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Transient Heat Conduction In A Medium With Two Circular Cavities: Semi-analytical Solution

机译:具有两个圆腔的介质中的瞬态热传导:半解析解

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摘要

This paper considers a transient heat conduction problem for an infinite medium with two non-overlapping circular cavities. Suddenly applied, steady Dirichlet type boundary conditions are assumed. The approach is based on superposition and the use of the general solution to the problem of a single cavity. Application of the Laplace transform results in a semi-analytical solution for the temperature in the form of a truncated Fourier series. The large-time asymptotic formulae for the solution are obtained by using the analytical solution in the Laplace domain. The method can be extended to problems with multiple cavities and inhomogeneities.
机译:本文考虑了具有两个不重叠的圆形空腔的无限介质的瞬态热传导问题。假定突然应用了稳态Dirichlet类型边界条件。该方法基于叠加和对单个腔体问题的一般解决方案的使用。拉普拉斯变换的应用导致温度的半解析解以截短的傅里叶级数形式出现。通过使用拉普拉斯域中的解析解,可以得到该解的长时间渐近公式。该方法可以扩展到具有多个空腔和不均匀性的问题。

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