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On two formulations of an optimal insulation problem

机译:关于最佳绝缘问题的两种公式

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摘要

Two formulations for the design of the optimal insulation of a domain are investigated by computational means. The results illustrate the similarities and differences that result from the two approaches. One method is in the format of a topology design problem of distributing insulating material in a domain surrounding a non-design domain that is heated by a given heat source; this problem is treated in both a relaxed format and a penalized material format. The other approach deals with the optimal distribution of a thin layer of insulation on the boundary of the non-design domain; this problem is more in the realm of shape design, or rather, it is similar to optimal design of support conditions for structures. In both cases, mathematical programming is used, but for the shape design case, it is applied to the non-linear analysis problems that arise when the optimal design is explicitly solved for.
机译:通过计算手段研究了两种设计最佳域绝缘的公式。结果说明了两种方法的异同。一种方法是采用拓扑设计问题的形式,即在由给定热源加热的非设计区域周围的区域中分布绝缘材料。此问题以宽松格式和罚款材料格式处理。另一种方法是在非设计区域的边界上优化绝缘薄层的分布。这个问题更多地是在形状设计领域,或者说,它类似于结构支撑条件的最佳设计。在这两种情况下,都使用数学编程,但是对于形状设计,则将其应用于在明确解决最佳设计时出现的非线性分析问题。

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