Dr. Mohammad Wajeeh Nawaf Alomari
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Dr. Mohammad Wajeeh Nawaf Alomari

Associate Professor
Department of Mathematics, Faculty of Science and Information Technology, Irbid National University, Jordan


Highest Degree
Ph.D. in Mathematics from University of Kebangsaan Malaysia, Malaysia

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Area of Interest:

Mathematics
100%
Convex Function Theory
62%
Inequalities
90%
Mathematical Means
75%
Quadrature Rules
55%

Research Publications in Numbers

Books
3
Chapters
0
Articles
85
Abstracts
20

Selected Publications

  1. Garayev, M.T. and M.W. Alomari, 2021. Inequalities for the Berezin number of operators and related questions. Complex Anal. Oper. Theory, Vol. 15. 10.1007/s11785-021-01078-7.
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  2. Alomari, M.W., 2020. Sharp Wirtinger's type inequalities For double integrals with applications. Novi Sad J. Math., 50: 1-16.
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  3. Alomari, M.W., 2020. A generalization of weighted companion of Ostrowski integral inequality for mappings of bounded variation. Int. J. Nonlinear Sci. Numer. Simul., 21: 667-673.
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  4. Alomari, M.W., 2019. Operator Popoviciu's inequality for superquadratic and convex functions of selfadjoint operators in hilbert spaces. Adv. Pure Appl. Math., 10: 313-324.
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  5. Alomari, M.W., 2019. On pompeiu-chebyshev functional and its generalization. Results Math., Vol. 74. 10.1007/s00025-019-0977-z.
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  6. Alomari, M.W., 2019. New upper and lower bounds for the trapezoid inequality of absolutely continuous functions and applications. Konuralp J. Math., 7: 319-323.
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  7. Alomari, M.W., 2019. A weighted companion of ostrowski-midpoint inequality for mappings of bounded variation. Konuralp J. Math., 7: 337-343.
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  8. Alomari, M.W., 2017. On Beesack-Wirtinger inequality. Results Math., (In Press). 10.1007/s00025-016-0644-6.
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  9. Alomari, M.W., 2017. A generalization of Hermite-Hadamard’s inequality. Kragujevac J. Math., 41: 313-328.
  10. Alomari, M.W., 2016. Two-dimensional Pompeiu’s mean value theorems and related results. J. Nonlinear Funct. Anal., Vol. 2016. .
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  11. Alomari, M.W., 2016. New inequalities of Gruu¨ss-Lupa¸s type and applications to selfadjoint operators. Armen. J. Math., 8: 25-37.
  12. Alomari, M.W., 2016. Bounds for the weighted Dragomir-Fedotov functional. Moroccan J. Pure Applied Anal., 2: 65-78.
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  13. Alomari, M.W., 2016. A sharp companion of Ostrowski’s inequality for the Riemann-Stieltjes in-tegral and applications. Ann. Univ. Paedagog. Crac. Stud. Math., 15: 69-78.
  14. Alomari, M.W. and S.S. Dragomir, 2016. A three–point quadrature rule for the Riemann-Stieltjes integral. Southeast Asian Bull. J. Math., 40: 1-14.
  15. Alomari, M.W., 2014. New inequalities of Steffensen’s type for s-convex functions. Afrika Matematika, 25: 1053-1062.
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  16. Alomari, M.W., 2014. New Gruss type inequalities for double integrals. Applied Math. Comp., 228: 102-107.
  17. Alomari, M.W., 2014. New Cebysev type inequalities and applications for functions of self-adjoint operators on complex Hilbert spaces. Chinese J. Math., Vol. 2014. 10.1155/2014/363050.
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  18. Alomari, M.W., 2014. Difference between two Stieltjes-integral means. Kragujevac J. Math., 38: 35-49.
  19. Alomari, M.W., 2014. Approximating the Riemann-Stieltjes integral by a three-point quadrature rule and applications. Konuralp J. Math., 2: 22-34.
  20. Alomari, M.W., 2014. A companion of Gruss type inequality for Riemann-Stieltjes integral and applications. Matematiccki Vesnik, 66: 202-212.
