Dr. Mohamed Salah El-Din El-Sayed Mewaly Aly

Dean and Professor
Benha University, Benha, Egypt

Highest Degree
Ph.D. in Numerical Analysis from Bulgarian Academy of Sciences, Bulgaria

My URL
https://livedna.org/20.29295

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Area of Interest:

Mathematics
Computation Mathematics
Numerical Analysis
Matrix Theory
Applied Mathematics

Selected Publications

  1. Elsayed, W.M., M.E. Hazem and M.E. Salah, 2019. Data reduction using integrated adaptive filters for energy-efficient in the clusters of wireless sensor networks. IEEE Embedded Syst. Lett., 10.1109/LES.2019.2902404.
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  2. Ellminaam, D.S.A, M.E. Salah, M.A.K. Hatem and M.H. Mohie, 2015. Augmenting the capabilities of mobile smartphones using partition and migration applications to cloud computing. J. Cloud Comput. Res., 10: 10-20.

  3. El-sayed, L.S., H.M. Abdul-Kader and M.S. El-Sayed, 2015. Performance analysis of spatial indexing in the cloud. Int. J. Comput. Appl., 118: 1-4.
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  4. El-Sayed, S.M., S.A.E. Diaa, M.A.K. Hatem and M.H. Mohie, 2015. Evaluation and developing efficient of new hybrid cryptography protocol. J. Adv. Comput., 10: 10-20.

  5. El-Sayed, S.M., D.S. Abdu-Ellminaam, H.M.A. Kader and M.M. Hadhoud, 2015. Increasing the capabilities of mobile smartphone using cloud computing. J. Cloud Comput. Res., 10: 1-20.

  6. Abdu-Ellminaam, D.S., S.M. El-Sayed, H.M.A. Kader and M.M. Hadhoud, 2015. Augmenting the capabilities of mobile smartphones using partition and migration applications to cloud computing. J. Cloud Comput. Res., 10: 1-20.

  7. Elminaam, D.S.A., H.M.A. kader, M.M. Hadhoud, M.S. Elsayed, 2014. Performance evaluation of new hybrid encryption algorithms to be used for mobile cloud computing. Int. J. Technol. Enhancements Emerg. Eng. Res., 2: 63-71.
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  8. El-Sayed, S.M. and M.A. Asmaa, 2014. Positive definite solutions for the system of nonlinear matrix equations X + A*Y-nA = I, Y + B*X-mB = I. Appl. Math., 5: 1970-1985.
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  9. El-Sayed, S., H. Kader, M. Hadhoud and D. AbdElminaam, 2014. Mobile cloud computing framework for elastic partitioned/modularized applications mobility. Int. J. Electron. Inf. Eng., 1: 53-63.
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  10. El-Kady, M., M.E. Salah and E.S. Heba, 2014. Numerical solutions of coupled nonlinear evolution equations via El-gendi Nodal Galerkin method. J. Adv. Math. Comput. Sci., 10.9734/BJMCS/2015/8245.
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  11. Abdul-Kader, H.M., M.M. Hadhoud, S.M. El-Sayed and D.S. Abd-Elminaam, 2014. Increasing the performance of mobile smartphones using partition and migration of mobile applications to cloud computing. Int. J. Technol. Enhancements Emerging Eng. Res., 2: 1-10.
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  12. Abdul-Elminaam, D.S., H.M.A. kader, M.M. Hadhoud and M.S. Elsayed, 2014. Preserve available sensing and interactivity capabilities of mobile devices. Int. J. Technol. Enhan. Emerg. Eng. Res., .
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  13. Abdul Kader, H.M., M.H. Mohie and M.E. Salah, 2014. Evaluation of new hybrid encryption algorithm Int. J. Comput. Technol., 13: 4038-4052.

