欢迎登录材料期刊网

材料期刊网

高级检索

磁流变弹性体是一种在不同磁场条件下力学性能可控的智能材料。磁流变弹性体的模量为无磁场下材料的模量和磁场诱导产生的模量之和。运用基于周期性边界条件的代表性体积单元法,用理论和有限元两种方法对比研究了无磁场下磁流变弹性体的宏观弹性模量和剪切模量。通过引入 Maxwell 应力张量,研究了磁流变弹性体在不同磁感应强度下对磁场诱导产生的弹性模量和剪切模量的影响。用 RVE 的方法证明了,磁流变弹性体由于磁场诱导产生的弹性模量是负数,但总的弹性模量是正数,且其大小随磁感应强度的增大而增大。而其初始剪切模量则始终为正数,其大小随着磁场强度的增大而增大,这与偶极子理论推导得到的结论一致。

Magnetorheological elastomers (MREs)are a class of smart materials whose mechanical properties can be changed under different magnetic field.The modulus of MREs is divided into the modulus under no mag-netic field and the modulus induced by the magnetic field.Based on the Periodic Boundary Condition (PBC),a representative volume element (RVE)was proposed to calculate the macroscopic elastic modulus and shear modulus without a magnetic field.By introducing the Maxwell stress tensor,the elastic modulus and shear modulus induced by different magnetic flux induction of MREs were studied.By using the RVE approach it is proved that the elastic modulus induced by the magnetic flux density is negative,while the magnitude of elastic modulus of the whole MREs increases with increasing magnetic flux density.The shear modulus of MREs is positive and the magnitude of shear modulus increases with increasing magnetic flux density.The dipole theory is consistent with the conclusion.

参考文献

[1] Liliana Borcea;Oscar Bruno .On the magneto-elastic properties of elastomer-ferromagnet composites[J].Journal of the Mechanics and Physics of Solids,2001(12):2877-2919.
[2] Duenas T;Carman G .Large magnetostrictive response of terfenol-D resin composites[J].Journal of Applied Phys-ics,2000,87(09):4696-4701.
[3] Jin S;Tiefel T;Wolfe R et al.Optically transparent,e-lectrically conductive composite medium[J].SCIENCE,1992,5043(255):446-448.
[4] Sandlund L;Fahlander M;Cedell T et al.Magnetostric-tion,elastic moduli,and coupling factors of composite terfenol-D[J].Journal of Applied Physics,1994,75(10):5656-5658.
[5] Davis L .Model of magnetorheological elastomers[J].Journal of Applied Physics,1999,85(06):3348-3351.
[6] Jolly M R;Carlson J D;Mu?oz B C et al.The magneto-viscoelastic response of elastomer composites consisting of ferrous particles embedded in a polymer matrix[J].Jour-nal of Intelligent Material Systems and Structures,1996,7(06):613-622.
[7] Y. SHEN;M. F. GOLNARAGHI;G. R. HEPPLER .Experimental Research and Modeling of Magnetorheological Elastomers[J].Journal of Intelligent Material Systems and Structures,2004(1):27-35.
[8] Shiga T.;Kurauchi T.;Okada A. .MAGNETROVISCOELASTIC BEHAVIOR OF COMPOSITE GELS[J].Journal of Applied Polymer Science,1995(4):787-792.
[9] 李海涛,彭向和,黄尚廉.基于偶极子理论的磁流变液链化机理模拟研究[J].功能材料,2008(06):902-904.
[10] Saying Guo;Xiongqi Peng;Brian Moran .Large deformation response of a hyperelastic fibre reinforced composite: Theoretical model and numerical validation[J].Composites, Part A. Applied science and manufacturing,2007(8):1842-1851.
[11] Guo ZY;Caner F;Peng XQ;Moran B .On constitutive modelling of porous neo-Hookean composites[J].Journal of the Mechanics and Physics of Solids,2008(6):2338-2357.
[12] Zaoyang Guo;Xiaohao Shi;Yang Chen;Huapeng Chen;Xiongqi Peng;Philip Harrison .Mechanical modeling of incompressible particle-reinforced neo-Hookean composites based on numerical homogenization[J].Mechanics of materials,2014(Mar.):1-17.
[13] Eshelby J D .The determination of the elastic field of an ellipsoidal inclusion,and related problems[J].Proceed-ings of the Royal Society of London Series A Mathe-matical and Physical Sciences,1957,1226(241):376-396.
[14] Mori T;Tanaka K .Average stress in matrix and average elastic energy of materials with misfitting inclusions[J].ACTA METALLURGICA,1973,21(05):571-574.
[15] Nemat-Nasser S;Hori M.Micromechanics:overall properties of heterogeneous solids[M].Amsterdam:Applied Mathematics and Mechanics.Elsevier,1993
[16] Jorgen S. Bergstrom;Mary C. Boyce .Mechanical behavior of particle filled elastomers[J].Rubber Chemistry and Technology,1999(4):633-656.
[17] Du Shanyi;Wang Biao.Micromechanics of composites[M].北京:科学出版社,1998:42-55.
[18] Zhou Gangyi .Study on mechanical properties of the MR elastomers and structure analysis of the MRF under roating fields[D].Hefei:University of Science and Technology of China,2002.
[19] Jolly M R;Carlson J D;Munoz B C .A model of the be-haviour of magnetorheological materials[J].Smart Ma-terials and Structures,1996,5(05):607.
上一张 下一张
上一张 下一张
计量
  • 下载量()
  • 访问量()
文章评分
  • 您的评分:
  • 1
    0%
  • 2
    0%
  • 3
    0%
  • 4
    0%
  • 5
    0%