首页> 外文会议>HTD-vol.375-3; American Society of Mechanical Engineers(ASME) International Mechanical Engineering Congress and Exposition vol.3; 20041113-19; Anaheim,CA(US) >ALGEBRAICALLY EXPLICIT ANALYTICAL SOLUTIONS OF UNSTEADY CONDUCTION WITH VARIABLE THERMAL PROPERTIES IN SPHEROIDAL COORDINATES
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ALGEBRAICALLY EXPLICIT ANALYTICAL SOLUTIONS OF UNSTEADY CONDUCTION WITH VARIABLE THERMAL PROPERTIES IN SPHEROIDAL COORDINATES

机译:球面坐标系中具有可变热特性的非定常传导的代数显式解析解

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摘要

The analytical solutions of unsteady heat conduction with variable thermal properties (thermal conductivity, density and specific heat are functions of temperature or coordinates) are meaningful in theory. In addition, they are very useful to the computational heat conduction to check the numerical solutions and to develop numerical schemes, 4 grid generation methods and so forth. Such solutions in rectangular coordinates have been derived by the authors; some other solutions for unsteady point symmetrical heat conduction in spherical coordinates are given in this paper to promote the heat conduction theory and to develop the relative computational heat conduction.
机译:具有可变热性质(导热系数,密度和比热是温度或坐标的函数)的非稳态热传导的解析解在理论上是有意义的。此外,它们对于计算热传导,检查数值解,开发数值方案,4种网格生成方法等非常有用。作者在直角坐标系中找到了这种解决方案。给出了球面坐标系中非定点对称热传导的其他一些解决方案,以推广热传导理论并发展相对计算的热传导。

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