  14. Abdul Kader, H.M., M.H. Mohie, M.E. Salah and S.E. Diaa, 2014. Preserve available sensing and interactivit capabilities of mobile devices. Int. J. Technol. Enhancements Emerging Eng. Res., 2: 11-20.
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  15. Abdul Kader, H.M. M.H. Mohie and M.E. Salah and S.A. Diaa, 2014. Performance evaluation of new hybrid encryption algorithms to be used for mobile cloud computing. Int. J. Technol. Enhancements Emerging Eng. Res., 2: 63-71.
    Direct Link  |  

  16. Abd-Elminaam, D.S., H.M.A. Kader, M.M. Hadhoud and S.M. El-Sayed, 2014. Increase the performance of mobile smartphones using partition and migration of mobile applications to cloud computing. Int. J. Electron. Inf. Eng., 1: 34-44.
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  17. Zarea, S.A., S.M. El-Sayed and A.A. Al-Eidan, 2013. Generalization of the inversion free variant of the fixed point iteration method to solving the equation, X+A* X-1 A = 1. J. Math. Stat., 4: 70-80.

  18. Fathy, H., M. El-Kady and M.E. Salah, 2013. Chebyshev and legendre via galerkin method for solving kdv burgers’ Equation. Int. J. Contemp. Math. Sci., 8: 441-457.

  19. El-Kady, M., S.M. El-Sayed and H.S. Salem, 2013. El-Gendi nodal Galerkin method for solving linear and nonlinear partial fractional space equations. Int. J. Latest Res. Sci. Technol., 2: 10-17.

  20. El-Kady, M., M.E. Salah and H.E. Fathy, 2013. Development of galerkin method for solving the generalized burger's-huxley equation. Mat. Prob. Eng., 2013: 1-9.
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  21. Abdul-Elminaam, D.S., H.M.A. kader, M.M. Hadhoud, M.S. Elsayed, 2013. GPS test performance: elastic execution applications between mobile device and cloud to reduce power consumption. Int. J. Comput. Sci. Network Sec., 13: 6-13.
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  22. Zarea, S.A., M.E. Salah and A.A. Azhar, 2012. Generalization of the Inversion Free Variant of the Fixed Point Iteration Method to Solve the Equation , X+A* X-1 A=I. Benha Uni., .
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  23. El-Sayed, M.A. and A. Asmaa, 2012. On the positive definite solutions of the nonlinear matrix equation X - A* X –s A - B* X–t B=I. Commun. Numer. Anal., 2012: 1-8.
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  24. Yin, X.Y. and S.Y. Liu, 2010. On positive definite solutions of nonlinear matrix equation Xs-A∗X-tA=Q. Applied Math. Comput., 216: 27-34.
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  25. Abdul.Elminaam, D.S., H.M.A. kader, M.M. Hadhoud and M.S. Elsayed, 2010. Developing and evaluation of new hybrid encryption algorithm. Int. J. Comput. Technol., 13: 4038-4052.

  26. Zarea, S.A., S.M. El-Sayed and A.A. Al-Eidan, 2009. Iterative algorithms for the nonlinear matrix equation X A Xr A I. Assiut Univ. J. Math. Comput. Sci., 38: 11-24.

  27. Zarea, S.A. and M.E. Salah, 2009. Iterative algorithms for the nonlinear matrix equation X A X r A I ,. Assiut Univ. J. Math. And Comput. Sci., 38: 11-24.

  28. Ellminaam, D.S.A, M.A.K. Hatem, M.H. Mohie, M.E. Salah, 2009. Increasing the performance of mobile smartphones using partition and migration of mobile applications to cloud computing. Int. J. Comput. Theory Eng., 1: 334-341.

