No. Name Dep. General

Specialization Specialization Number of

conferences List research published

1

Dr. Adel A. Attiya

Math Mathematics Pure-Mathematics complex 7 [1] Adel A. Attiya, Some Applications of Mittag-Leffler Function

in the Unit Disk, FILOMAT. In Press

[2] Adel A. Attiya and M.F. Yassen, Majorization for some classes of analytic functions associated with the Srivastava-Attiya operator, FILOMAT. In Press

[3] Adel A. Attiya, Oh Sang Kwon, Park Ji Hyang and Nak Eun Cho, An integrodifferential operator for meromorphi c functions associated with the Hurwitz-Lerch Zeta Function, FILOMAT. In Press.

[4] A.A. Attiya, Non-linear operator and the sufficient conditions of univalence with applications, J. Math. Inequal. In press

[5] A.A. Attiya, On some differential inequalities in the unit disk with applications, J. Inequal. Appl. 2014, 2014:32, 7 pp.

[6] A.A. Attiya and Teodor Bulboacă, A General Theorem Asso-ciated with the Briot-Bouquet Differential Subordination, J. Comput. Anal. Appl. 16(2014), no. 4, 722-730.

[7] A.A. Attiya and A.H. Hakami, Some Subordination Results Associated With Generalized Srivastava-Attiya Operator, Adv. Difference Equ. 2013, 2013:105, 14 pp.

[8] A.A. Attiya and M.A.M. Nasr, On Sufficient Conditions for

Carathéodory Functions with Applications, J. Inequal. Appl. 2013, 2013:191, 10 pp.

[9] M.A. Kutbi and A.A. Attiya, Differential subordinat ion

results for certain integrodifferential operator and its applications, Abst. Appl. Anal. Vol. 2012(2012), 1-13.

[10] H. Ozlem Guney and A.A. Attiya, A subordination result with

Salagean-type certain analytic functions of complex order, Bull. Belg. Math. Soc. Simon Stevin, 18(2011), no.2, 253-258.

[11] M.A. Kutbi and A.A. Attiya, Differential subordin ation result

with the Srivastava-Attiya integral operator. J. Inequal. Appl. 2010, Art. ID 618523, 1- 10.

[12] S. Owa and A.A. Attiya, An application of differential subordinations to the class of certain analytic functions,

Taiwanese J. Math. Vol. 13, no. 2A, 2009, 369-375 .

[13] A.A. Attiya and M.A. Kutbi, A new class of meromorphically multivalent functions with non-negative coefficients, J. Approx. Theo. Appl. 4(2008), no. 1-2, 17-30.

[14] M.A. Kutbi and A.A. Attiya, Subordination results of the Jung-Kim-Srivastava integral operator, Adv. Appl. Math. Sci. 1(2009), No. 2, 291-301 .

[15] A.A. Attiya, Some properties of the Jung-Kim-Srivastava integral operator, Math. Ineq. Appl. 11(2), 2008, 327–333 .

[16] A.A. Attiya, N.E. Cho and M.A. Kutbi, Subordination properties for certain analytic functions, Int. J. Math. Math. Sci. Vol. 2008 (2008), 1-8.

[17] H.M. Srivastava and A.A. Attiya, Some applications of differential subordination, Appl. Math. Lett. 20(2007), 1142-1147.

[18] A.A. Attiya and M.K. Aouf, A study on certain class of analytic functions defined by Ruscheweyh derivative, Soochow J. Math. 33(2007), no.2, 273-289.

[19] H.M. Srivastava and A.A. Attiya, An integral operator associated with the Hurwitz-Lerch Zeta function and differential subordination, Integ. Transf. Spec. Func. 18(2007), No.3, 207-216.

[20] A.A. Attiya, On an intermediate class of multivalent functions, Adv. Appl. Math. Anal. 1(2006), no.2. 1-6 .

[21] A.A. Attiya, On a generalization class of bounded starlike functions of complex order, Appl. Math. Compu. 187(2007), 62-67.

[22] A.A. Attiya, On some applications of a subordination theorem, J. Math. Anal. Appl. Vol. 311(2) (2005), 489-494.

[23] M.K. Aouf, H.E. Darwish and A.A. Attiya, On certain subclasses of analytic functions with negative coefficients,

SEAMS Bull. Math. 29(2005), 1-16.

[24] H.M. Srivastava and A.A. Attiya, Some subordination results associated with certain subclasses of analytic functions, J. Ineq. Pur. Appl. Math. (2004), art. 82, 1-6.

[25] M.K. Aouf, H.E. Darwish and A.A. Attiya, On a class of certain analytic functions of complex order, Indian J. Pure Appl. Math. 32(2001), 1443-1452.

[26] M.K. Aouf, H.E. Darwish and A.A. Attiya, A remark o n certain analytic class by using Ruscheweyh derivatives, Mathematica Pannonica, 11(2000), no.2, 261-266.

[27] M.K. Aouf, H.E. Darwish and A.A. Attiya, On coefficients estimates for a certain class of spiral-like functions, Soochow J. of Math., 26(2000), no.2, 151-162.

[28] M.K. Aouf, H.E. Darwish and A.A. Attiya, A remark o n certain regular functions defined by Ruscheweyh derivatives, Proc. Pakistan Acad. Sci. 37(1) (2000), 67-69.

[29] M.K. Aouf, H.E. Darwish and A.A. Attiya, Generalization of certain subclasses of analytic functions with negative coefficients, Studia Univ. “Babes-Bolyai”, Mathematica, 45(2000), no. 1, 11-22.

[30] M.K. Aouf, H.E. Darwish and A.A. Attiya, On a certain class of analytic functions defined by using Hadamard product and complex order, Proc. Pakistan Acad. Sci. 37(1) (2000), 71-77.

[31] M.K. Aouf, H.E. Darwish and A.A. Attiya, Coefficient estimates for certain classes of analytic functions, Punjab Univ. J. of Math. 33(2000), 51-64.

[32] M.K. Aouf, H.E. Darwish and A.A. Attiya, Some applications of fractional calculus operators associated with a certain class of prestarlike functions with negative coefficients, J. Fractional Calculus 17(2000), 85-94.

[33] M.K. Aouf, H.E. Darwish and A.A. Attiya, On inequalities for certain multivalent functions involving Ruscheweyh

derivative, Math. Sci. Res. Hot-Line 3(1999), no. 11, 39-45.

