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Inverse Problems in Science and Engineering Volume 28, 2020 - Issue 5
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A new method based on polynomials equipped with a parameter to solve two parabolic inverse problems with a nonlocal boundary condition

J. HajishafieihaDepartment of Applied Mathematics, Faculty of Science, Imam Khomeini International University, Qazvin, Iran
&
S. AbbasbandyDepartment of Applied Mathematics, Faculty of Science, Imam Khomeini International University, Qazvin, IranCorrespondence[email protected] [email protected]
Pages 739-753 | Received 01 Jan 2019, Accepted 11 Nov 2019, Published online: 28 Nov 2019

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Şuayip Yüzbaşı & Gamze Yıldırım. (2023) A numerical approach to solve hyperbolic telegraph equations via Pell–Lucas polynomials. Journal of Taibah University for Science 17:1.
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Articles from other publishers (7)

J. Hajishafieiha, S. Abbasbandy & T. Allahviranloo. (2023) A New Numerical Approach for Solving the Fractional Nonlinear Multi-pantograph Delay Differential Equations. Iranian Journal of Science 47:3, pages 825-835.
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Wen Zhang, Zirong Ding, Zewen Wang & Zhousheng Ruan. (2022) Numerical inversion of reaction parameter for a time-fractional diffusion equation by Legendre spectral collocation and mollification method. Computers & Mathematics with Applications 128, pages 188-197.
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Mohammad Izadi, Şuayip Yüzbaşı & Dumitru Baleanu. (2021) A Taylor–Chebyshev approximation technique to solve the 1D and 2D nonlinear Burgers equations. Mathematical Sciences 16:4, pages 459-471.
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Jalal Hajishafieiha & Saeid Abbasbandy. (2022) Numerical Approach for Solving the Fractional Pantograph Delay Differential Equations. Complexity 2022, pages 1-10.
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Saeid Abbasbandy & Jalal Hajishafieiha. (2022) A New Method to Numerically Solve Fractional Differential Equations using a-Polynomials. International Journal of Applied and Computational Mathematics 8:4.
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Smina Djennadi, Nabil Shawagfeh & Omar Abu Arqub. (2021) A numerical algorithm in reproducing kernel-based approach for solving the inverse source problem of the time–space fractional diffusion equation. Partial Differential Equations in Applied Mathematics 4, pages 100164.
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S. Abbasbandy & J. Hajishafieiha. (2021) Numerical solution to the Falkner-Skan equation: a novel numerical approach through the new rational a-polynomials. Applied Mathematics and Mechanics 42:10, pages 1449-1460.
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