  29. Zarea, S.A. and M.E. Salah, 2008. On the matrix equation X + A X A =I. Int. J. Comput. Numer. Simul., 1: 89-97.

  30. Peng, Z., M.E. Salah and Z. Xiang-lin, 2007. Iterative methods for the extremal positive definite solution of the matrix equation X + A*X*–α A = Q. J. Comput. Appl. Math., 200: 520-527.
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  31. Peng, Z. and M.E. Salah, 2007. On positive definite solution of a nonlinear matrix equation. Numer. Linear Algebra Appl., 14: 99-113.
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  32. Sayed, E.S.M. and D. Kaya, 2006. A numerical solution and an exact explicit solution of the NLS equation. Appl. Math. Comput., 172: 1315-1322.
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  33. Kaya, D. and M.E. Salah, 2006. An application of the decomposition method for the generalized KdV and RLW equations. Chaos, Solitons, Fractals, 17: 869-877.
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  34. Hasanov, V.I. and M.E. Salah, 2006. On the positive definite solutions of nonlinear matrix equation X + A⋆ X−δA = Q. Linear Algebra Appl., 412: 154-160.
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  35. El-Sayed, S.M., 2006. On iterative solution of a kind of nonlinear matrix equations. Int. J. Nonlinear. Sci. Numer. Simul., 7: 299-304.
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  36. El-Sayed, S.M. and K. Dogan, 2006. A numerical solution and an exact explicit solution of the NLS equation. Appl. Math. Comput., 172: 1315-1322.
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  37. Kaya, D. and M.E. Salah, 2005. A numerical implementation of the decomposition method for the lienard equation. Appl. Math. Comput., 171: 1095-1103.
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  38. Elbabary, E.M.E. and M.E. Salah, 2005. Higher order pseudospectral differentiation matrices. Appl. Numer. Math., 55: 425-438.
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  39. El-Sayed, S.M., 2005. On iterative algorithms for solving the matrix equation X  A X 1A  I Global J. Pure Appl. Math., 1: 203-215.

  40. El-Sayed, S.M., 2005. A direct method for solving circulant tridiagonal block systems of linear equations. Appl. Math. Comput., 165: 23-30.
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  41. El-Sayed, S.M. and M.A. Asmaa, 2005. Iterative methods for nonlinear matrix equations X + A⋆X−αA = I. Linear Algebra Appl., 403: 45-52.
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  42. El-Sayed, S.M. and M.A. Asmaa, 2005. A new inversion free iteration for solving the equation X+ A★ X-1A= Q. J. Comput. Math. Appl., 181: 148-156.
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  43. El-Sayed, S.M. and K. Dogan, 2005. Exact and numerical traveling wave solutions of Whitham–Broer–Kaup equations. Appl. Math. Comput., 167: 1339-1349.
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  44. El-Sayed, S.M. and D. Kaya, 2005. Exact and numerical traveling wave solutions of whitham-broer-koup equations. Applied Math. Comput., 167: 1339-1349.
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  45. El-Babary, E.M.E. and S.M. El-Sayed, 2005. Higher order Pseudospectral differentation matrices. Applied Numer. Math., 55: 425-438.
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  46. Kaya, D. and S.M. El-Sayed, 2004. Adomian-s decomposition method applied to systems of nonlinear algebraic equations. Appl. Math. Comp., 154: 487-493.
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  47. Kaya, D. and S.M. El-Sayed, 2004. Adomian's decomposition method applied to systems of nonlinear algebraic equations. Applied Math. Comput., 154: 487-493.
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  48. Kaya, D. and S.M. El-Sayed, 2004. A numerical solution of the Klein-Gordon equation and convergence of the domain decomposition method. Applied Math. Comput., 156: 341-353.

