Ali Zein

Ali Zein

Ali Zein

Assistant Professor
Department of Applied Mathematics
Palestine Polytechnic University

 

Publications

  1. Abu Ghalioun, N., & Zein, A. (2025). Optimal fourth-order iterative methods for solving nonlinear equations: An innovative general class with stable members and engineering applications. Journal of Applied Analysis & Computation, 15(6), 3649–3676.

  2. Zein, A. (2024). A new family of optimal fourth-order iterative methods for solving nonlinear equations with applications. Journal of Applied Mathematics, 2024, Article ID 9955247.

  3. Zein, A. (2023). A general family of fifth-order iterative methods for solving nonlinear equations. European Journal of Pure and Applied Mathematics, 16(4), 2323–2347.

  4. Abu Iram, Z., & Zein, A. (2022). A new family of second-order iterative methods for computing the Moore–Penrose inverse based on Penrose equations. International Journal of Applied Mathematics, 35(3), 365–380.

  5. Al-Hamouri, R., & Zein, A. (2014). Oscillation results of higher-order nonlinear neutral delay differential equations. Electronic Journal of Qualitative Theory of Differential Equations, 2014(19), 1–7.

  6. Al-Hamouri, R., & Zein, A. (2014). Oscillation criteria for certain even-order neutral delay differential equations. International Journal of Differential Equations, 2014, Article ID 437278.

  7. Zein, A., Hantke, M., & Warnecke, G. (2013). On the modeling and simulation of a laser-induced cavitation bubble. International Journal for Numerical Methods in Fluids, 73, 172–203.

  8. Zein, A., Hantke, M., & Warnecke, G. (2010). Modeling phase transition for compressible two-phase flows applied to metastable liquids. Journal of Computational Physics, 229(8), 2964–2998.

  9. Zein, A., & Abu-Kaff, T. (2006). Bounded oscillation of higher-order neutral differential equations with oscillating coefficients. Applied Mathematics E-Notes, 6, 126–131.

Talks in Workshops

  • Zein, A. On the modeling and simulation of laser-induced cavitation bubbles. Fourth Workshop “Micro-Macro Modelling and Simulation of Liquid–Vapour Flows,” February 4–6, 2009, Aachen, Germany.

  • Zein, A. Modeling phase transition for compressible two-phase flows applied to metastable liquids. Ninth Hirschegg Workshop on Conservation Laws, September 6–12, 2009, Hirschegg, Austria.

  • Zein, A. On the numerical simulation of a laser-induced cavitation bubble with phase transition. Fifth Workshop “Micro-Macro Modelling and Simulation of Liquid–Vapour Flows,” April 14–16, 2010, Strasbourg, France.

  • Zein, A. Modeling phase transition for compressible two-phase flows: Application to cavitation bubbles. Workshop on Computational Methods in Science and Engineering, March 14, 2015, An-Najah National University, Nablus, Palestine.

Master Students

  1. Razan Hamouri, Numerical methods for Euler equations, 2012.

  2. Hiba Jawaeda, Oscillation of second order nonlinear neutral dynamic equations on time scales, 2014.

  3. Ghadeer AL-Bakri, Oscillation of first order impulsive functional differential equations, 2015.

  4. Alaa Al-Khatib, Differential Transform Method for Differential Equations, 2016.

  5. Kholoud Nashawieh, Variational iteration method for differential equations, 2016.

  6. Zainab Abu-Iram, Iterative methods for Moore-Penrose inverse, 2018.

  7. Manal Juneidi, Oscillation of delay diffrential equations with a middle term, 2019.

  8. Saed Turq, Homotopy type methods for nonlinear differential equations, 2020.

  9. Besan Abueid, Combined Integral Transform - Adomain Decomposition Methods For Solving Nonlinear Differential Equations, 2020.

  10. Mohammed Abu Sammour, Bounds for the Eigenvalues of Matrix Polynomials, 2024 (Co-Supervisor).

  11. Niveen Abu-Ghalioun, Optimal Iterative Methods for Solving Nonlinear Equations with Applications, 2025.

  12. Mariam Mashaala, Third and Fourth-Order Iterative Methods for Solving Nonlinear Equations, 2025.

  13. Israa Abuturky, Fifth- and sixth-order iterative methods for solving nonlinear equations, 2025.