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Start Over Descriptor "Liouville-Caputo general fractional derivative" Topic kernel functions
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1. GENERAL FRACTIONAL-ORDER ANOMALOUS DIFFUSION WITH NON-SINGULAR POWER-LAW KERNEL.

Author

Xiao-Jun YANG, SRIVASTAVA, Hari Mohan, TORRES, Delfim F. M., and DEBBOUCHE, Amar

Subjects
*FRACTIONAL calculus, *RIEMANNIAN geometry, *LIOUVILLE'S theorem, *KERNEL functions, *STOCHASTIC integrals
Abstract

In this paper, we investigate general fractional derivatives with a non-singular power-law kernel. The anomalous diffusion models with non-singular power-law kernel are discussed in detail. The results are efficient for modelling the anomalous behaviors within the frameworks of the Riemann-Liouville and Liouville-Caputo general fractional derivatives. [ABSTRACT FROM AUTHOR]

Published
2017
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