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A NEW FRACTIONAL DERIVATIVE MODEL FOR THE ANOMALOUS DIFFUSION PROBLEM
Journal article   Open access  Peer reviewed

A NEW FRACTIONAL DERIVATIVE MODEL FOR THE ANOMALOUS DIFFUSION PROBLEM

Zhanqing Chen, Peitao Qiu, Xiao-Jun Yang, Yiying Feng and Jiangen Liu
Thermal science, Vol.23(Suppl. 3), pp.S1005-S1011
01/01/2019

Abstract

Physical Sciences Science & Technology Thermodynamics
In this paper, a new fractional derivative within the exponential decay kernel is addressed for the first time. A new anomalous diffusion model is proposed to describe the heat-conduction problem. With the use of the Laplace transform, the analytical solution is discussed in detail. The presented result is as an accurate and efficient approach proposed for the heat-conduction problem in the complex phenomena.
url
https://doi.org/10.2298/TSCI180912253CView
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