[34] M.K. Aouf, H.E. Darwish and A.A. Attiya, On certain class of analytic functions with complex order, Math. Sci. Res. Hot-Line 3(1999), no. 5, 33-45.

[35] M.K. Aouf, H.E. Darwish and A.A. Attiya, Coefficients estimates for certain class of analytic functions with complex order, Math. Sci. Res. Hot-Line 2(1998), no. 11, 1-13.

[36] M.K. Aouf, A. Shamandy and A. A. Attiya, On certain classes of analytic functions with varying arguments, Chin. J. of Math. 24, 24(1996), no. 2, 135-143.

[37] M.K. Aouf, A. Shamandy and A. A. Attiya, Certain classes of analytic and multivalent functions with negative coefficients, Tr. J. of Math., 20 (1996), no. 3, 353-368.

2

D Al Horani

math Mathematics Applied Functional Analysis

1 1- Al Horani, M. and Favini, A., Perturbation Method f or First and Complete econd-Order Differential Equations, J. Optim. Theory. Appl. 166. pp. 949-967, 2015 .

2- Al Horani, M. and Favini, A., Degenerate First-Order Inverse Problems in Banach Spaces, Nonlinear Analysis, Theory, Methods, and Applications, pp. 68-77, 2012

3- Al Horani, M. Projection Method for Solving Degenerate First-Order Identification Problem, Journal of Mathematical Analysis and Applications, pp. 204-208, 2010.

4- Al Horani, M. Favini, A., and Lorenzi, A., Second-Order Degenerate Identification Differential Problems, J. Optim Theory Appl. 141, pp. 13-36, 2009.

5- Al Horani, M. and Favini, A., An Identification Pro blem for First-Order Degenerate Differential Equations, Journal of Optimization Theory and Applications, pp. 41-60, 2006.

6- Al Horani, M. and Favini, A., Degenerate First-Order Identification problems in Banach Spaces, Differential Equations, Inverse and Direct Problems, Lect. Notes pure Appl. Math., 251, Chapman &

Hall/CRC, Boca Raton, pp. 1-15, 2006.

7- Zigan, A. M., Al Horani, M., and Khalil, R., Tenser Product Technique and the Degenerate Homogences Abstract Cauchy Problem, Journal of Applied Functional Analysis, Vol. 5, pp. 121-138, 2010

8- Zigan, A. M., Al Horani, M., and Khalil, R., Tenser Product Technique and the Degenerate Non-Homogeneous Abstract Cauchy Problem, International Journal of Applied Mathematics, pp. 137-158, 2010.

9- Al Horani, M., An Identification problem for some Degenerate Differential Equations, Le Matematiche, 57, 217-227, 2002.

10- Al Horani, M. and Favini, A., Degenerate Second-Order Identification Problem in Banach Spaces, Journal of Optimization Theory and Applications. Vol. 120, pp. 305-326, 2004.

11- Khalil, R., Al Horani, M., Yousef. A. and Sababheh, M., A New

Definition of Fractional Derivative, J. Comput. Appl. Math. 264. pp. 65--70, 2014

12- Al Horani, M., Degenerate First-Order Differential Equations via

Projections, J. Inverse Ill – Posed Probl. 21, pp. 799-811, 2013. 13- Al Horani, M. and Favini, A., First-Order Inverse Evolution

Equations, Evolution Equations and Control Theory, pp. 355-361, 2014

14- Al Horani, M. and Favini, A., Inverse Problems for Singular

Differential-Operator Equations With Higher Order P olar Singularities, Discrete and Continuous Dynamical Systems – Series B, pp. 2159-2168 , 2014

15- Al Horani, M. and A. Favini, Inverse Problems for Evolution

Equations With Time Dependent Operator-Coefficients, Discrete and Continuous Dynamical Systems – Series S, Accepted, 2015.

16- Al Horani, M. and Favini, A., Inverse Problems For Parabolic

Differential Equations From Control Theory, Bruno Pini Mathematical Analysis Seminar, accepted, 2015.

17- Al Horani, M. and A. Favini, Inverse Problems For Control Theory,

The Eighth Congress of Romanian Mathematicians, 2015, submitted

18- Al Horani, M., Khalil, R. and Abdeljawad, T., Conformable Fractional Semigroups of Operators, 2015, journal of SEmigroup Theory and Applocations, 2015, Article ID 7.

Dr. Taher S Hassan

math Mathematics Differential Equ. 5 1-Elabbasy, E. M.; Hassan, T. S. Oscillation criteria for first order delay differential equations. Serdica Math. J. 30 (2004), no. 1, 71--86. MR2070138 2-Elabbasy, Elmetwally M.; Hassan, Taher S.; Saker, Samir H. Oscillation criteria for first-order nonlinear neutral delay di fferential equations. Electron. J. Differential Equations 2005, No. 134, 18 pp. MR2181278 3- Elabbasy, Elmetwally M.; Hassan, Taher S.; Saker, Samir H. Oscillation of second-order nonlinear differential equations with a damping term. Electron. J. Differential Equations 2005, No. 76, 13 pp. MR2162237 4- Elabbasy, E. M.; Hassan, T. S.; Saker, S. H. Necessary and sufficient condition for oscillations of neutral differential equation. Serdica Math. J. 31(2005), no. 4, 279--290. MR2219464 5- Elabbasy, Elmetwally M.; Hassan, Taher S.; Saker, Samir H. Oscillation of nonlinear neutral delay differential equations. J. Appl. Math. Comput. 21 (2006), no. 1-2, 99--118. MR2218787 6- Elabbasy, Elmetwally M.; Hassan, Taher S.; Saker, Samir H. Oscillation and nonoscillation of nonlinear neutral delay differential equations with several positive and negative coefficients. Kyungpook Math. J. 47 (2007), no. 1, 1--20.MR2309796 7- Elabbasy, E. M.; Hassan, T. S. Oscillation of nonlinear neutral delay differential equations. Serdica Math. J. 34 (2008), no. 3, 531--542. MR2455789 8- Elabbasy, Elmetwally M.; Hassan, Taher S. Interval oscillation for second order sublinear differential equations with a damping term. Int. J. Dyn. Syst. Differ. Equ. 1 (2008), no. 4, 291--299. MR2502303 9- Hassan, Taher S. Interval oscillation for second order nonlinear differential equations with a damping term. Serdica Math. J. 34 (2008), no. 4, 715--732.MR2489961 10-Erbe, L.; Hassan, T. S.; Peterson, A. Oscillation of second order neutral delay differential equations. Adv. Dyn. Syst. Appl. 3 (2008), no. 1, 53--71. MR2547661