  49. Kaya, D. and S.M. El-Sayed, 2004. A numerical simulation and explicit solutions of the generalized burgers-fisher equation. Applied Math. Comput., 152: 403-413.
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  50. Kaya, D. and M.E. Salah, 2004. A numerical solution of the Klein–Gordon equation and convergence of the decomposition method. Appl. Math. Comput., 156: 341-353.
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  51. Kaya, D. and M.E. Salah, 2004. A numerical simulation and explicit solutions of the generalized burgers–fisher equation. Appl. Math. Comput., 152: 403-413.
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  52. El-Sayed, Salah and M.A. Asmaa, 2004. On positive definite solutions of the nonlinear matrix equation X+ A★ X− nA= I. Appl. Math. Comput., 151: 533-541.
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  53. El-Sayed, S.M., K. Dogan and S. Zarea, 2004. The decomposition method applied to solve high-order linear volterra-fredholm integro-differential equations. Int. J. Nonlinear. Sci. Numer. Simul., 5: 105-112.
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  54. El-Sayed, S.M. and K. Dogan, 2004. The decomposition method for solving (2 + 1)-dimensional Boussinesq equation and (3 + 1)-dimensional KP equation. Appl. Math. Comput., 157: 523-534.
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  55. El-Sayed, S.M. and K. Dogan, 2004. On the numerical solution of the system of two-dimensional burgers' equations by the decomposition method. Appl. Math. Comput., 158: 101-109.
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  56. El-Sayed, S.M. and K. Dogan, 2004. Comparing numerical methods for helmholtz equation model problem Appl. Math. Comput., 150: 763-773.
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  57. El-Sayed, S.M. and K. Dogan, 2004. An application of the ADM to seven-order sawada–kotara equations. Appl. Math. Comput., 157: 93-101.
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  58. El-Sayed, S.M. and D. Kaya, 2004. The decomposition method for solving (2+1)-dimensional Boussinesq equation and (3+1)-dimensional KP equation. Applied Math. Comput., 157: 523-534.
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  59. El-Sayed, S.M. and D. Kaya, 2004. Comparing numerical methods for Helmholtz equation model problem. Applied Math. Computat., 150: 763-773.
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  60. El-Sayed, S.M. and D. Kaya, 2004. An application of the ADM to seven-order sawada-kotara equations. Applied Math. Comput., 157: 93-101.
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  61. El-Alem, M., S.M. El-Sayed and B. El-Sobky, 2004. Local convergence of the interior point newton's method for general nonlinear programming. J. Optim. Theory Appl., 120: 487-502.
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  62. El-Alem, M., M.E. Salah and E. Bothina, 2004. Local convergence of the interior-point newton method for general nonlinear programming. J. Optim. Theory Appl., 120: 487-502.
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  63. Kaya, D. and S.M. El-Sayed, 2003. Numerical soliton-like solutions of the potential Kadomstev-Petviashvili equation by decomposition Method. Phys. Lett. A, 320: 192-199.
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  64. Kaya, D. and S.M. El-Sayed, 2003. A numerical method for solving Jaulent-Miodek equation. Phys. Lett. A, 318: 345-353.
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  65. Kaya, D. and M.E. Salah, 2003. On a generalized fifth order KdV equations. Phys. Lett. A, 310: 44-51.
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  66. Kaya, D. and M.E. Salah, 2003. Numerical soliton-like solutions of the potential kadomtsev–petviashvili equation by the decomposition method. Phys. Lett. A, 320: 192-199.
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  67. Kaya, D. and M.E. Salah, 2003. A numerical method for solving jaulent–miodek equation. Phys. Lett. A, 2003: 345-353.
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  68. Kaya, D. and S.M. El-Sayed, 2003. On the solution of the coupled Schrodinger-KdV equation by the decomposition method. Phys. Lett. A, 313: 82-88.
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  69. Kaya, D. and M.E. Salah, 2003. On the solution of the coupled Schrödinger–KdV equation by the decomposition method. Phys. Lett. A, 313: 82-88.
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  70. El-Sayed, S.M., 2003. Two sided iteration methods for computing positive definite solutions of a nonlinear matrix equation. J. Aust. Math. Soc., Series B, 44: 145-152.
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  71. El-Sayed, S.M., 2003. The decomposition method for studying the Klein-Gordon equation. Chaos Solitons Fractals, 18: 1025-1030.
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  72. El-Sayed, S.M., 2003. On the positive definite solutions for a nonlinear matrix equation. Int. Math. J., 4: 27-42.

  73. El-Sayed, S.M., 2003. An algorithm for computing the extremal positive definite solutions of a matrix equation X+ ATX− 1 A= I. Int. J. Comput. Math., 182: 1527-1534.

