Faculty of Physics, Lomonosov Moscow State University, Moscow, 119991, Russia.
A. N. Nesmeyanov Institute for Organoelement Compounds RAS, Moscow, 119991, Russia.
Phys Rev E. 2017 Jun;95(6-1):062501. doi: 10.1103/PhysRevE.95.062501. Epub 2017 Jun 5.
The dynamic shear modulus of magnetoactive elastomers containing 70 and 80 mass % of carbonyl iron microparticles is measured as a function of strain amplitude via dynamic torsion oscillations in various magnetic fields. The results are presented in terms of the mechanical energy density and considered in the framework of the conventional Kraus model. The form exponent of the Kraus model is further related to a physical model of Huber et al. [Huber et al., J. Phys.: Condens. Matter 8, 409 (1996)10.1088/0953-8984/8/29/003] that uses a realistic representation for the cluster network possessing fractal structure. Two mechanical loading regimes are identified. At small strain amplitudes the exponent β of the Kraus model changes in an externally applied magnetic field due to rearrangement of ferromagnetic-filler particles, while at large strain amplitudes, the exponent β seems to be independent of the magnetic field. The critical mechanical energy characterizing the transition between these two regimes grows with the increasing magnetic field. Similarities between agglomeration and deagglomeration of magnetic filler under simultaneously applied magnetic field and mechanical shear and the concept of jamming transition are discussed. It is proposed that the magnetic field should be considered as an additional parameter to the jamming phase diagram of rubbers filled with magnetic particles.
含 70%和 80%质量%羰基铁微粒的磁致弹性体的动态剪切弹性模量通过在不同磁场中的动态扭转振动来测量应变振幅的函数。结果以机械能密度表示,并在传统的克劳修斯模型的框架内进行考虑。克劳修斯模型的形式指数进一步与胡贝尔等人的物理模型相关[Huber 等人,J. Phys.:Condens. Matter 8, 409(1996)10.1088/0953-8984/8/29/003],该模型使用具有分形结构的簇网络的现实表示。确定了两种机械加载模式。在小应变振幅下,由于铁磁填料颗粒的重新排列,克劳修斯模型的指数β在外加磁场中发生变化,而在大应变振幅下,指数β似乎与磁场无关。表征这两种模式之间转变的临界机械能随着磁场的增加而增加。讨论了在同时施加磁场和机械剪切下磁填料的团聚和解团聚以及阻塞转变的概念之间的相似性。提出应将磁场视为填充有磁性颗粒的橡胶的阻塞相图的附加参数。