11- Erbe, Lynn; Hassan, Taher S.; Peterson, Allan; Saker, Samir H. Oscillation criteria for sublinear half-linear d elay dynamic equations. Int. J. Difference Equ.3 (2008), no. 2, 227--245. MR2548127 12- Hassan, Taher S. Oscillation criteria for half-linear dynamic equations on time scales. J. Math. Anal. Appl. 345 (2008), no. 1, 176--185. MR2422643 13- Erbe, Lynn; Hassan, Taher S.; Peterson, Allan. Oscillation criteria for nonlinear damped dynamic equations on time scales. Appl. Math. Comput. 203(2008), no. 1, 343--357. MR2452292 14- Erbe, Lynn; Hassan, Taher S.; Peterson, Allan. Oscillation criteria for nonlinear functional neutral dynamic equations on time scales. J. Difference Equ. Appl. 15 (2009), no. 11-12, 1097--1116. MR2569135 15- Hassan, Taher S. Oscillation of third order nonlinear delay dynamic equations on time scales. Math. Comput. Modelling 49 (2009), no. 7-8, 1573--1586.MR2508367 16- Erbe, Lynn; Hassan, Taher S.; Peterson, Allan; Saker, Samir H. Oscillation criteria for half-linear delay dynamic equations on time scales. Nonlinear Dyn. Syst. Theory 9 (2009), no. 1, 51--68. MR2510664 17- Erbe, Lynn; Hassan, Taher S.; Peterson, Allan. Oscillation criteria for first order forced dynamic equations. Appl. Anal. Discrete Math. 3 (2009), no. 2, 253--263. MR2555038 19- Bohner, Martin; Hassan, Taher S. Oscillation and boundedness of

solutions to first and second order forced functional dynamic equations with mixed nonlinearities. Appl. Anal. Discrete Math. 3 (2009), no. 2, 242--252. MR2555037

19-Erbe, Lynn; Hassan, Taher S.; Peterson, Allan. Oscillation of third order functional dynamic equations with mixed arguments on time scales. J. Appl. Math. Comput. 34 (2010), no. 1-2, 353--371. MR2718791 20-Hassan, Taher S.; Erbe, Lynn; Peterson, Allan. Oscillation of second order superlinear dynamic equations with damping on time scales. Comput. Math. Appl. 59 (2010), no. 1, 550--558. MR2575544 21-Erbe, Lynn; Hassan, Taher S.; Peterson, Allan. Oscillation of third order nonlinear functional dynamic equations on time scales. Differ. Equ. Dyn. Syst. 18 (2010), no. 1-2, 199--227. MR2670080 22-Erbe, Lynn; Hassan, Taher S.; Peterson, Allan; Saker, Samir H. Interval

oscillation criteria for forced second-order nonlinear delay dynamic equations with oscillatory potential. Dyn. Contin. Discrete Impuls. Syst. Ser. A Math. Anal.17 (2010), no. 4, 533--542. MR2682801 23-Erbe, Lynn; Hassan, Taher; Peterson, Allan. Oscillation criteria for forced second-order functional dynamic equations with mixed nonlinearities on time scales. Adv. Dyn. Syst. Appl. 5 (2010), no. 1, 61--73. MR2771317 24-Erbe, Lynn; Hassan, Taher; Peterson, Allan. Oscillation of second order functional dynamic equations. Int. J. Difference Equ. 5 (2010), no. 2, 175--193.MR2771324 25-Elabbasy, Elmetwally M.; Hassan, Taher S. Oscillation of solutions for third order functional dynamic equations. Electron. J. Differential Equations 2010,No. 131, 14 pp. MR2685041 26-Hassan, Taher S.; Erbe, Lynn; Peterson, Allan. Forced oscillation of second order differential equations with mixed nonlinearities. Acta Math. Sci. Ser. B Engl. Ed. 31 (2011), no. 2, 613--626. MR2817119 26-Hassan, Taher S.; Erbe, Lynn; Peterson, Allan. Oscillation criteria for second order sublinear dynamic equations with damping term. J. Difference Equ. Appl.17 (2011), no. 4, 505--523. MR2783364 28- Hassan, Taher S. Kamenev-type oscillation criteria for second order nonlinear dynamic equations on time scales. Appl. Math. Comput. 217 (2011), no. 12, 5285--5297. MR2770145 29- Hassan, Taher S.; Kong, Qingkai. Interval criteria for forced oscillation of differential equations with $p$-Laplacian, damping, and mixed nonlinearities.Dynam. Systems Appl. 20 (2011), no. 2-3, 279--293. MR2894721 30- Elabbasy, E. M.; Elzeiny, Sh. R.; Hassan, T. S. Oscillation theorems concerning the non-linear dynamic equation of the second order on time scales. Math. Balkanica (N.S.) 25 (2011), no. 4, 333--352. MR2961636 31- Elabbasy, Elmetwally M.; Hassan, T. S.; Moaaz, O. Oscillation behavior of second order nonlinear neutral differential equations with deviating arguments.Opuscula Math. 32 (2012), no. 4, 719--730. MR3001780 32- Hassan, Taher S.; Kong, Qingkai. Interval criteria for forced oscillation of differential equations with $p$-Laplacian and nonlinearities given by Riemann-Stieltjes integrals. J. Korean Math. Soc. 49 (2012), no. 5, 1017--1030.MR2987289.

