Determination of order in linear fractional differential equations
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Publication:2318154
DOI10.1515/fca-2018-0051zbMath1422.34030arXiv1710.01132OpenAlexW2963960929WikidataQ128909632 ScholiaQ128909632MaRDI QIDQ2318154
Alireza Momenzadeh, Mirko D'Ovidio, Sima Sarv Ahrab, Paola Loreti
Publication date: 13 August 2019
Published in: Fractional Calculus \& Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1710.01132
Fractional derivatives and integrals (26A33) Mittag-Leffler functions and generalizations (33E12) Fractional ordinary differential equations (34A08)
Related Items (4)
Iterative identification of the diffusion coefficient in an initial boundary value problem for the subdiffusion equation ⋮ DETERMINATION OF FRACTIONAL ORDER AND SOURCE TERM IN SUBDIFFUSION EQUATIONS ⋮ Numerical identification of order of the fractional time derivative in a subdiffusion model ⋮ Fractional-order value identification of the discrete integrator from a noised signal. I
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Cites Work
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- Damage and fatigue described by a fractional derivative model
- Initial value/boundary value problems for fractional diffusion-wave equations and applications to some inverse problems
- Fractional calculus models of complex dynamics in biological tissues
- The analysis of fractional differential equations. An application-oriented exposition using differential operators of Caputo type
- Fractals and fractional calculus in continuum mechanics
- Laplace transform for solving some families of fractional differential equations and its applications
- On some generalizations of the implicit Euler method for discontinuous fractional differential equations
- One inverse problem for the diffusion-wave equation in bounded domain
- Pontryagin maximum principle for fractional ordinary optimal control problems
- Time-Changed Processes Governed by Space-Time Fractional Telegraph Equations
- Some pioneers of the applications of fractional calculus
- Inverse source problem for a fractional diffusion equation
- New Trends in Nanotechnology and Fractional Calculus Applications
- Uniqueness in an inverse problem for a one-dimensional fractional diffusion equation
- Numerical Evaluation of Two and Three Parameter Mittag-Leffler Functions
- Dynamic response of a viscoelastic plate impacted by an elastic rod
- Advances in Fractional Calculus
- Fractional Optimal Control Problems with Several State and Control Variables
- Mittag-Leffler Functions, Related Topics and Applications
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