Inverse Problems for Fractional Differential Equations
A special issue of Fractal and Fractional (ISSN 2504-3110). This special issue belongs to the section "General Mathematics, Analysis".
Deadline for manuscript submissions: closed (31 May 2024) | Viewed by 3197
Special Issue Editor
Interests: applied mathematics; thermal management; computer science; electronics
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
Real practical scenarios are ubiquitously complex in inverse problems, and the goodness of their modelling depends on the tools used, as well as the quality of the observation dataset. Notwithstanding, clean and perfect data collections are seldom available. In that sense, fractional calculus is a powerful tool to describe the real behavior of practical and complex systems, unless one considers nested or merged simple models. Walking in this avenue, recent reports in the literature have demonstrated the potential of the fractional differential equations for describing the dynamic behavior of geological, mechanical, thermal, electronic, and chemical systems from observations with a certain degree of external and undesired disturbances. Therefore, we happily welcome high-quality manuscripts that address inverse problems using or related to non-integer operators, such as fractional differential equations, fractional derivatives, fractional transforms, and fractional models, to mention a few. We hope that this initiative is of interest to you, and we encourage you to submit your current research to be included in the Special Issue.
Dr. Jorge Mario Cruz-Duarte
Guest Editor
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Keywords
- inverse problems
- fractional differential equations
- fractional derivatives
- non-integer derivatives
- fractional models
- chaotic systems
- time-fractional diffusion
- spatial-fractional diffusion
- non-linear fractional differential equations
- pseudo-differential equations
- fractional reactions
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