33- Sun, Yuan Gong; Hassan, Taher S. Forced oscillation for higher order functional differential equations. Electron. J. Differential Equations 2012, No. 151, 11 pp. MR2979522 34- Elabbasy, Elmetwally M.; Hassan, Taher S.; Elmatary, Bassant M. Oscillation criteria for third order delay nonlinea r differential equations.Electron. J. Qual. Theory Differ. Equ. 2012, No. 5, 11 pp. MR2872105 35-Hassan, Taher S. Oscillation criteria for second-order nonlinear dynamic equations. Adv. Difference Equ. 2012, 2012:171, 13 pp. MR3016690 36- Hassan, Taher S.; Kong, Qingkai. Oscillation of forced impulsive differential equations with $\gamma$-Laplacian and nonlinearities given by Riemann-Stieltjes integrals. Electron. J. Qual. Theory Differ. Equ. 2012, No. 98, 16 pp.MR3005715 37- Hassan, Taher S.; Kong, Qingkai. Oscillation criteria for second order nonlinear dynamic equations with $p$-Laplacian and damping. Acta Math. Sci. Ser. B Engl. Ed. 33 (2013), no. 4, 975--988. MR3072134 38- Sun, Yuangong; Hassan, Taher. Some nonlinear dynamic integral inequalities on time scales. Appl. Math. Comput. 220 (2013), 221--225. MR3091847 39-Erbe, Lynn; Hassan, Taher S. New oscillation criteria for second order sublinear dynamic equations. Dynam. Systems Appl. 22 (2013), no. 1, 49--63.MR3098744 40-Hassan, Taher S. Oscillation criterion for two-dimensional dynamic systems on time scales. Tamkang J. Math. 44 (2013), no. 3, 227--232. MR3117115 41- Hassan, Taher S. Comparison criterion for even order forced nonlinear functional dynamic equations. Communications in Applied Analysis 18 (2014), 109--122. 42- Grace, Said R.; Hassan, Taher S. Oscillation criteria for higher order nonlinear dynamic equations. Math. Nachr. 287 (2014), no. 14-15, 1659--1673.MR3266131 43- Elabbasy, Elmetwally M.; Hassan, Taher S.; Elmatary, Bassant M. Oscillation criteria for third order nonlinear neut ral dynamic equations with several terms. Communications in Applied Analysis 18 (2014), 79--108

45- Hassan, Taher S. Asymptotic behavior of solutions of second order nonlinear dynamic equations. Dynam. Systems Appl. 23 (2014), no. 2-3, 179--187.MR3241871 46- Hassan, Taher S.; Kong, Qingkai. Asymptotic behavior of third order functional dynamic equations with $\gamma$-Laplacian and nonlinearities given by Riemann-Stieltjes integrals. Electron. J. Qual. Theory Differ. Equ. 2014, No. 40, 21 pp. MR3250031 47- Sun, Yuangong; Hassan, Taher S. Oscillation criteria for functional dynamic equations with nonlinearities given by Riemann-Stieltjes integral. Abstr. Appl. Anal. 2014, Art. ID 697526, 9 pp. MR3200801 48- Hassan, Taher S.; Kong, Qingkai. Asymptotic and oscillatory behavior of$n$th-order half-linear dynamic equations. Differ. Equ. Appl. 6 (2014), no. 4, 527--549. MR3283034 49- El-Shobaky, E.; Elabbasy, E. M.; Hassan, T. S.; Glalah, B. A. Interval criteria for forced oscillation of functional differential equations with $\gamma$-Laplacian, damping and mixed nonlinearities. Serdica Math. J. 40 (2014), no. 1, 55--76. MR3222733 50- Hassan, Taher S.; Grace Said R. Oscillation criteria for third order neutral nonlinear dynamic equations with distributed deviating arguments on time scales. Tatra Mt. Math. Publ. 61 (2014), 141–161. 51- Sun, Yuangong; Hassan, Taher S. Comparison criteria for odd order forced nonlinear functional neutral dynamic equations. Appl. Math. Comput. 251 (2015), 387--395. MR3294726

4

M. Mossa Al-sawalha

math Mathematics Control Theory 4 1. Adel Ouannas, M. Mossa Al-sawalha, Synchronization of chaotic dynamical systems in discrete–time, Advances in Chaos Theory and Intelligent Control, Studies in Fuzziness and Soft Computing 337, DOI 10.1007/978−3−319−30340−65. 2. Israr Ahmada, Azizan Bin Saabana, Adyda Binti Ibrahima, Mohammad Shahzadb, M. Mossa Al-sawalha, Reduced-order synchronization of time-delay chaotic systems with known and unknown parameters, Optik, 127 (2016) 5506-5514.

3. M. Mossa Al-sawalha, M. Shoibe, Reduced-order synchronization of fractional order chaotic systems with fully unknown parameters using modified adaptive control, J. Nonlinear Sci. Appl. 9 (2016), 1815-1825. 4. O. Y. Ababneh, M. Mossa Al-sawalha, Picard approximation method for solving nonlinear quadratic volterra integral equations, Journal of Mathematics Research, 8 (2016) 79–82. 5. Adel Ouannas, M. Mossa Al-sawalha, On generalized synchronization of chaotic dynamical systems in continuous-time, Eur. Phys. J. Special Topics, (2016) 225, 187–196. 6. Ghada Al-mahbashi1, M.S. M. Noorani1, Sakhinah Abu Bakar, M. Mossa Al- sawalha, Robust projective lag synchronization in drive-response dynamical networks via adaptive control. Eur. Phys. J. Special Topics, 225 (2016) 51-64. 7. Adel Ouannas, M. Mossa Al-sawalha, Synchronization between different dimensional chaotic systems using two scaling matrices. Optik, 127 (2016) 959-963. 8. Adel Ouannas, M. Mossa Al-sawalha, A New approach to synchronize different dimensional chaotic maps using two scaling matrices, Nonlinear Dynamics and Systems Theory, 15(2015) 400–408. 9. Ghada Al-mahbashi1, Mohd Salmi Md Noorani1 , Sakhinah Abu Bakar, M. Mossa Al-sawalha, Adaptive projective lag synchronization of uncertain complex dynamical networks with delay coupling. Advances in Difference Equations, (2015) 356–369. 10. Adel Ouannas, M. Mossa Al-sawalha, On inverse full state hybrid projective synchronization of chaotic dynamical systems in discrete-time.

International Journal of Dynamics & Control, 2015. 11. M. Mossa Al-sawalha, M. Shoibe, Adaptive modified synchronization of hyperchaotic systems with fully unknown parameters. International Journal of Dynamics & Control, 2014. 12. M. Mossa Al-sawalha, Hybrid adaptive synchronization of hyperchaotic systems with fully unknown parameters. Applied Mathematics, 4 (2013) 1621–1628. 13. Wafaa Jawaada, M. S. M. Noorani,M. Mossa Al-sawalha, and M. Abdul Majid, Reduced-order anti-synchronization of chaotic systems via adaptive sliding mode control, Abstract & Applied Analysis. 1–12 (2013). 14. M. Mossa Al-sawalha, Adaptive synchronization and anti-Synchronization of a chaotic Lorenz-Stenflo system with fully unknown parameters, Chinese Phys. Lett. 30 (2013) 070502. 15. M.Mossa Al-sawalha, M.S.M. Noorani, Chaos reduced-order anti-synchronization of chaotic systems with fully unknown parameters, Communications in Nonlinear Science & Numerical Simulation. 17 ( 2012) 1908–1920. 16. Wafaa Jawaada, M.S.M. Noorani, M. Mossa Al-sawalha, Robust active sliding mode anti-synchronization of hyperchaotic systems with uncertainties and external disturbances, Nonlinear Analysis: Real World Applications, 13 (2012) 2403–2413.

