SIMULATION OF VISCOELASTIC-PLASTIC BEHAVIOR OF SHALLOW SHELLS WITH ACCOUNT FOR STRAIN RATE OF MATERIALS

被引:0
|
作者
Yankovskii, A. P. [1 ]
机构
[1] Russian Acad Sci, Khristianovich Inst Theoret & Appl Mech, Siberian Branch, Novosibirsk 630090, Russia
关键词
viscoelasticity; theory of viscoelastic-viscoplastic deformation; flexible shallow shell; Ambartsumyan theory; explosive load; cross-type numerical scheme; PLATES;
D O I
10.1134/S0021894422020134
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
This paper describes a numerical-analytical model of the viscoelastic-plastic behavior of flexible shallow shells with account for the dependence of plastic properties of their materials on strain rate. The inelastic behavior of materials is described by the theory of flow with isotropic hardening. Loading functions depend on the hardening parameter and strain rate intensity. Viscoelastic behavior is described by linear constitutive equations from a multiconstant body model. Transverse shears of structures during bending deformation are taken into account within the framework of the Ambartsumyan theory, and geometric nonlinearity within the von Karman approximation. A cross-type explicit scheme is used for the numerical integration of the formulated initial boundary value problem. The dynamic deformation of a cylindrical elongated panel made of a polymer material is studied. The structure is transversely loaded by a pressure generated by an air blast wave. It is shown that neglecting the dependence between the plastic properties of the material and the strain rate may cause one to significantly underestimate a maximum deflection in absolute value and the largest strain value during oscillations and cause one to overestimate a maximum residual strain. In addition, residual deflection diagrams obtained by such a calculation do not agree with the diagrams obtained by a calculation that takes the mentioned dependence into account.
引用
收藏
页码:298 / 307
页数:10
相关论文
共 50 条
  • [31] Constitutive modeling of viscoelastic-plastic strain characteristics and damage in southern China red sandstone under chemical exposure
    Zhang, Shuguang
    Zhao, Shutian
    Fan, Mingzhuo
    Sun, Ye
    Liu, Wenbo
    Qi, Wenhao
    [J]. MECHANICS OF TIME-DEPENDENT MATERIALS, 2024, : 3005 - 3028
  • [32] Viscoelastic-plastic behavior of single tomato mesocarp cells in high speed compression-holding tests
    Li, Zhiguo
    Zhang, Zhibing
    Thomas, Colin
    [J]. INNOVATIVE FOOD SCIENCE & EMERGING TECHNOLOGIES, 2016, 34 : 44 - 50
  • [33] Strain rate behavior of composite materials
    Hsiao, HM
    Daniel, IM
    [J]. COMPOSITES PART B-ENGINEERING, 1998, 29 (05) : 521 - 533
  • [34] Strain rate behavior of magnetorheological materials
    Seminuk, Kenneth
    Joshi, Vasant
    Gump, Jared
    Stoltz, Chad
    Forbes, Jerry
    [J]. 18TH APS-SCCM AND 24TH AIRAPT, PTS 1-19, 2014, 500
  • [35] A viscoelastic-plastic model for the temperature-dependent creep and recovery behavior during dry fiber fabric compaction
    Si, Yanpeng
    Sun, Lishuai
    Chen, Junzhen
    Zhao, Zhiyong
    Jiang, Jianjun
    Li, Yujun
    [J]. COMPOSITE STRUCTURES, 2024, 330
  • [36] Plastic behavior of aluminum in high strain rate regime
    Shu, Hua
    Fu, Sizu
    Huang, Xiuguang
    Pan, Hao
    Zhang, Fan
    Xie, Ziyong
    Ye, Junjian
    Jia, Guo
    [J]. JOURNAL OF APPLIED PHYSICS, 2014, 116 (03)
  • [37] Creep behavior and viscoelastic-plastic models for polymer-blend HDPE geocell sheets based on the stepped isothermal method
    Zhao, Yang
    Lu, Zheng
    Liu, Jie
    Yao, Hailin
    Tang, Chuxuan
    Nie, Yongpeng
    Zhang, Jing
    [J]. GEOTEXTILES AND GEOMEMBRANES, 2024, 52 (01) : 132 - 144
  • [38] STRAIN RATE AND STRAIN RATE HISTORY EFFECTS ON THE DYNAMIC BEHAVIOR OF METALLIC MATERIALS
    WU, HC
    YIP, MC
    [J]. INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES, 1980, 16 (06) : 515 - 536
  • [39] Development and validation of fractional constitutive models for viscoelastic-plastic creep in time-dependent materials: Rapid experimental data fitting
    Cai, S. M.
    Chen, Y. M.
    Liu, Q. X.
    [J]. APPLIED MATHEMATICAL MODELLING, 2024, 132 : 645 - 678
  • [40] On the relation between stress relaxation and constant strain rate tensile behavior for linear viscoelastic materials; an engineering approach
    Bodai, Gabor
    Goda, Tibor
    [J]. MATERIALS SCIENCE, TESTING AND INFORMATICS VI, 2013, 729 : 314 - 319