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Fundamental solution for a line source of heat in the fractional order theory of thermoelasticity using the new Caputo definition

机译:使用新的Caputo定义,在热弹性的分数顺序理论中的线路源的基本解决方案

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摘要

The new Caputo Fabrizio fractional differential operator is used to investigate a problem in the fractional order theory of thermoelasticity. The problem concerns an infinite elastic space under the effect of a continuous line source of heat. The problem is solved using asymptotic expansions valid for short times. Laplace and Hankel transforms are used to solve the problem. A brief study to the nature of propagation of waves is introduced. Graphical results are presented and discussed.
机译:新的Caputo Fabrizio分数差分算子用于研究热弹性的分数阶理论中的问题。问题涉及在连续线热源的影响下的无限弹性空间。使用渐近扩展对短时间有效的渐近扩展解决了问题。 Laplace和Hankel Transforms用于解决问题。介绍了对波的传播性质的简要研究。提出和讨论了图形结果。

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