On a System of Fractional Coupled Hybrid Hadamard Differential Equations With Terminal Conditions
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Date
2020
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Publisher
Springer
Open Access Color
GOLD
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Abstract
In this manuscript, we study the existence of solutions for a coupled system of nonlinear hybrid differential equations of fractional order involving Hadamard derivative with nonlocal boundary conditions. By using suitable fixed point theorems we establish sufficient conditions for the existence result. An example is provided to illustrate our main result.
Description
Keywords
Hadamard Fractional Derivative, Nonlocal Conditions, Fixed Point Theorem, Existence, 34A08, 34B18, Financial economics, Fractional Differential Equations, Economics, Existence, Terminal (telecommunication), Theory and Applications of Fractional Differential Equations, Mathematical analysis, Quantum mechanics, Differential equation, Numerical Methods for Singularly Perturbed Problems, QA1-939, FOS: Mathematics, Fixed-point theorem, Nonlinear Equations, Functional Differential Equations, Boundary value problem, Anomalous Diffusion Modeling and Analysis, Hadamard transform, Order (exchange), Numerical Analysis, Fixed point theorem, Applied Mathematics, Physics, Fractional calculus, Applied mathematics, Computer science, Semilinear Differential Equations, Modeling and Simulation, Derivative (finance), Hadamard fractional derivative, Physical Sciences, Nonlinear system, Telecommunications, Nonlocal conditions, Mathematics, Nonlinear Systems, Finance, Nonlinear boundary value problems for ordinary differential equations, nonlocal conditions, fixed point theorem, Fractional ordinary differential equations, Fractional derivatives and integrals, Applications of operator theory to differential and integral equations, existence, Nonlocal and multipoint boundary value problems for ordinary differential equations
Fields of Science
01 natural sciences, 0101 mathematics
Citation
Buvaneswari, Karthikeyan; Karthikeyan, Panjaiyan; Baleanu, Dumitru (2020). "On a system of fractional coupled hybrid Hadamard differential equations with terminal conditions", Advances in Difference Equations, Vol. 2020, No. 1.
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Q1
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OpenCitations Citation Count
9
Source
Advances in Difference Equations
Volume
2020
Issue
1
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Citations
CrossRef : 1
Scopus : 8
SCOPUS™ Citations
8
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Web of Science™ Citations
9
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3
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