References
- Abbas S. (2011): Existence of Solution of Fractional Order Ordinary and Delay Differential Equations and Applications. Electronic Journal of Differential Equations 9(2): 1–11.
- Ahmed B., Henderson J., Luca R. (2021): Boundary Value Problems for Fractional Differential Equations and Systems: Trends in Abstracts and Applied Analysis. World Scientific Publishing Co. Ltd. Singapore.
- Almeida R., Malinowska A., Monteiro M. (2018): Fractional Differential Equation with a Caputo derivative with respetct to a kernel function and their Applications. Journal of Computational and Applied Mathematics 339(3): 57–71.
- Almezel A., Ansari Q.H., Khamsi M.A. (2014): Topics in Fixed Point Theory. Springer Switzerland.
- Benchohra M., Karainar E., Lazreg J.E., Salim A. (2023): Advanced Topics in Fractional Differential Equations: A Fixed Point Approach. Springer Nature Switzerland.
- Buvaneswari K., Karthikeyan P., Karthikeyan K., Ege O. (2024): Existence and Uniqueness of solutions for a boundary value problem of coupled system of Caputo-Hadamard fractional differential equations in a bounded domain. Filomat 38(4): 1489–1496.
- Caputo M., Mainardi F. (1971): Caputo-Type Fractional Differential Equations. Fractional Calculus Analysis and Applications 5: 308–322.
- Cui Z., Zhou Z. (2023): Existence of Solutions for Caputo Fractional Delay Differential Equations with nonlocal and integral boundary conditions. Fixed Point Theory and Algorithms for Sciences and Engineering 2(1): 165–189.
- Georgiev S.G., Zennir K. (2020): Multiple Fixed-Point Theorems and Aplications in the Theory of ODEs FDEs and PDEs. Monographs and Research Notes in Mathematics. CRC Press.
- Henderson J., Ouahab A. (2020): Fractional functional differential inclusions with finite delay. Springer New York.
- Karthikeyan K., Murugapandian G.S., Ege O. (2022a): Existence and uniqueness results for sequential ψ-Hilfer impulse fractional differential equations with multi-point boundary condition. Houston Journal of Mathematics 48(4): 785–805.
- Karthikeyan K., Murugapandian G.S., Ege O. (2022b): On the solutions of fractional integro-differential equations involving Ulam-Hyers-Rassias stability results via ψ-fractional derivative with boundary value conditions. Turkish Journal of Mathematics 46(6): 2500–2512.
- Karthikeyan K., Tamizharasan D., Chalishajar D.N. (2021): Analysis on Controllability Results for Wellposedness of Impulse Functional Abstract Second-Order Differential Equation with State-Dependent Delay. Axioms 10: 188–203.
- Karthikeyan K., Tamizharasan D., Ege O. (2023): Results on controllability and wellposedness of functional abstract second-order differential equations with state-dependent delay. Applicable Analysis 102(11): 3185–3198.
- Kilbas A.A., Srivastava H.M., Trujillo J.J. (2006): Theory and Applications of Fractional Differential Equations. Elsevier Amsterdam.
- Kochubei A., Luchko Y. (2019): Handbook of Fractional Calculus With Applications Vol. 2. Walter de Gruyter Berlin.
- Manigandan M., Shanmugam S., Rhaima M., Sekar E. (2024): Existence of Solutions for Caputo Sequential Fractional Differential Inclusions with nonlocal Generalized Riemann-Liouville Boundary Conditions. Fractal Fract 8(8): 441–465.
- Mardanov M.J., Sharifov Y.A., Aliyev H.N. (2022): Existence And Uniqueness of Solutions for Nonlinear Fractional Integro-Differential Equations with Nonlocal Boundary Conditions. European Journal of Pure and Applied Mathematics 15(2): 726–735.
- Miller K.S., Ross B. (1993): An Introduction to the fractional Calculus and Fractional Differential Equations. John Wiley and Sons New York.
- Oldham K.B., Spanier J. (1975): The Fractional Calculus: Theory and Applications of Differentiation and Integration to Arbitrary Order. Academic Press Inc New York.
- Podlubny I. (1999): Fractional Differential Equations: An Introduction to Fractional Derivatives Fractional to Method of their solution and some of their Applications. Academic Press London.
- Rajmane P., Patade J., Gophane M. (2024): Existence and Uniqueness Theorem for fractional differential equations with proportional delay. Computational Methods for Differential Equations 32(5): 1–16.
- Sadovskii B.N. (1967): A Fixed-Point Principle. Anal. and Applications 1: 151–156.
- Samko S.G., Kilbas A.A., Marichev O.I. (1993): Fractional Integrals and Derivatives. Taylor and Francis Milton Park London.
- Sivaranjani R., Karthikeyan K., Senthilprabu T., Ege O. (2025): Controllability of nonlinear neutral implicit abc non-integer integro-differential equations with state and control delay. Filomat 39(24): 8607–8622.
- Udo I.E., Eze E.O. (2025): Existence and Uniqueness of Solutions to a certain Caputo Fractional Delay Integral Boundary Value Problem. Biometrical Letters 62(1): 65–89.
- Zeidler E.B. (1986): Nonlinear Functional Analysis and Applications Fixed-Point Theorems. Springer Verlag Germany.
- Zhou J., Huang Y. (2018): Existence And Uniqueness Of Solutions to Caputo Fractional differential Equations with Delay using Sadovskii’s Fixed Point Theorem. Journal of Fractional Calculus and Applications 9(2): 1–15.