Pell Collocation Approach for the Nonlinear Pantograph Differential Equations
Öz
Anahtar Kelimeler
Kaynakça
- Ockendon, J. R., & Tayler, A. B. (1971). The dynamics of a current collection system for an electric locomotive. Proceedings of the Royal Society of London, Series A, Mathematical and Physical Sciences, 322 (1551), 447-468.
- Alkan, S., Aydin, M. N., & Coban, R. (2019). A numerical approach to solve the model of an electromechanical system. Mathematical Methods in the Applied Sciences, 42(16), 5266-5273.
- Alkan, S., & Secer, A. (2018). A collocation method for solving boundary value problems of fractional order. Sakarya University Journal of Science, 22(6), 1601-1608.
- Hesameddini, E., & Asadollahifard, E. (2015). Numerical solution of multi-order fractional differential equations via the sinc-collocation method. Iranian Joıurnal of Numerical Analysis and Optimization, 5(1), 37-48.
- Nagy, A. M. (2017). Numerical solution of time fractional nonlinear Klein–Gordon equation using Sinc–Chebyshev collocation method. Applied Mathematics and Computation, 310, 139-148.
- Zhi, M., Aiguo, X., Zuguo, Y., & Long, S. (2014). Finite difference and Sinc-collocation approximations to a class of fractional diffusion-wave equations. Journal of Applied Mathematics, 536030.
- Moshtaghi, N., & Saadatmandi, A. (2021). Numerical solution of time fractional cable equation via the Sinc-Bernoulli collocation method. Journal of Applied and Computational Mechanics, 7(4), 1916-1924.
- Jalili, P., Jalili, B., Ahmad, I., Hendy, A., Ali, M., & Ganji, D. D. (2024). Python approach for Using homotopy perturbation method to investigate heat transfer problems, Case Studies in Thermal Engineering, 54, 104049.
Ayrıntılar
Birincil Dil
İngilizce
Konular
Adi Diferansiyel Denklemler, Fark Denklemleri ve Dinamik Sistemler
Bölüm
Araştırma Makalesi
Yazarlar
Pınar Albayrak
*
0000-0002-7973-3500
Türkiye
Yayımlanma Tarihi
29 Haziran 2024
Gönderilme Tarihi
7 Aralık 2023
Kabul Tarihi
27 Mayıs 2024
Yayımlandığı Sayı
Yıl 2024 Cilt: 9 Sayı: 1