A new fractional derivative involving the normalized sinc function without singular kernel
No Thumbnail Available
Date
2017
Journal Title
Journal ISSN
Volume Title
Publisher
Springer Heidelberg
Open Access Color
OpenAIRE Downloads
OpenAIRE Views
Abstract
In this paper, a new fractional derivative involving the normalized sinc function without singular kernel is proposed. The Laplace transform is used to find the analytical solution of the anomalous heat-diffusion problems. The comparative results between classical and fractional-order operators are presented. The results are significant in the analysis of one-dimensional anomalous heat-transfer problems.
Description
Yang, Xiao-Jun/0000-0003-0009-4599
ORCID
Keywords
Turkish CoHE Thesis Center URL
Fields of Science
Citation
Yang, Xiao-Jun...et al. (2017). "A new fractional derivative involving the normalized sinc function without singular kernel", Europan Physical Journal Special-Topic, Vol.226, No.16-18, pp.3567-3575.
WoS Q
Q2
Scopus Q
Q2
Source
Volume
226
Issue
16-18
Start Page
3567
End Page
3575