Fractional Calculus : ICFDA 2018, Amman, Jordan, July 16-18 / Praveen Agarwal, Dumitru Baleanu, YangQuan Chen, Shaher Momani, José António Tenreiro Machado, editors.
This book collects papers presented at the International Conference on Fractional Differentiation and its Applications (ICFDA), held at the University of Jordan, Amman, Jordan, on 16-18 July 2018. Organized into 13 chapters, the book discusses the latest trends in various fields of theoretical and a...
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Other Authors: | , , , , |
Other title: | ICFDA 2019. |
Format: | Conference Proceeding eBook |
Language: | English |
Published: |
Singapore :
Springer,
[2019]
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Series: | Springer proceedings in mathematics & statistics ;
v.303. |
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Table of Contents:
- R. El-Khazali, Closed-Form Discretization of Fractional-Order Differential and Integral Operators
- J. A. Tenreiro Machado, On fractional-order characteristics of vegetable tissues and edible drinks
- R. Leandre, Some relations between bounded below elliptic Operators and Stochastic Analysis
- R. R. Nigmatullin Kazan, discrete geometrical invariants: how to differentiate the pattern sequences from the tested ones?
- H. Benaouda, Nonlocal conditions for Semilinear Fractional Differential Equations with Hilfer derivative
- R. Meĺıcio, Offshore wind system in the way of Energy 4.0: ride through fault aided by fractional PI control and VRFB
- O. Abu Arqub, Soft numerical algorithm with convergence analysis for time-fractional partial IDEs constrained by Neumann conditions
- R. El-Khazali, Approximation of Fractional-order Operators
- S. Momani, Multistep approach for nonlinear fractional Bloch system using Adomian decomposition techniques
- E. A. Abdel-Rehim, Simulation of the Space-Time Fractional Ultrasound Waves with Attenuation in Fractal Media
- P. Agarwal, Certain Properties of Konhauser Polynomial via generalized Mittag-Leffler Function
- P. Agarwal, An Effective Numerical Technique Based on the Tau Method for the Eigenvalue Problems
- P. Agarwal, On hermite-hadamard type inequalities for co-ordinated convex mappings utilizing generalized fractional integrals.