17. Wafaa Jawaada, M.S.M. Noorani, M. Mossa Al-sawalha, Anti-synchronization of chaotic systems via adaptive sliding mode control, Chinese Phys. Lett. 29 (2012) 120505. 18. Wafaa Jawaada, M.S.M. Noorani, M. Mossa Al-sawalha, Active Sliding Mode Control Anti- synchronization of chaotic systems with uncertainties and external disturbances, Journal of Applied Mathematics. 2012:1– 14 (2012). 19. M. Mossa Al-sawalha , M. S. M. Noorani , adaptive increasing-order synchronization and anti-synchronization of chaotic systems with uncertain parameters, Chinese Phys. Lett. 28 (2011) 110507. 20. S.M . Goh, M. Mossa Al-sawalha, M.S.M. Noorani,, Hashim. I, Enhanced variational iteration method using adomian polynomials for solving the chaotic lorenz system, International Journal of Nonlinear Sciences & Numerical Simulation, 11 (2010) 689– 700 . 21. M.Mossa Al-sawalha, Awni Fayez Al-Dababseh, Nonlinear anti-synchronization of two hyperchaotic systems, AppliedMathematical Sciences, 5 (2011) 1849 – 1856. 22. M. Mossa Al-sawalha, A.K. Alomari, S.M. Goh, M.S.M. Noorani, Active antisynchronization of two identical and different fractional-order chaotic systems,

International Journal of Nonlinear Science. 11 (2011) 267–274. 23. M.Mossa Al-sawalha, M.S.M. Noorani, M.M. Al-dlalah, Adaptive anti-synchronization of chaotic systems with fully unknown parameters, Computers & Mathematics with Applications, 59 (2010) 3234–3244. 24. M. Mossa Al-sawalha, M.S.M. Noorani, Adaptive anti-synchronization of two identical and different hyperchaotic sSystems with uncertain parameters, Communications in Nonlinear Science & Numerical Simulation, 15 (2010) 1036–1047. 25. M.Mossa Al-sawalha, M.S.M. Noorani, Adaptive reduced-order anti-synchronization of chaotic systems with fully unknown parameters, Communications in Nonlinear Science & Numerical Simulation, 15 (2010) 3022–3034. 26. M. Mossa Al-sawalha, M.S.M. Noorani, A numeric-analytic method for approximating the chaotic chen system, Chaos, Solitons & Fractals, 42 (2009) 1784–1791 . 27. M. Mossa Al-sawalha, M.S.M. Noorani, Anti-synchronization of chaotic systems with uncertain parameters via adaptive control, Physics Letters A, 373 (2009) 2852–2857. 28. M. Mossa Al-sawalha, M.S.M. Noorani, On anti-synchronization of chaotic systems via nonlinear control, Chaos, Solitons & Fractals, 42(2009) 170–179.

29. M. Mossa Al-sawalha, M.S.M. Noorani, Anti-synchronization of two hyperchaotic systems via nonlinear control, Communications in Nonlinear Science & Numerical Simulation, 14, (2009) 3402–3411. 30. M. Mossa Al-sawalha, M.S.M. Noorani, Application of the differential transformation method for the solution of the hyperchaotic r?ssler system, Communications in Nonlinear Science & Numerical Simulation, 14 (2009) 1509-1-514. 31. M. Mossa Al-sawalha, M.S.M. Noorani, I. Hashim, On accuracy of adomian decomposition method for hyperchaotic R¨ossler system, Chaos, Solitons & Fractals, 40 (2009) 1801–1807. 32. M. Mossa Al-sawalha, M.S.M. Noorani, Anti-synchronization between two different hyperchaotic systems, Journal of Uncertain Systems, 3 (2009) 192–200. 33. M. Mossa Al-sawalha, M.S.M. Noorani, Chaos anti-synchronization between two novel different hyperchaotic systems, Chinese Phys. Lett. 25 (2008) 2743. 34. M. Mossa Al-sawalha, M.S.M. Noorani, On solving the Lorenz system by differential transformation method, Chinese Phys. Lett. 25 (2008) 1217. 35. M. Mossa Al-sawalha, M.S.M. Noorani, Numerical experiments on the hyperchaotic Chen system by the Adomain decomposition method, International Journal of Computational Methods, 5 (2008) 403–412.

36. M. Mossa Al-sawalha, M.S.M. Noorani, Active anti-synchronization between identical and distinctive hyperchaotic systems, Open Systems & Information Dynamics, 15 (2008) 371–382. 37. S.M. Goh, M.S.M. Noorani, I. Hashim, M. Mossa Al-sawalha, Variational iteration method as a reliable treatment for the hyperchaotic R¨ossler system, International Journal of Nonlinear Sciences & Numerical Simulation, 10 (2008) 363–371. 38. M. Mossa Al-sawalha, M.S.M. Noorani, Optimal control of the L¨u-Chen dynamical System, Differential Equations & Dynamical Systems, 15 (2007) 141–150. • Conference Publications: 1. M. Mossa Al-sawalha, M.S.M. Noorani & I. Hashim, On accuracy of Adomian decomposition method for L¨u system, IMCS 2007. International Conference of Mathematical Sciences. 2. M. Mossa Al-sawalha, M.S.M. Noorani & I. Hashim, On accuracy of Adomian decomposition method for hyperchaotic Lorenz system, 3rd

IMT-GT 2007. 3rd IMT-GT Conference on Mathematics, Statistics and Their Applications . 3. M. Mossa Al-sawalha, M.S.M. Noorani, A novel adaptive control for chaos anti-synchronization between non-identical chaotic systems, 5th

AMC 2009.

Asian Mathematical Conference, Malaysia 4. M. Mossa Al-sawalha, Adaptive anti-synchronization of two chaotic systems with partly uncertain parameters. The 2nd International Conference on Mathematical Sciences, ICMS2 2010, Malaysia.

5 Dr. Tark Emam math Mathematics Optimization

Theory 2 1- E.A.Youness, and T. Emam, "Optimality Criteria in Strongly E-

convex Programming", International Journal of Appli ed Mathematics, Vol.16, No.3, pp.375-391, 2004.

