Exact solutions of fractional oscillation systems with pure delay
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Publication:2110548
DOI10.1007/S13540-022-00062-YzbMath1503.34145OpenAlexW4286628171WikidataQ114016983 ScholiaQ114016983MaRDI QIDQ2110548
Publication date: 21 December 2022
Published in: Fractional Calculus \& Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s13540-022-00062-y
Fractional derivatives and integrals (26A33) Mittag-Leffler functions and generalizations (33E12) Oscillation theory of functional-differential equations (34K11) Laplace transform (44A10) Functional-differential equations with fractional derivatives (34K37)
Related Items (4)
The Lambert function method in qualitative analysis of fractional delay differential equations ⋮ Exact solutions and finite time stability for higher fractional‐order differential equations with pure delay ⋮ Analytical solution of the fractional linear time-delay systems and their Ulam-Hyers stability ⋮ A new approach to multi-delay matrix valued fractional linear differential equations with constant coefficients
Cites Work
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- Finite time stability of fractional delay differential equations
- Representation of a solution of the Cauchy problem for an oscillating system with pure delay
- Representation of a solution of the Cauchy problem for an oscillating system with multiple delays and pairwise permutable matrices
- Representation of a solution of the Cauchy problem for an oscillating system with two delays and permutable matrices
- The analysis of fractional differential equations. An application-oriented exposition using differential operators of Caputo type
- Exact solutions and Hyers-Ulam stability for fractional oscillation equations with pure delay
- Multi-delayed perturbation of Mittag-Leffler type matrix functions
- Representation of solutions of linear differential systems with pure delay and multiple delays with linear parts given by non-permutable matrices
- Exploring delayed Mittag-Leffler type matrix functions to study finite time stability of fractional delay differential equations
- On a representation of solutions of linear delay systems
- Mathematical Techniques of Fractional Order Systems
- Representation of solutions for linear fractional systems with pure delay and multiple delays
- Delayed perturbation of Mittag‐Leffler functions and their applications to fractional linear delay differential equations
- Fractional Calculus and Fractional Differential Equations
- Relative Controllability in Systems with Pure Delay
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