Dr. Mohammed H. AL-Smadi

Assistant Professor
Al-Balqa Applied University, Jordan

Highest Degree
Ph.D. in Mathematics from University of Jordan, Jordan

My URL
https://livedna.org/962.15700

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Area of Interest:

Mathematics
Fractional Calculus Theory
Fuzzy Calculus Theory
Computation Mathematics
Numerical Analysis

Selected Publications

  1. Smadi, M.A., A. Freihat, H. Khalil, S. Momani and R.A. Khan, 2017. Numerical multistep approach for solving fractional partial differential equations. Int. J. Comput. Methods, 14: 1-15.
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  2. Smadi, M.A., A. Freihat, M.A. Hammad, S. Momani and O.A. Arqub, 2016. Analytical approximations of partial differential equations of fractional order with multistep approach. J. Comput. Theor. Nanosci., 13: 7793-7801.
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  3. Saadeh, R., M.A. Smadi, G. Gumah, H. Khalil and R.A. Khan, 2016. Numerical investigation for solving two-point fuzzy boundary value problems by reproducing kernel approach. Applied Math. Inf. Sci., 10: 1-13.
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  4. Moaddy, K., A. Freihat, M.A. Smadi, E. Abuteen and I. Hashim, 2016. Numerical investigation for handling fractional-order Rabinovich–Fabrikant model using the multistep approach. Soft Comput., 2016: 1-10.
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  5. Komashynska, I., M.A. Smadi, A. Ateiwi and S. Al-Obaidy, 2016. Approximate analytical solution by residual power series method for system of fredholm integral equations. Applied Math. Inf. Sci., 10: 975-985.

  6. Komashynska, I., M.A. Smadi, A. Ateiwi and A.A. damat, 2016. An oscillation of the solution for a nonlinear second-order stochastic differential equation. J. Comput. Anal. Appl., 20: 860-868.

  7. Khalil, H., M.A. Smadi, K. Moaddy, R.A. Khan and I. Hashim, 2016. Toward the approximate solution of fractional order nonlinear mixed derivative and nonlocal boundary value problems. Discrete Dyn. Nat. Soc., Vol. 2016. .
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  8. Gumah, G., K. Moaddy, M.A. Smadi and I. Hashim, 2016. Solutions of uncertain volterra integral equations by fitted reproducing kernel hilbert space method. J. Funct. Spaces,Vol. 2016. .
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  9. Freihat, A., R.A. Gdairi, H. Khalil, E. Abuteen, M. Al-Smadi and R.A. Khan, 2016. Fitted reproducing kernel method for solving a class of third-order periodic boundary value problems. Am. J. Applied Sci., 13: 501-510.
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  10. Bushnaq, S., M. Banan, M. Shaher, A.A. Omar, M. Al- Smadi and A. Ahmed, 2016. Analytical simulation of singular second-order, three points BVPs for Fredholm operator using computational kernel algorithm. J. Comput. Theor. Nanosci., 13: 7816-7824.
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  11. Arqub, O.A., M. Al-Smadi, M. Shaher and H. Tasawar, 2016. Numerical solutions of fuzzy differential equations using reproducing kernel hilbert space method. Soft Comput., 20: 3283-3302.
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  12. Arqub, O.A., M. Al-Smadi, M. Shaher and H. Tasawar, 2016. Application of reproducing kernel algorithm for solving second-order, two-point fuzzy boundary value problems. Soft Comput., 2016: 1-16.
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  13. Ahmad, M., M. Shaher, A.A. Omar, M. Al-Smadi and A. Ahmed, 2016. An efficient computational method for handling singular second-order, three points Volterra integrodifferenital equations. J. Comput. Theor. Nanosci., 13: 7807-7815.
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  14. Abuteen, E., A. Freihat, M.A. Smadi, H. Khalil and R.A. Khan, 2016. Approximate series solution of nonlinear, time fractional-order klein-gordon equations using fractional reduced differential transform method. J. Math. Stat., 12: 23-33.
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  15. AL-Smadi, M., A.A. Omar, S. Nabil and M. Shaher, 2016. Numerical investigations for systems of second-order periodic boundary value problems using reproducing kernel method. Appl. Math. Comput., 291: 137-148.
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  16. Smadi, M.A., A. Freihat, O.A. Arqub and N. Shawagfeh, 2015. A novel multistep generalized differential transform method for solving fractional-order Lu Chaotic and hyperchaotic systems. J. Comput. Anal. Appl., 19: 713-724.
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  17. Moaddy, K., M.A. Smadi and I. Hashim, 2015. A novel representation of the exact solution for differential algebraic equations system using residual power-series method. Discrete Dyn. Nat. Soc., Vol. 2015. 10.1155/2015/205207.
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  18. Komashynska, I., M. Al-Smadi, A.A. Omar and M. Shaher, 2015. An efficient analytical method for solving singular initial value problems of nonlinear systems. Appl. Math. Inf. Sci., 10: 647-656.

