EXISTENCE AND STABILITY ANALYSIS OF SEQUENTIAL COUPLED SYSTEM OF HADAMARD-TYPE FRACTIONAL DIFFERENTIAL EQUATIONS
From MaRDI portal
Publication:5035890
DOI10.46793/KgJMat2201.085ZOpenAlexW4210516749MaRDI QIDQ5035890
Publication date: 22 February 2022
Published in: Kragujevac Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: http://elib.mi.sanu.ac.rs/files/journals/kjm/69/7_eng.html
Fractional derivatives and integrals (26A33) Perturbations of ordinary differential equations (34D10) Applications of operator theory to differential and integral equations (47N20) Nonlocal and multipoint boundary value problems for ordinary differential equations (34B10) Fractional ordinary differential equations (34A08)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Cellular systems and aging models
- Fractional differential equations. An introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications
- Stability analysis of multi-point boundary value problem for sequential fractional differential equations with non-instantaneous impulses
- Connections between Hyers-Ulam stability and uniform exponential stability of 2-periodic linear nonautonomous systems
- Ulam's-type stability of first-order impulsive differential equations with variable delay in quasi-Banach spaces
- Existence theorems and Hyers-Ulam stability for a coupled system of fractional differential equations with \(p\)-Laplacian operator
- A coupled system of Caputo-type sequential fractional differential equations with coupled (periodic/anti-periodic type) boundary conditions
- Ulam-type stability for a class of implicit fractional differential equations with non-instantaneous integral impulses and boundary condition
- Existence and uniqueness results for Hadamard-type fractional differential equations with nonlocal fractional integral boundary conditions
- Hyers-Ulam stability of non-autonomous systems in terms of boundedness of Cauchy problems
- Ulam's type stability of higher order nonlinear delay differential equations via integral inequality of Grönwall-Bellman-Bihari's type
- On Ulam's stability for a coupled systems of nonlinear implicit fractional differential equations
- Existence, uniqueness and stability of solution to mixed integral dynamic systems with instantaneous and noninstantaneous impulses on time scales
- Stability analysis of the first order non-linear impulsive time varying delay dynamic system on time scales
- Existence and stability analysis of nonlinear sequential coupled system of Caputo fractional differential equations with integral boundary conditions
- Hyers-Ulam stability of impulsive integral equations
- Stability of higher-order nonlinear impulsive differential equations
- Study in Fractional Differential Equations by Means of Topological Degree Methods
- A fully Hadamard type integral boundary value problem of a coupled system of fractional differential equations
- A fixed point approach to the stability of a nonlinear volterra integrodifferential equation with delay
- Existence and uniqueness of positive solutions to a coupled system of nonlinear fractional order differential equations with anti periodic boundary conditions
- Coupled systems of Riemann-Liouville fractional differential equations with Hadamard fractional integral boundary conditions
- Ulam stability and data dependence for fractional differential equations with Caputo derivative
- A Theoretical Basis for the Application of Fractional Calculus to Viscoelasticity
- Stability analysis of higher order nonlinear differential equations in β–normed spaces
- Advances in Fractional Calculus
- Hyers–Ulam stability of nonlinear differential equations with fractional integrable impulses
- Existence of solution and Hyers-Ulam stability for a coupled system of fractional differential equations with p-Laplacian operator
This page was built for publication: EXISTENCE AND STABILITY ANALYSIS OF SEQUENTIAL COUPLED SYSTEM OF HADAMARD-TYPE FRACTIONAL DIFFERENTIAL EQUATIONS