2- E.A.Youness, and T. Emam, "Strongly E-convex Sets and Strongly E-convex Functions", Journal of Interdisciplinary Mathematics, Vol.8, No.1, pp.107-117, 2005.

3- E.A.Youness, and T. Emam, "Semi Strongly E-convex Functions", Journal of Mathematics and Statistics, Vol.1, No.1, pp.51-57, 2005.

4- T. Emam, "A Note on Application of Quartic Splines to Three Point Boundary Value Problems", Global Journal of Pure and Applied Mathematical Sciences, Vol.1, No.1, 1-7, 2005.

5- T. Emam, "Roughly B-vex Multi-objective Programming Problems", Journal of Applied Mathematical Analysis and Applications, Vol.3, No.2, pp.117-126, 2007.

6- E.A.Youness, and T. Emam, "Characterization of Efficient Solutions for Multi-Objective Optimization Problems Involving Semi Strongly and Generalized Semi Strongly E-Convexity ", ActaMathematicaScientia, Vol.28, Ser.B, No.1, pp.11-20, 2008.

7- T. Emam, “ ϑ - Convex Programming Problems”, IL NuovoCimento B., Vol. 123, Issue 5, pp. 636-649, 2008.

8- T. Emam, "Characterization of Efficient Solutions for Multi-Objective Optimization Problems Involving Strong and Generalized Strong E-Convexity ", Nonlinear Functional Analysis and Applications, Vol. 14, No. 2, pp. 207-220, 2009.

9- T. Emam, “Method of Centers Algorithm for Multi-Obj ective Programming Problems”, ActaMathematicaScientia, Vol.29, Ser.B, No.5, pp. 1128-1142, 2009.

10- T. Emam, "Roughly B-invex Programming Problems", Calcolo, Vol. 48, No. 2, pp. 173-188, 2011.

11- T. Emam, "Norm–Based Approximation in E-Convex Multi-Objective Programming", ArsCombinatoria, Vol. 103, pp. 161-173, 2012.

12- T. Emam, "Roughly B-invex Multi-Objective Programmi ng Problems", Open Journal of Optimization, Vol. 1, pp. 1-7, 2012.

13- T. Emam, "Norm–Based Approximation in Invex Multi-

Objective Programming Problems ", IJET/IJENS, Vol. 14, No. 6, pp. 1-5, 2014.

14- T. Emam, “Optimality for E-[0,1] convex Multi-objec tive Programming Problems", The Journal of Inequalities and Applications, 2015:160, 2015.

15- T. Emam, S. I .Ali, "Norm–Based Approximation in E-[0,1] Multi-Objective Programming", Calcolo, Published online: 29 December 2015. DOI 10.1007/s10092-015-0170-z

16- S.I.Ali, A.M. Mosallem, T. Emam "Aspects of entropy squeezing and entanglement for moving two-level atom and three modes in presence of finite trio coherent state", Accepted for publication in Journal of Computational and Theoretical Nanoscience, AMERICAN SCIENTIFIC PUBLISHERS, 2016.

6

AnasAltaleb

math Mathematics Mixing importance sampling methods and MCMC algorithms

2 1-Anas Altaleb& Christian P. Robert,Analysebayésienne du modèleLogit : algorithmes par tranches ou Metropolis-Hastings ?, Rev. StatistiqueAppliquée (2001) 2- AnasAltaleb& Didier Chauveau, Bayesian analysis of the Logit model and comparison of two Metropolis-Hastings strategies Comput. Statis. Data Ana. (2002).

7

Dr. A.M. Mosallem

math Mathematics Applied math. 20 1- “ K+ - scattering“ T.H. Rihan, A.M. Mosallem and A.B. Khalil, Egyptian J. of Phys., 30 ( 1999 ) 217. and Proceeding of the Conf. NUPPAC’97, Nuclear and Particle Physics, Cairo, Egypt, 1997.

2- “A Modified Optical Model Potential For Intermed iate Energy Nucleon – Nucleus Scattering ” A.M. Mosallem, M. Sc. Thesis, Math. Dept., Fac. Of Sc., Cairo Univ., Cairo, Egypt, 2000.

3- “Estimation of admixture of twelve quark bag state in 4He nucleus” A.M. Mosallem and V.V.Uzhinskii; , preprint, JINR,D ubna, Russia, E2-2002-127; nucl-th/0205039. 4- “ Manifestation of 12-Quark Bag State of 4He Nucleus in Elastic d 4He Scattering” A.M. Mosallem and V.V.Uzhinskii; , preprint, JINR, Dubna, Russia, E2-2002-199; nucl-th/0208043.

5- “ Role of twelve quark bag state in proton-4He nucleus elastic scattering” A.M. Mosallem ,V.V.Uzhinskii, K.M. Hanna and A.B. Khalil, Egyptian J. of Phys., 35 no.2 ( 2004 ).

6- “Manifestation of 12-Quark Bag State of 4He Nucleus in Elastic d 4He Scattering” A.M. Mosallem ,V.V.Uzhinskii, K.M. Hanna and A.B. Khalil, Egyptian J. of Phys., 35 no.3 ( 2004 ).

7- “Effects of the multiquark states on the p4He elastic scattering at high energy” A.M. Mosallem ,V.V.Uzhinskii, K.M. Hanna and A.B. Khalil; Conf. NUPACC03, Nuclear and Particle Physics, El-Fauom, Egypt, 2003. 8- Ahmed M. Mosallem, 2012, Role of Multiquark State in High Energy Nucleus – Nucleus Interactions (LAP LAMBERT Academic Publishing)

8

Yehia Abdel-Aziz , Dr.

math Mathematics Applied math. 30 1- Abdel-Aziz, Yehia, Arifur R. Khan, and Mengu Cho, Lorentz - Actuated Orbit: A Novel Experiment Study, Advance in Space Research Journal (Submitted). 2- Abdel-Aziz, Yehia, and M. Shoaib, On the stability of a rigid artificial satellite with the effects of electrodynamics forces, Advance in Space Research Journal (Submitted). 2- Shoaib, M., Abdel-Aziz, Yehia, and Kh. I. Khalil, Spacecraft formation flying control using Lorentz force in keplerian elliptic orbit, (Under preparation). 4- Plamerini, Giovanni, and Abdel-Aziz, Yehia, Optimal control of attitude stabilization of a charged spacecraft, (Under preparation). 5- Abdel-Aziz, Yehiaand M. Shoaib, Attitude dynamics and control of spacecraft using geomagnetic Lorentz force. Research in Astronomy and Astrophysics (RAA) Vol 15 No. 1, 127-144, 2015. 6- Abdel-Aziz, Yehia and M. Shoaib, ”Attitude stabilization of a charged spacecraft subject to Lorentz force”, Advances in the Astronautical Sciences 153, 399-412, 2015. 7- Abdel-Aziz and M. Shoaib,”Periodic solutions for rotational motion of an axially symmetric charged satellite”, Applied Mathematical Sciences 9(32), 1551-1563, 2015. 8- Abdel-Aziz, Yehia, and M. Shoaib, Numerical analysis of the attitude stability of a charged spacecraft in the Pitch-Roll-Yaw directions. International Journal of Aeronautical and Space Sciences, Vol. 15, No.1, pp. 82-90, 2014.

