Non-dyadic Haar Wavelet Algorithm for the Approximated Solution of Higher order Integro-Differential Equations
Author:
Affiliation:
1. Department of Mathematics, Lovely Professional University, Phagwara, 144411, Punjab, India
2. Department of Mathematics, Lovely Professional University, Phagwara, 144411, Punjab, India.
Abstract
Publisher
Ram Arti Publishers
Subject
General Engineering,General Business, Management and Accounting,General Mathematics,General Computer Science
Reference35 articles.
1. Akyüz-Daşcıoğlu, A., & Sezer, M. (2005). Chebyshev polynomial solutions of systems of higher-order linear Fredholm–Volterra integro-differential equations. Journal of the Franklin Institute, 342(6), 688-701.
2. Al-Mdallal, Q.M. (2012). Boundary value problems for nonlinear fractional integro-differential equations: theoretical and numerical results. Advances in Difference Equations, 2012(1), 1-13.
3. Alqarni, M.M., Amin, R., Shah, K., Nazir, S., Awais, M., Alshehri, N.A., & Mahmoud, E.E. (2021). Solution of third order linear and nonlinear boundary value problems of integro-differential equations using Haar wavelet method. Results in Physics, 25, 104176.
4. Amin, R., Shah, K., Awais, M., Mahariq, I., Nisar, K.S., & Sumelka, W. (2023). Existence and solution of third order integro-differential equations via Haar wavelet method. Fractals. https://doi.org/10.1142/S0218348X23400376.
5. Arora, G., Kumar, R., & Kaur, H. (2018). A novel wavelet based hybrid method for finding the solutions of higher order boundary value problems. Ain Shams Engineering Journal, 9(4), 3015-3031.
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