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Transient heat diffusion with a non-singular fading memory: From the Cattaneo constitutive equation with Jeffrey’s Kernel to the Caputo-Fabrizio time-fractional derivative

机译:具有非奇异衰落记忆的瞬态热扩散:从具有Jeffrey核的Cattaneo本构方程到Caputo-Fabrizio时间分数导数

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摘要

Starting from the Cattaneo constitutive relation with a Jeffrey’s kernel the derivation of a transient heat diffusion equation with relaxation term expressed through the Caputo-Fabrizio time fractional derivative has been developed. This approach allows seeing the physical background of the newly defined Caputo-Fabrizio time fractional derivative and demonstrates how other constitutive equations could be modified with non-singular fading memories.
机译:从具有Jeffrey核的Cattaneo本构关系开始,已经开发了通过Caputo-Fabrizio时间分数导数表达的具有松弛项的瞬态热扩散方程。这种方法可以看到新定义的Caputo-Fabrizio时间分数导数的物理背景,并演示了如何用非奇异衰落存储器修改其他本构方程。

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