  19. Khalil, H., R.A. Khan, M.A. Smadi, A. Freihat and N. Shawagfeh, 2015. New operational matrix for shifted legendre polynomials and fractional differential equations with variable coefficients. Punjab Univ. J. Math., 47: 81-103.
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  20. Khalil, H., R.A. Khan, M.A. Smadi and A. Freihat, 2015. Approximation of solution of time fractional order three-dimensional heat conduction problems with Jacobi Polynomials. Punjab Univ. J. Math., 47: 35-56.
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  21. Khalil, H., R.A. Khan, M.A. Smadi and A. Freihat, 2015. A generalized algorithm based on Legendre polynomials for numerical solutions of coupled system of fractional order differential equations. J. Fractional Calculus Appl., 6: 123-143.

  22. Gdairi, R.A., M.A. Smadi and G. Gumah, 2015. An expansion iterative technique for handling fractional differential equations using fractional power series scheme. J. Math. Stat., 11: 29-38.

  23. El-Ajou, A., A.A. Omar and M. Al-Smadi, 2015. A general form of the generalized Taylor`s formula with some applications. Appl. Math. Comput., 256: 851-859.
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  24. Smadi, M.A. and G. Gumah, 2014. On the homotopy analysis method for fractional SEIR epidemic model. Res. J. Applied Sci. Eng. Technol., 7: 3809-3820.
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  25. Momani, S., A. Freihat and M.A. Smadi, 2014. Analytical study of fractional-order multiple chaotic FitzHugh-Nagumo neurons model using multi-step generalized differential transform method. Abstr. Applied Anal., Vol. 2014. .
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  26. M. Al-Smadi, A.A. Omar and A. El-Ajou, 2014. A numerical iterative method for solving systems of first-order periodic boundary value problems. J. Appl. Math., 10.1155/2014/135465.
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  27. Komashynska, I., M.A. Smadi, A.A. Habahbeh and A. Ateiwi, 2014. Analytical approximate solutions of systems of multi-pantograph delay differential equations using residual power-series method. Austr. J. Basic Applied Sci., 8: 664-675.
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  28. Komashynska, I. and M.A. Smadi, 2014. Iterative reproducing kernel method for solving second-order integrodifferential equations of fredholm type. J. Applied Math., Vol. 2014. .
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  29. Gumah, G., A. Freihat, M.A. Smadi, R.B. Ata and M. Ababneh, 2014. A reliable computational method for solving first-order periodic BVPs of fredholm integro-differential equations. Austr. J. Basic Applied Sci., 8: 462-474.
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  30. Arqub, O.A and M. Al-Smadi, 2014. Numerical algorithm for solving two-point, second-order periodic boundary value problems for mixed integro-differential equations. Appl. Math. Comput., 243: 911-922.
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  31. Smadi, M.A., 2013. Solving initial value problems by residual power series method. Theor. Math. Appl., 3: 199-210.

  32. Smadi, M.A. and Z. Altawallbeh, 2013. Solution of system of fredholm integro-differential equations by RKHS method. Int. J. Contemp. Math. Sci., 8: 531-540.
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  33. Gdairi, R.A. and M.A. Smadi, 2013. An efficient computational method for 4th-Order boundary value problems of fredholm IDEs. Applied Math. Sci., 7: 4761-4774.
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  34. Freihat, A. and M.A. Smadi, 2013. A new reliable algorithm using the generalized differential transform method for the numeric-analytic solution of fractional-order Liu chaotica and hyperchaotic systems. Pensee J., 75: 263-276.
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  35. Arqub, O.A., M. Al-Smadi and S. Nabil, 2013. Solving Fredholm integro-differential equations using reproducing kernel Hilbert space method. Appl. Math. Comput., 219: 8938-8948.
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  36. Altawallbeh, Z., M.A. Smadi and R.A. Gdairi, 2013. Approximate solution of Second-Order integrodifferntial equation of volterra type in RKHS method. Int. J. Math. Anal., 7: 2145-2160.
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  37. Al-Smadi, M., A.A. Omar and M. Shaher, 2013. A computational method for two-point boundary value problems of fourth-order mixed integrodifferential equations. Math. Prob. Eng., 10.1155/2013/832074.
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  38. Smadi, M.A., O.A. Arqub and N. Shawagfeh, 2012. Approximate solution of BVPs for 4th-Order IDEs by using RKHS method. Applied Math. Sci., 6: 2453-2464.
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  39. Arqub, O.A., M. Al-Smadi and M. Shaher, 2012. Application of reproducing kernel method for solving nonlinear Fredholm-Volterra integrodifferential equations. Abstr. Appl. Anal., 10.1155/2012/839836.
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Member since May, 2017