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Numerical simulations of temperature distribution and strain in a cylinder subjected alternately to heating and cooling

机译:圆柱体温度分布和应变的数值模拟交替进行加热和冷却

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摘要

Sagar and Payne [1] in 1974 presented solutions for the transient temperature distribution and for stresses and strains under the combined mechanical and thermal loading. They analyzed the accumulation of plastic strain over cycles of heating and cooling of the outer surface of a loaded thick-walled circular cylinder under pure axial torsion and a combination of torsion and tension. They employed numerical integration to calculate plastic strains by using the trapezoidal rule. They sought the solution of the transient temperature distribution in closed form by using the Green's function. This paper presents the techniques of using MATLAB PDE solver to solve the transient temperature distribution that is in turn used to perform the numerical integration to calculate the total strain by the trapezoidal rule in an easier and more efficient numerical method of solution in contrast with the theoretical and mathematical analysis by Sagar and Payne. It illustrates the straightforward formulation, solution, and plotting of the solution of an initial-boundary value for a partial differential equation in one spatial variable r and the time t. The numerical results are confirmed with those in Reference [2].
机译:Sagar和Payne [1]在1974年提出了瞬态温度分布的解决方案,以及在机械和热负荷下的应力和应变。它们在纯轴向扭转下分析了加热和加热的加热和冷却外表面的循环和冷却循环的塑性应变和冷却。它们采用数值集成来计算梯形规则来计算塑料株。他们通过使用绿色的功能寻求瞬态温度分布的解决方案。本文介绍了使用MATLAB PDE求解器解决瞬态温度分布的技术,又用于执行数值积分以计算梯形规则的总应变,以更容易和更有效的解决方法,与理论相比Sagar和Payne的数学分析。它说明了一个空间变量R和时间t的部分微分方程的初始边界值的初始边界值的溶液的直接配方,解决方案和绘图。用参考文献[2]的那些证实数值结果。

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