. Akad. Nauk. Mekh. Tverd. Tela, No. 5, 132-139 (2016) [Mech. Solids (Engl. Transl.) 51 (5), 612-618 (2016)].
7.  V. E. Vildeman and M. P. Tretiyakov, "Tests of Materials with Construction of Complete Deformations Curves," Probl. Mashinostr. Nadezhn. Mashin, No. 2, 93-98 (2013).
8.  M. P. Tretiyakov and V. E. Vildeman, "Tests under Tension-Torsion Conditions with Descending Sections of Strain Curve Construction," Fract. Struct. Integrity 24, 96-101 (2013).
9.  N. G. Chausov, "Complete Deformation Curve as a Source of Information about the Kinetics of Damage Accumulation and Crack Resistance of Materials," Zavodskaya Laboratoriya. Dignost. Mater. 70 (7), 42-49 (2004).
10.  V. I. Mironov, A. V. Yakushev, and O. A. Lukashuk, "Nonstandard Properties of a Structural Material," Fizich. Mezomekh. 7 (S1), 210-213 (2004).
11.  V. G. Bazhenov, D. V. Zhegalov, and E. V. Pavlenkova, "Numerical and Experimental Study of Elastoplastic Tension-Torsion Processes in Axisymmetric Bodies under Large Deformations," Izv. Ross. Akad. Nauk. Mekh. Tverd. Tela, No. 2, 57-66 (2011) [Mech. Solids (Engl. Transl.) 46 (2), 204-212 (2011)].
12.  J. Faleskog and I. Barsoum, "Tension-Torsion Fracture Experiments. Part I: Experiments and a Procedure to Evaluate the Equivalent Plastic Strain," Int. J. Solids Struct. 50, 4241-4257 (2013).
13.  V. E. Vildeman and M. P. Tretyakov, "Analysis of the Effect of Loading System Rigidity on Postcritical Material Strain," Probl. Mashinostr. Nadezhn. Mashin, No. 3, 49-57 (2013) [J. Machin. Maufact. Reliabil. (Engl. Transl.) 42 (3), 219-226 (2013)].
14.  V. E. Wildemann, E. V. Lomakin, and M. P. Tretyakov, "Supercritical Deformation of Steels in Plane Stress State," Izv. Ross. Akad. Nauk. Mekh. Tverd. Tela No. 1, 26-36 (2014) [Mech. Solids (Engl. Transl.) 49 (1), 18-26 (2014)].
15.  Z. P. Bažant abd G. Di Luizo, "Nonlocal Microplane Model with Strain Softening Yield Limits," Int. J. Solids Struct. 41, 7209-7240 (2004).
16.  R. V. Goldstein and M. N. Perelmuter, "Modeling of Crack Resistance of Composite Materials," Vych. Mekh. Sploshn. Sred 2 (2), 22-39 (2009).
17.  V. E. Vildeman, "Problems of Mechanics of Supercritical Deformation of Beam Systems," Vestn. PGTU. Dinam. Prochn. Mash., No. 5, p. 15 (2005).
18.  V. V. Struzhanov and E. A. Bakhareva, ""Mathematical Methods in Theory of Pure Bending of Rectangular Beams Produce of Weakening Material with Symmetric Extension-Compression Diagram," Vychisl. Mekh. Sploshnykh Sred 5 (2), 158-167 (2012).
19.  V. P. Radchenko, E. V. Nebogina, and M. V. Basov, "Structure Model of Supercritical Elastoplastic Deformation of Materials in Uniaxial Tension," Vestnik Samarsk. Gos. Tekhn. Univ. Ser. Fiz.-Mat. Nauki, No. 9, 55-65 (2000).
20.  V. P. Radchenko and S. V. Gorbunov, "Method for Solving Boundary-Value Elastoplastic Problem of Extension of a Strip with Stress Concentrators with Regard to Local Regions of Plastic Softening of the Material," Vestnik Samarsk. Gos. Tekhn. Univ. Ser. Fiz.-Mat. Nauki, No. 4, 98-110 (2014).
21.  T. V. Tretiakova and V. E. Vildeman, Space-Time Inhomogeneity of Processes of Inelastic Deformation of Metals (Fizmatlit, Moscow, 2016) [in Russian].
22.  V. E. Vildeman, E. V. Lomakin, and T. V. Tretiakova, "Yield Delay and Space-Time Inhomogeneity of Plastic Deformation of Carbon Steel," Izv. Ross. Akad. Nauk. Mekh. Tverd. Tela, No. 4, 56-67 (2015) [Mech. Solids (Engl. Transl.) 50 (4), 412-420 (2015)].
Received 14 November 2016
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