9-Abdel-Aziz, Yehia, and KH. I. Khalil, Electromagnetic effects on the orbital motion of a charged spacecraft. Research in Astronomy and Astrophysics (RAA) Vol. 14, No. 5, pp. 589-600, 2014 . 10- Abdel-Aziz, Yehia, and M. Shoaib, (2014), Equilibria of a charged artificial satellite subject to gravitational and Lorentz torques. Research in Astronomy and Astrophysics(RAA) Vol. 14, No. 7, pp.891-902, 2014. 11- Abdel-Aziz, Yehia, An analytical theory for avoidance collision between space debris and operating satellites in LEO, Journal of Applied Mathematical Modeling, Vol 37, pp. 8283-8291, 2013. 12- Abdel-Aziz, Yehia, and Abd El–Hameed,A, Ground-based simulation for the effects of space plasma on spacecraft, Advances in Space Research, Vol. No. 51, pp.133–142, 2013. 13- M. Shoaib,and Abdel-Aziz, Yehia, and M. Shoaib,Central Configurations in asymmetric fve-body problem, Proceedings, 6th Chaotic Modeling and Simulation International Conference 11 - 14 June 2013 Istanbul, Turkey 14- Abdel-Aziz, Yehia, and Abd El–Hameed,A and Khalil, Kh. I., A new Navigation Force Model for the Earth’s Albedo and its Effects on the Orbital Motion of an Artificial Satellite, Journal of Applied Mathematics Vol 2, No. 7, 2011. 15- Abdel-Aziz, Yehia, and Abd El–Hameed, A., Spacecraft plasma interaction: Modeling and simulation, Project with Egyptian Academy of sciences and Technology, 2008 - 2010. 16- Abdel-Aziz, Yehia, Attitude stabilization of a rigid spacecraft in the geomagnetic field, Advances in Space Research Journal, Vol 40, pp. 18-24, 2007. 17- Abdel-Aziz, Yehia and Abd El Salam, An efficient algorithm for orbital evolution of artificial satellite, Applied Mathematics and Computations Vol 191, Issue 2, pp. 415- 428, 2007. 18- Abd El Salam, F, Abdel-Aziz, Yehia, and et al., An analytical artificial satellite theory considering the relativistic correction, NRIAG Journal of Astronomy and Astrophysics Vol. 7, No 1, 2008.

19- Abdel-Aziz, Yehia, Abd El Salam, F, et al. , Analysis of lunisolar resonances in artificial satellite orbit, Journal of Applied Mathematical Sciences Vol 2, No 21, pp. 1013-1021, 2008. 20- Abdel-Aziz, Yehia, Lorentz force effects on the orbit of a charged artificial satellite: New approach, Journal of Applied Mathematical Sciences Vol 1, No 31, pp. 1511-1518, 2007. 21- Abdel-Aziz, Yehia, Abd El Salam, F et al. (2007), Effects of Geodesic and Lense-Thirring precessions on artificial satellite dynamics, NRIAG Journal of Astronomy, Vol. 6, no 1, 2007. 22- Abdel-Aziz, Yehia, H. M. Yehia, F. A. Abd El-Salam and M. Radwan,“Periodic Motions of a Spinning Rigid Spacecraft Under the Influence of the Gravitational and Magnetic Fields, Applied Mathematics and Mechanics Journal, Vol. 27 No. 8 2006. 23- Abdel-Aziz, Yehia. A., Abd El–Hameed,A. M. (2006) Formation Dynamics of Coulmb Satellite with the effect of Solar Radiation Torque, NRIAG Journal of Astronomy and Astrophysics, Special Issue on the occasion of the 11th General Scientific Meeting of NRIAG, P.P. 191-202, December 2006. 24- Abdel-Aziz, Yehia. A., Abd El–Hameed,A. M. and Quassim, M. S.,“Investigation of Some Space Environmental Parameters Affecting Spacecraft Charging” In the proceeding ofASCEE-1 FIRST AIN SHAMS INTERNATIONAL CONFERENCE on ENVIRONMENTAL ENGINEERING, April 9-11, 2005.Cairo, EGYPT. 25-Abdel-Aziz, Yehia, F. A. AbdEl-Salam and M. Radwan, “The Post-Newotinan effects on Low Earth artificial satellite motion,NRIAG Journal of Astronomy and Astrophysics, Special Issue on the occasion of the 11th General Scientific Meeting of NRIAG, P.P. 395-407,2004. 26- Quassim, Maha, Abdel-Aziz, Yehia and E. Bebars, 2004 “Solar activity during the cycle 23”, NRIAG Journal of Astronomy and Astrophysics, Special Issue on the occasion of the 10th General Scientific Meeting of NRIAG, P.P. 67-74, December 2004. 27- Abdel-Aziz, Y. A., Yehia, H. M. and Kh. I. Khalil, 2004, “ On the periodic nearly stationary motions of a magnetized satellite-gyrostat, NRIAG Journal of Astronomy and Astrophysics, Special Issue on the occasion of the 11th General Scientific Meeting of NRIAG, P.P.347-364, December 2004.

28- Abdel-Aziz, Y. A.andYehia H. M., 2001, “ On Stability of a Stationary rotations of a symmetrical magnetized satellite- gyrostat in a circular

orbit” Artificial Satellite Journal, Vol 36, No. 4, 2001. 9

Dr. Sajjad

math Mathematics Statistics 5 1. Social Conditions of Women in Muslim Society, Magadh Journal (IV), 7-11, Jan-1998.

