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Galerkin finite element scheme for magnetostrictive structures and composites.

机译:磁致伸缩结构和复合材料的Galerkin有限元方案。

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摘要

The ever increasing-role of magnetostrictives in actuation and sensing applications is an indication of their importance in the emerging field of smart structures technology. As newer, and more complex, applications are developed, there is a growing need for a reliable computational tool that can effectively address the magneto-mechanical interactions and other nonlinearities in these materials and in structures incorporating them. This thesis presents a continuum level quasi-static, three-dimensional finite element computational scheme for modeling the nonlinear behavior of bulk magnetostrictive materials and particulate magnetostrictive composites.; Models for magnetostriction must deal with two sources of nonlinearities-nonlinear body forces/moments in equilibrium equations governing magneto-mechanical interactions in deformable and magnetized bodies; and nonlinear coupled magneto-mechanical constitutive models for the material of interest. In the present work, classical differential formulations for nonlinear magneto-mechanical interactions are recast in integral form using the weighted-residual method. A discretized finite element form is obtained by applying the Galerkin technique. The finite element formulation is based upon three dimensional eight-noded (isoparametric) brick element interpolation functions and magnetostatic infinite elements at the boundary.; Two alternative possibilities are explored for establishing the nonlinear incremental constitutive model-characterization in terms of magnetic field or in terms of magnetization. The former methodology is the one most commonly used in the literature. In this work, a detailed comparative study of both methodologies is carried out.; The computational scheme is validated, qualitatively and quantitatively, against experimental measurements published in the literature on structures incorporating the magnetostrictive material Terfenol-D. The influence of nonlinear body forces and body moments of magnetic origin, on the response of magnetostrictive structures to complex mechanical and magnetic loading conditions, is carefully examined.; While monolithic magnetostrictive materials have been commercially-available since the late eighties, attention in the smart structures research community has recently focussed upon building and using magnetostrictive particulate composite structures for conventional actuation applications and novel sensing methodologies in structural health monitoring. A particulate magnetostrictive composite element has been developed in the present work to model such structures. This composite element incorporates interactions between magnetostrictive particles by combining a numerical micromechanical analysis based on magneto-mechanical Green's functions, with a homogenization scheme based upon the Mori-Tanaka approach. This element has been applied to the simulation of particulate actuators and sensors reported in the literature. Simulation results are compared to experimental data for validation purposes.; The computational schemes developed, for bulk materials and for composites, are expected to be of great value to researchers and designers of novel applications based on magnetostrictives.
机译:磁致伸缩在驱动和传感应用中的作用越来越大,这表明了它们在智能结构技术新兴领域中的重要性。随着更新,更复杂的应用程序的发展,人们对可靠的计算工具的需求日益增长,该工具可以有效地解决这些材料以及包含它们的结构中的磁机械相互作用和其他非线性问题。本论文提出了一种连续水平准静态三维有限元计算方案,用于模拟块状磁致伸缩材料和颗粒磁致伸缩复合材料的非线性行为。磁致伸缩模型必须处理两个非线性源,即平衡方程中的非线性体力/力矩,该方程控制可变形和磁化体中的磁机械相互作用。和非线性耦合的磁机械本构模型。在目前的工作中,使用加权残差法以积分形式重铸了用于非线性磁机械相互作用的经典微分公式。通过应用Galerkin技术获得离散的有限元形式。有限元公式是基于三维八节点(等参)砖单元插值函数和边界处的静磁无限单元。为了建立非线性增量本构模型的特征,探讨了两种可能性,分别针对磁场或磁化强度。前一种方法是文献中最常用的一种。在这项工作中,对这两种方法进行了详细的比较研究。针对包含磁致伸缩材料Terfenol-D的结构的文献中发表的实验测量结果,对计算方案进行了定性和定量验证。仔细检查了非线性体力和磁源体矩对磁致伸缩结构对复杂机械和磁性载荷条件的响应的影响。自从八十年代末以来,单片磁致伸缩材料已经在商业上可用,但智能结构研究界最近的注意力集中在为常规驱动应用和结构健康监测中的新型传感方法而建造和使用磁致伸缩颗粒复合结构上。在本工作中已经开发出颗粒磁致伸缩复合元件来对这种结构进行建模。通过将基于磁机械格林函数的数值微机械分析与基于Mori-Tanaka方法的均质化方案相结合,该复合元素将磁致伸缩颗粒之间的相互作用纳入其中。该元素已应用于文献中报道的颗粒致动器和传感器的仿真。仿真结果与实验数据进行比较以进行验证。对于块状材料和复合材料开发的计算方案,对于基于磁致伸缩的新型应用的研究人员和设计人员而言,有望具有巨大的价值。

著录项

  • 作者

    Kannan, Kidambi Srinivasan.;

  • 作者单位

    University of Maryland College Park.;

  • 授予单位 University of Maryland College Park.;
  • 学科 Engineering Materials Science.; Applied Mechanics.
  • 学位 Ph.D.
  • 年度 1997
  • 页码 186 p.
  • 总页数 186
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 工程材料学;应用力学;
  • 关键词

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