  21. Alomari, M.W. and S.S. Dragomir, 2014. Various error estimations for several Newton-Cotes quadrature formulae in terms of at most first derivative and applications in numerical integration. Jordan J. Math. Stat., 7: 89-108.
  22. Alomari, M.W. and S.S. Dragomir, 2014. Some Gruss type inequalities for the Riemann-Stieltjes integral with Lipschitzian integrators. Konuralp J. Math., 2: 36-44.
  23. Alomari, M.W. and S.S. Dragomir, 2014. New Gruss type inequalities for Riemann-Stieltjes integral with monotonic integrators and applications. Ann. Funct. Anal., 5: 77-93.
  24. Hussain, S. and M.W. Alomari, 2013. Weighted ostrowski and cebysev type inequalities and applications. Konuralp J. Math., 1: 1-16.
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  25. Alomari, M.W., S.S. Dragomir and U.S. Kirmaci, 2013. Generalizations of the Hermite-Hadamard type inequalities for functions whose derivatives are s-convex. Acta et Commentationes Universitatis Tartuensis de Mathematica, 17: 157-169.
  26. Alomari, M.W., 2013. New sharp inequalities of Ostrowski and generalized trapezoid type for the Riemann-Stieltjes integrals and applications. Ukrainian Math. J., 65: 895-916.
  27. Alomari, M.W., 2013. A sharp bound for the Cebysev functional of convex or concave functions. Chinese J. Math., Vol. 2013. 10.1155/2013/295146.
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  28. Alomari, M.W., 2013. A companion of the generalized trapezoid inequality and applications. J. Math. Appl., 36: 5-15.
  29. Alomari, M.W., 2013. A companion of ostrowski's inequality for the riemann-stieltjes integral ∫ba f (t)du(t), where f is of bounded variation and u is of r-H-holder type and applications. Applied Math. Comput., 219: 4792-4799.
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  30. Alomari, M.W. and Z. Liu, 2013. New Error Estimations for the Milne's Quadrature Formula in terms of at Most First Derivatives. Konuralp J. Math., 1: 17-23.
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  31. Alomari, M.W. and S.S. Dragomir, 2013. Mercer-Trapezoid rule for Riemann-Stieltjes integral with applications. J. Adv. Math., 2: 67-85.
  32. Alomari, M.W. and S. Hussain, 2013. An inequality of Ostrowski’s type for preinvex functions with applications. Tamsui Oxford J. Math. Sci., 29: 29-37.
  33. Latif, M.A., M.W. Alomari and S. Hussain, 2012. Some inequalities of Ostrowski's type for mconvex and (_,m)-convex with applications. Tamkang J. Math., 43: 521-532.
  34. Alomari, M.W., M. Eminozdemir and H. Kavurmac, 2012. On companion of ostrowski inequality for mappings whose first derivatives absolute value are convex with applications. Miskolc Math. Notes, 13: 233-248.
  35. Alomari, M.W., 2012. Some gruss type inequalities for Riemann-Stieltjes integral and applications. Acta Math. Univ. Comenianae, 81: 211-220.
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  36. Alomari, M.W., 2012. On Approximation of the Riemann-stieltjes integral and applications. Publ. Inst. Math., 92: 145-156.
  37. Alomari, M.W., 2012. Bounds for the riemann-stieltjes integral via s-convex integrand or integrator. Acta Commentationes Univ. Tartuensis Math., 16: 181-189.
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  38. Alomari, M.W., 2012. Bounds for the Riemann-Stieltjes integral via s-convex integrand or integrator. Acta et Commentationes Universitatis Tartuensis de Mathematica, 16: 1-9.
  39. Alomari, M.W., 2012. A companion of Ostrowski's inequality for mappings whose first derivatives are bounded and applications in numerical integration. Kragujevac J. Math., 36: 77-82.
  40. Alomari, M.W., 2012. A companion of Dragomir's generalization of the Ostrowski inequality and applications to numerical integration. Ukrainian Math. J., 64: 491-510.
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  41. Alomari, M.W., 2012. A Generalization of Companion Inequality of Ostrowski's Type for Mappings whose First Derivatives are Bounded and Applications in Numerical Integration. Trans. J. Math. Mech., 4: 103-109.
