Solution of special cases of PDEs with homogeneous terms
*Sattar Naser KetabCorresponding authorsattar.alghazali@uokufa.edu.iqDepartment of Mathematics Faculty of Education University of Kufa Department of Mathematics Faculty of Education University of KufaKufa, Najaf, 54001, IraqView full profile → , Banen Wafaa Abdullahbanenw.alfatlawy@uokufa.edu.iqDepartment of Mathematics Faculty of Basic Education University of Kufa Kufa, Najaf, IraqView full profile → , Zainab Radhi Mousazainabr.almajtomy@uokufa.edu.iqDepartment of Computer Science Faculty of Computer Science and Mathematics University of Kufa Kufa, Najaf, IraqView full profile →
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- Received:
- 01 Nov 2025
- Published Online:
- 27 Jun 2026
- Article type:
- Research Article
- Language:
- EN
- Article no.:
- JIM-2559
- Pages:
- 1663–1670
Abstract
Keywords
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References
[1] S. N. Ketab, “Using the assumption G (q, r, s) = e∫ y (q) dq+∫ x (r) dr+∫ z (s) ds for solving some kinds of linear third-order PD Es. with homogenous terms,” in IOP Conference Series: Materials Science and Engineering, vol. 928, no. 4, p. 042022 (Nov. 2020).
[2] T. H. Abed, S. N. Ketab, and H. A. Mohamad, “Oscillation Criteria of Solutions of Third Order Neutral Integro-Differential Equations,” Iraqi Journal of Science, vol. 62, no.10, pp. 3642–3647 (2021).
[3] S. N. Ketab and B. W. Abdullah, “Oscillation of second order half linear neutral differential equations,” Journal of Interdisciplinary Mathematics, vol. 24, no. 7, pp. 1779–1785 (2021).
[4] S. N. Ketab and S. F. Raji, “Oscillation and nonoscillation criteria for second order half-linear neutral difference equations,” Journal of Interdisciplinary Mathematics, vol. 25, no. 5, pp. 1525–1533 (2022).
[5] F. F. Ghazi and L. N. M. Tawfiq, “Efficient design of neural network based on modified LM training algorithm for solving nonlinear 4th order 3D-PDEs,” Journal of Interdisciplinary Mathematics, vol. 29, no. 2, pp. 225–234 (2026), doi: 10.47974/JIM-2012.
[6] D. G. Raheem and S. N. Ketab, “Oscillation and Nonoscillation Criteria of Solution Fourth Order Linear Neutral Differential Equations,” in International Conference on Mathematical Modeling and Computational Science, pp. 245–253, Cham, Switzerland: Springer Nature (Jan. 2025).
[7] S. N. Ketab and B. W. Abdullah, “Asymptotic Behavior Criteria for Solutions of Second-Order Half-Linear Neutral Differential Equations,” in Journal of Physics: Conference Series, vol. 1963, no. 1, p. 012129 (Jul. 2021).
