Advances in Boundary Value Problems for Fractional Differential Equations-Reference-Cited by-同舟云学术

Advances in Boundary Value Problems for Fractional Differential Equations

Published:2023-05-17 Issue:5 Volume:7 Page:406
ISSN:2504-3110
Container-title:Fractal and Fractional
language:en
Short-container-title:Fractal Fract

Author:

Luca Rodica¹^ORCID

Affiliation:

1. Department of Mathematics, Gh. Asachi Technical University, 700506 Iasi, Romania

Abstract

Fractional-order differential and integral operators and fractional differential equations have extensive applications in the mathematical modelling of real-world phenomena which occur in scientific and engineering disciplines such as physics, chemistry, biophysics, biology, medical sciences, financial economics, ecology, bioengineering, control theory, signal and image processing, aerodynamics, transport dynamics, thermodynamics, viscoelasticity, hydrology, statistical mechanics, electromagnetics, astrophysics, cosmology, and rheology [...]

Publisher

MDPI AG

Subject

Statistics and Probability,Statistical and Nonlinear Physics,Analysis

Link

https://www.mdpi.com/2504-3110/7/5/406/pdf

Reference16 articles.

1. Fedorov, V.E., Plehanova, M.V., and Izhberdeeva, E.M. (2022). Analytic resolving families for equations with the Dzhrbashyan-Nersesyan fractional derivative. Fractal Fract., 6.

2. Alruwaily, Y., Ahmad, B., Ntouyas, S.K., and Alzaidi, A.S.M. (2022). Existence results for coupled nonlinear sequential fractional differential equations with coupled Riemann-Stieltjes integro-multipoint boundary conditions. Fractal Fract., 6.

3. Rezapour, S., Souid, M.S., Etemad, S., Bouazza, Z., Ntouyas, S.K., Asawasamrit, S., and Tariboon, J. (2021). Mawhin’s continuation technique for a nonlinear BVP of variable order at resonance via piecewise constant functions. Fractal Fract., 5.

4. Feng, Y., and Bai, Z. (2022). Solvability of some nonlocal fractional boundary value problems at resonance in Rn. Fractal Fract., 6.

5. Duan, J., Jiang, L., and Li, M. (2022). The mixed boundary value problems and Chebyshev collocation method for Caputo-type fractional ordinary differential equations. Fractal Fract., 6.

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3. Geraghty Type Contractions in Relational Metric Space with Applications to Fractional Differential Equations;Fractal and Fractional;2023-07-24