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  42. Ozdemir, M.E., E. Set and M.W. Alomari, 2011. Integral inequalities via several kind of convexity. Creative Math. Inf., 20: 62-73.
  43. Hussain, S., M.A. Latif and M.W. Alomari, 2011. Generalized double-integral Ostrowski type inequalities on time scales. Applied Math. Lett., 24: 1461-1467.
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  44. Alomari, M.W., M. Darus and U.S. Kirmaci, 2011. Some inequalities of Hermite-Hadamard type for s-convex functions. Acta Math. Scientia, 31: 1643-1652.
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  45. Alomari, M.W., 2011. A companion of Ostrowski's inequality with applications. Trans. J. Math. Mech., 3: 9-14.
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  46. Alomari, M.W. and S. Hussain, 2011. Two inequalities of Simpson type for quasi-convex functions and applications. Applied Math. E-Notes, 11: 110-117.
  47. Sarikaya, M.Z., A. Saglam and H. Yildirim, 2010. New inequalities of hermite-hadamard type for functions whose second derivatives absolute values are quasi-convex. Tamkang J. Math., 41: 1-11.
  48. Alomari, M.W., M. Darus, S.S. Dragomir and U.S. Kirmaci, 2010. On fractional differentiable s-convex functions. Jordan J. Math. Stat., 3: 33-42.
  49. Alomari, M.W., M. Darus, S.S. Dragomir and P. Cerone, 2010. Ostrowski type inequalities for functions whose derivatives are s-convex in the second sense. Applied Math. Lett., 23: 1071-1076.
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  50. Alomari, M.W. and M. Darus, 2010. On some inequalities of Simpson- type via quasi-convex functions with applications. Tran. J. Math. Mech., 2: 15-24.
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  51. Alomari, M., M. Darus and U. Kirmaci, 2010. Refinements of Hadamard-type inequalities for quasi-convex functions with applications to trapezoidal formula and to special means. Comput. Mathe. Appl., 59: 225-232.
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  52. Latif, M.A. and M. Alomari, 2009. On Hadamard-type inequalities for h-convex functions on the co-ordinates. Int. J. Math. Anal., 3: 1645-1656.
  53. Latif, M.A. and M. Alomari, 2009. Hadamard-type inequalities for product two convex functions on the co-ordinates. Int. Math. Forum, 4: 2327-2338.
  54. Alomari, M., M. Darus and S.S. Dragomir, 2009. On the Hadamards inequality for log-convex functions on the coordinates. J. Ineq. Appli., Vol. 2009 10.1155/2009/283147.
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  55. Alomari, M. and M. Darus, 2009. Fejer Inequality for double integrals. Facta Universitatis: Ser. Math. Inform., 24: 15-28.
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  56. Alomari, M.W. and M. Darus, 2008. The Hadamard's inequality for s-convex function of 2-variables on the co-ordinates. Int. J. Math. Anal., 2: 629-638.
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  57. Alomari, M. and M. Darus, 2008. The Hadamard's inequality for s-convex function. Int. J. Math. Anal., 2: 639-646.
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  58. Alomari, M. and M. Darus, 2008. Refinements of s-Orlicz convex functions in normed linear spaces. Int. J. Contemp. Math. Sci., 3: 1569-1594.
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  59. Alomari, M. and M. Darus, 2008. On co-ordinated s-convex functions. Int. Math. Forum, 3: 1977-1989.
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  60. Alomari, M. and M. Darus, 2008. Hadamard-type inequalities for s-convex functions. Int. Math. Forum, 3: 1965-1975.
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  61. Alomari, M. and M. Darus, 2008. Co-ordinated s-convex function in the first sense with some Hadamard-type inequalities. Int. J. Contemp. Math. Sci., 3: 1557-1567.
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  62. Alomari, M. and M. Darus, 2008. A mapping connected with Hadamard-type inequalties in 4-variables. Int. J. Math. Anal., 2: 601-628.
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