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Design sensitivity analysis for transient eddy current problems using finite element discretization and adjoint variable method

机译:瞬态涡流问题的设计敏感性分析的有限元离散化和伴随变量法

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摘要

For shape design problems subjected to the transient eddy current equation, a shape design sensitivity expressed explicitly in terms of design variables is derived using a discrete system equation of finite elements and an adjoint equation method. The original state equation is an initial-value problem which is to be solved by time-stepping finite element method. On the other hand, the adjoint equation is obtained as a terminal-value problem which is also to be solved by time-stepping finite element method. With the state and adjoint variables solved, the sensitivity is evaluated, which is employed in a gradient-based optimization algorithm. As a numerical example, an eddy current distribution control on a metal surface is treated using the proposed method in an induction heating system.
机译:对于受到瞬态涡流方程影响的形状设计问题,使用有限元离散系统方程和伴随方程法得出了根据设计变量明确表示的形状设计灵敏度。原始状态方程是一个初值问题,需要通过时步有限元法求解。另一方面,伴随方程是作为终值问题而获得的,这也需要通过时步有限元法来求解。解决了状态变量和伴随变量后,对灵敏度进行了评估,并将其用于基于梯度的优化算法中。作为数值示例,在感应加热系统中使用建议的方法处理了金属表面上的涡流分布控制。

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