Article
Periodic Solution for Nonlinear Second Order Differential Equation System
Authors
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Abstract
In this work, we investigate the periodic solutions for non-linear system of differential equations by using the method of periodic solutions of ordinary differential equation s which are given by A.M.Samoilenko. Additionally, the existence and uniqueness theorem have been proved for second differential equations system by using Banach fixed point theorem.
Keywords
Periodic solution, Nonlinear system of differential equation, Banach fixed point.
Citation
Haji, H. M., Butris, R. N., Abdulkareem, H. H., & Omar, D. H. (2022). Periodic solution for nonlinear second order differential equation system. Turkish Journal of Computer and Mathematics Education, 13(3), 88–98.
H. M. Haji, R. N. Butris, H. H. Abdulkareem and D. H. Omar, “Periodic solution for nonlinear second order differential equation system,” Turkish Journal of Computer and Mathematics Education, vol. 13, no. 3, pp. 88–98, 2022.
Haji HM, Butris RN, Abdulkareem HH, Omar DH. Periodic solution for nonlinear second order differential equation system. Turkish Journal of Computer and Mathematics Education. 2022;13(3):88–98.
Haji, H. M., Butris, R. N., Abdulkareem, H. H. and Omar, D. H. (2022), ‘Periodic solution for nonlinear second order differential equation system’, Turkish Journal of Computer and Mathematics Education, 13(3), pp. 88–98.
Haji, Hojeen M., et al. “Periodic Solution for Nonlinear Second Order Differential Equation System.” Turkish Journal of Computer and Mathematics Education, vol. 13, no. 3, 2022, pp. 88–98.
Haji, Hojeen M., Raad N. Butris, Hezha H. Abdulkareem, and Dlovan H. Omar. “Periodic Solution for Nonlinear Second Order Differential Equation System.” Turkish Journal of Computer and Mathematics Education 13, no. 3 (2022): 88–98.
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Published by: Engineering Journals