  74. El-Sayed, M.E., 2003. A two-sided iterative method for computing positive definite solutions of a nonlinear matrix equation. ANZIAM J., 44: 145-152.
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  75. El-Sayed, S.M., 2002. The modified decomposition method for solving nonlinear algebraic equations. Appl. Math. Comput., 132: 587-597.
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  76. El-Sayed, S.M., 2002. Integral methods for computing solutions of a class of singular two-point boundary value problems. Appl. Math. Comput., 130: 235-241.
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  77. El-Sayed, S.M. and E.A. Mahmoud, 2002. Some properties for the existence of a positive definite solution of matrix equation X+A★X−2mA=I. Appl. Math. Comput., 128: 99-108.
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  78. Yousef, A.R., S.M. El-Sayed and A.A. Salama, 2001. Iterative solutions of singular fourth-order boundary value problems. Indian J. Pure Applied Math., 32: 9-16.
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  79. Wazwaz, A.M. and S.M. El-Sayed, 2001. A new modification of the adomian decomposition method for linear and nonlinear operators. Applied Math. Comput., 122: 393-405.
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  80. Wazwaz, A.M. and S.M. El-Sayed, 2001. A new modification of Adomain decomposition method for linear and nonlinear operators. Applied Math. Comput., 122: 393-405.
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  81. El-Sayed, S.M., 2001. Two iterations processes for computing positive definite solutions of the matrix equation X-A *X-nA = Q. Comput. Math. Appl., 41: 579-588.
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  82. El-Sayed, S.M. and R. Mohammedi, Abdel-Aziz, 2001. A multi-integral methods for a class of singular two-point boundary value problems. Indian J. Pure Appl. Math., 32: 533-541.
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  83. El-Sayed, S.M. and M.R. Abdel-Aziz, 2001. A multi-integral methods for a class of singular two-point boundary value problems. Int. J. Comput. Math., 76: 339-348.
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  84. El-Sayed, S.M. and M.A. Ramadan, 2001. On the existence of a positive definite solution of the matrix equation X –α A(2m&X-1) A=1. Int. J. Comput. Math., 76: 331-338.
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  85. El-Sayed, S.M. and C.M.R. Andre, 2001. On an iteration method for solving a class of nonlinear matrix equations. SIAM J. Matrix Anal. Appl., 23: 632-645.
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  86. El-Sayed, S.M. and A.C.M. Ran, 2001. On an iteration methods for solving a class of nonlinear matrix equations. SIAM J. Matrix Anal. Appl., 23: 632-645.
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  87. Abdel-Aziz, M.R. and M.E. Salah, 2001. A new finite difference method to compute eigensystems of strum-liouville problems. J. Egyptain Math. Soc., 19: 39-47.

  88. El-Sayed, S.M., 1999. On the multi-integral iteration methods for solving a non-linear differential equations. Math. Balkanica, 13: 99-105.Sayed, S.M., 1999. On the multi-integral iteration methods for solving a non-linear differential equations. Math. Balkanica, 13: 99-105.
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  89. El-Sayed, S.M., 1999. On the multi-integral iteration methods for solving a non-linear differential equation. Math. Balkanica, 13: 99-105.

  90. El-Sayed, S.M., 1999. Multi-integral methods for nonlinear boundary-value problems. Intern. J. Computer Math., 71: 259-265.
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  91. Abdel-Aziz, M.R. and M.E. Salah, 1999. Sensitivity analysis of the largest dependent Eigenvalue functions of eigensystems. Appl. Math. Comput., 100: 103-110.
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  92. Salah M.E., 1998. On the solution of a circulant tridiagonal linear system of algebraic equations. Int. J. Inform. Theor. Appl., 5: 17-21.

  93. Ivanov, I.G. and M.E. Salah, 1998. Properties of positive definite solutions of the equation X + A* X-2 A = I. Linear Algebra Appl., 279: 303-316.
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  94. El-Sayed, S.M., G.I. Ivan and G.P. Milko, 1998. A new modification of the Rojo's method for solving symmetric circulant fivediagonal systems of linear equations. Int. J. Comput. Math. Appl., 35 : 35-44.
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  95. Salah M.E., 1996. A direct method for solving band systems of linear algebraic equations. Math. Balk., 10: 398-405.

  96. El-Sayed, S.M., 1996. A direct method for solving band systems of linear algebraic equations. Math. Balk. New Series, 10: 398-405.
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  97. Salah, M.E. and M.G. Petkov, 1995. Several theorems for diagonally dominant matrices. Math. Balk., 9: 345-352.

  98. Hosni, K. and M.E. Salah, 1989. Estimating the probability density in the presence of noise. Mans. Sci. Bull., 16: 299-314.
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