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HOMOGENIZATION AND SENSITIVITY ANALYSIS FOR OPTIMAL THERMOELASTIC DESIGN OF METAL-CERAMIC COMPOSITES

机译:金属陶瓷复合材料最优热弹性设计均质化与敏感性分析

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The purpose of this investigation is solution of thermoelastic topology optimization problem for orthotropic materials (e.g. metal-ceramics composites, MCC [1]). The goal of the optimization is to find the optimal material (lamella) orientation that results in minimal compliance energy. Optimization for pure elastic microstructure behavior is described in works [2-6]. In this paper we consider two kinds of thermoelastic models: the model with constant temperature over the specimen region and the model with temperature distribution obtained from the solution of heat conductivity problem (coupled problem). Solution of the optimization problem where the temperature field is independent of the material orientation is presented in [7, 8]. In the present work the problem is solved using the stress-based method (principal stress direction method) [3, 4]. The mathematical foundation of the methodology for finding optimal orientation of orthotropic materials is discussed in [5]. The application of the stress-based method for topology optimization of the metal-ceramic composites (MCC) specimen subjected to mechanical loads only is presented in [6]. Current study demonstrates the application of the stress-based methodology [5, 6] for coupled problem combining heat conduction and elastic loads. This paper is organized as follows: thermoelastic homogenization procedure for orthotropic MCC is given in Sect. 2; the optimization problem is described in Sect. 3; Sect. 4 and Sect. 5 present sensitivity analysis for two kinds of models (problem with constant temperature and coupled problem); in Sect. 6 the results of numerical calculations are discussed. Finally, some concluding remarks are presented.
机译:本研究的目的是用于正交材料的热弹性拓扑优化问题的解决方案(例如金属陶瓷复合材料,MCC [1])。优化的目标是找到导致最小合规能量的最佳材料(薄片)方向。作品中描述了纯弹性微结构行为的优化[2-6]。在本文中,我们考虑了两种热弹性模型:在试样区域上具有恒温的模型和具有温度分布的模型,从导热性问题(耦合问题)中获得的温度分布。优化问题的解决方案在[7,8]中介绍了温度场与材料方向无关的。在本工作中,使用基于应力的方法(主应力方向法)[3,4]来解决问题。 [5]讨论了用于发现正交材料最佳取向的方法的数学基础。 [6]介绍了对机械负荷进行的金属陶瓷复合材料(MCC)样本的拓扑优化的应用仅在[6]中。目前的研究证明了基于应力的方法[5,6]的应用,用于结合热传导和弹性载荷的耦合问题。本文组织如下:对正交MCC的热弹性均质化程序在派生中给出。 2; SECT中描述了优化问题。 3;教派。 4和教派。图5是两种模型的敏感性分析(恒温和耦合问题的问题);昆虫。 6讨论了数值计算的结果。最后,提出了一些结论备注。

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