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IssuesArchive of Issues2012-6pp.641-645

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D.L. Bykov, A.V. Kazakov, D.N. Konovalov, V.P. Mel'nikov, A.N. Osavchuk, and V.A. Peleshko, "Identification of the Model of Nonlinear Viscoelasticity of Filled Polymer Materials in Millisecond Time Range," Mech. Solids. 47 (6), 641-645 (2012)
Year 2012 Volume 47 Number 6 Pages 641-645
DOI 10.3103/S0025654412060052
Title Identification of the Model of Nonlinear Viscoelasticity of Filled Polymer Materials in Millisecond Time Range
Author(s) D.L. Bykov (Central Scientific Research Institute for Engineering (TsNIIMash), Pionerskaya 4, Korolev, Moscow Oblast, 141070 Russia)
A.V. Kazakov (Central Scientific Research Institute for Engineering (TsNIIMash), Pionerskaya 4, Korolev, Moscow Oblast, 141070 Russia)
D.N. Konovalov (OT-Kontakt Ltd., Aviamotornaya 2, Moscow, 111020 Russia, dimconov@mtu-net.ru)
V.P. Mel'nikov (The Federal Centre for Dual-use Technologies "Soyuz," Akademika Zhukova 42, Dzerzhinsky, Moscow oblast, 140090 Russia, vmelnikov@inbox.ru)
A.N. Osavchuk (The Federal Centre for Dual-use Technologies "Soyuz," Akademika Zhukova 42, Dzerzhinsky, Moscow oblast, 140090 Russia)
V.A. Peleshko (Central Scientific Research Institute for Engineering (TsNIIMash), Pionerskaya 4, Korolev, Moscow Oblast, 141070 Russia, peleshkobva@inbox.ru)
Abstract Determination of mechanical characteristics of filled polymer materials in shock wave processes is of interest in calculations of the strength of these materials. The standard computation methods are based on the use of the linear theory of viscoelasticity, where there is no distinction between the active and passive deformation processes. In the present paper, dynamical experiment and theoretical modeling are used to illustrate the important role played by the sharp decrease in the resistance of a filled polymer material in unloading (in the millisecond time range). The higher the degree of filling of this material, the more significant this effect is.
References
1.  D. L. Bykov, D. N. Konovalov, V. P. Mel'nikov, and A. N. Osavchuk, "Method for Identification of the Filled Polymer Material Relaxation Kernel in Millisecond Time Range," Izv. Akad. Nauk. Mekh. Tverd. Tela, No. 3, 143-154 (2010) [Mech. Solids (Engl. Transl.) 45 (3), 427-436 (2010)].
2.  J. J. Grefenstette, "Optimization of Control Parameters for Genetic Algorithms," IEEE Trans. Syst. Man Cybernetics 16 (1), 122-128 (1986).
3.  D. L. Bykov and V. A. Peleshko, "Constitutive Relations for Strain and Failure of Filled Polymer Materials in Dominant Axial Tension Processes under Various Barothermal Conditions," Izv. Akad. Nauk. Mekh. Tverd. Tela, No. 6, 40-65 (2008) [Mech. Solids (Engl. Transl.) 43 (6), 870-891 (2008)].
4.  S. W. Park and R. A. Schapery, "A Viscoelastic Constitutive Model for Particulate Composites with Growing Damage," Int. J. Solids Struct. 34 (8), 931-947 (1997).
5.  Ş. Özüpek, Constitutive Equations for Solid Propellants, PhD Dissertation (Univ. Austin, Texas, 1997).
6.  G. D. Jung and S. K. Youn, "A Nonlinear Viscoelastic Constitutive Model of Solid Propellant," Int. J. Solids Struct. 36 (25), 3755-3777 (1999).
7.  D. L. Bykov, D. N. Konovalov, and V. A. Peleshko, "Constitutive Relations for Calculating the Processes of Quasistatic Deformation, Damage, and Fracture of Bodies (Including Those with Concentrators) Made of Filled Polymer Materials," Izv. Akad. Nauk. Mekh. Tverd. Tela, No. 6, 34-54 (2011) [Mech. Solids (Engl. Transl.) 46 (6), 839-855 (2011)].
8.  D. L. Bykov and V. A. Peleshko, "Constitutive Relations of Strain, Anisotropic Degradation, and Fracture of Filled Polymer Materials in Prevailing-Tension Processes with Varying Axis Direction and Relaxations," Izv. Akad. Nauk. Mekh. Tverd. Tela, No. 5, 59-67 (2009) [Mech. Solids (Engl. Transl.) 44 (5), 705-711 (2009)].
Received 04 July 2012
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