4.3 Article

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

期刊

THERMAL SCIENCE
卷 20, 期 2, 页码 757-762

出版社

VINCA INST NUCLEAR SCI
DOI: 10.2298/TSCI160112019H

关键词

non-linear diffusion; non-singular fading memory; Jeffrey kernel; Caputo-Fabrizio derivative integral balance approach

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Starting from the Cattaneo constitutive relation with a Jeffreys 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 CaputoFabrizio time fractional derivative and demonstrates how other constitutive equations could be modified with non-singular fading memories.

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