2. Gene Frequency of ABO-blood group of Patna District, Ideal Research Review (II), 12-14 Dec. 2000.

3. Relative Study on Heart patient and ABO-blood group, Ideal Research Review (11), 8-13 Dec. 2004.

4. Spatial Linear Regression Model With Random Effects for Prediction Error, Ideal Research Review (15), 6-8, Dec. 2006.

5. Study on determinants of student achievements in Patna district, Ideal Research Review- ISSN- 0973-0583, June 2007.

6. STUDENT PERCEPTIONS OF THEIR STATISTICS TEACHER'S INTERPERSONAL TEACHING BEHAVIORS AND STUDENT ACHIEVEMENT AND AFFECTIVE LEARNING OUTCOMES, Ideal Research Review- ISSN- 0973-0583, DEC. 2007.

7. Crime in Patna district- A Statistical Analysis, Ideal Research Review- ISSN- 0973-0583, June 2008.

8. Study on Life Table with different models, Ideal Research Review- ISSN- 0973-0583, Dec. 2008.

9. A Derivative-Free Algorithm For Non Linear Programming, Shodh Drishti, ISSN-2229-7308, 2011.

10. Effects Of The Ferroelectric Nanotube Phase Diagrams And Polar Properties, Wisdom Herald, ISSN-22311483, 2011.

11. Study On Banach Principle For Semi Finite Von Neumann Algebras, Natural Science Today, ISSN. 0972-1908, 2011.

12. Interval Scale And Its Effect On Linear Transformation, Global Human Development, ISSN. 0975-3028, 2011.

10

Dr. SALAMA ISMAIL

ALI

math Quantum Quantum information and computation

5 1- M. SebaweAbdalla, E. M. Khalil and S. I. Ali” Entanglement and sudden death of a nonlinear two-level-atom pair interacting with a radiation field” Journal of Russian Laser Research, V 35, 4, 2014. 2- S.I. Ali and S. Abdel-Khalek, Some features on entropy squeezing for two-level system with a new nonlinear coherent state, Journal of Quantum Information Science (JQIS), (2014) 4, 71-81. 3- A.S.-F. Obada , M.M.A. Ahmed, E.M. Khalil, S.I. Ali, Entangled two two-level atoms interacting with a cavity field in the presence of the stark shift terms, Optics Communications 287 (2013) 215–223. 4- S. R. Mahmoud, M. Marin, S. I. Ali, and K. S. Al-Basyouni, On Free

Vibrations of Elastodynamic Problem in Rotating Non-homogeneous Orthotropic Hollow Sphere, Hindawi Publishing Corporation (2013), Article ID 250567, 11, 5- A.-S.F. Obada , E.M. Khalil , S. Abdel-Khalek , S.I. Ali, " New features of a single-mode nonlinear Stark shift in the presence of phase damping", Optics Communications 285 (2012) 2675–2681. 6- A-S F Obada, S Abdel-Khalek, E M Khalil and S. I. Ali, Effects of Stark shift and decoherence terms on the dynamics of phase-space entropy of the multiphotonJaynes Cummings model, PHYSICA SCRIPTA. 86 (2012) 055009 (7pp). 7- S. I. Ali, E. M. Khalil, “Aspects on entropy squeezing of a two level atom and a quantized three-mode in a superposition of finite trio coherent states (SFTCs)”, The Fifth Saudi Science Conference (SSC5'2012), College of Applied Sciences. Umm Al-Qura University, Makah, April 16-18, 2012, (25-27 Jumada I, 1433 H). 8- S.I. Ali, “Entanglement of a trapped ion superposition of finite trio coherent states in a harmonic potential”, Fourth Saudi Science Conference Contribution of Science Faculties in the Development Process of KSA, Al-Madinah Al-Munawwarah, March 21 - 24, 2010 9- A.S.-F. Obada, M. M. A. Ahmed, E.M. Khalil and S.I. Ali, “Finite dimensional trio coherent states and some non-classical properties”, Chinese Journal of Physics,46,(2008), 4. 10- Entanglement of a two level atom papered in a finite trio coherent states, S. Abdel-Khalek, E. M. Khalil and S. I. Ali, Laser Physics, 18, 2(2008)1-9. 11- A.S.-F. Obada, M. M. A. Ahmed, and S.I. Ali, “Non-classical properties of superposition of the finite dimensional trio coherent state (SFTCS)”, Al-Azhar International Scientific Conference 2008 (AIS-C" 08). 12- A.S.-F. Obada, M. M. A. Ahmed, and S.I. Ali, “Aspects on entropy squeezing of a four level atom in treating with finite pair coherent state”, Al-Azhar International Scientific Conference, 2008 (AIS-C"08). 13- S. I. Ali, “Comment on "Solution of a moving two-level atom interacting with bimodal cavity", Science Echoes 5 (2006) 9-15, (accepted) 14 -S.I. Ali, Some Statistical Properties for Interacting Between a Two

Two-Level Atoms and the Electromagnetic Fields in Present of Converter Terms, International Journal of Theoretical Physics 55 (1), (2016) 161-175 15- -S.I. Ali, A.M. Mosallem and T. Emam, Aspects of entropy squeezing

and entanglement for moving two-level atom and three modes in presence

of finite trio coherent state ,Accepted in Journal of Computational and

Theoretical Nanoscience ( JCTN), 2016.

11

Dr. M.S. Saeed

math Mathematics Pure Mathematics 0 1- J. Howie and M.S. Saeed, Magnus subgroups of one-relator surface groups, J. Algebra, 323 (2010), No. 7, 1860–1871. 2- J. Howie and M.S. Saeed, Freiheitssatze for one-relator quotients of surface groups and of limit groups, Quart. J. Math. Oxford, 60 (2009), 313-325. 3- Q. Mushtaq and M.S. Saeed, Actions of the group on projective lines over finite fields, Southeast Asian Bull. Math, 29 (2005), No.5, 945-951. 4- Q. Mushtaq and M.S. Saeed, Permutation representation of the triangle groupD(2,4,5) , Quasi Groups and Related Systems, 12 (2004), 79-92.

12

Dr. M. Ghazel

math Mathematics P. D .E 6 1-J. Benameur, M. Ghazel and M. Majdoub :About MHD System withsmallparameterPublished in “Asymptotic Analysis ” {V 41}, 2005, 1-21.

2- M. Ghazel and J. Azzouz : Asymptotic results of Leray-type solutions of MHD systemsPublished in “Journal of Mathematical Analysis and Applications” , elsevier 2, 2007, 712-730.

3- M. Ghazel and J. Benameur : Convergence Of Leray-Type Solutions Of Inhomogeneous MHD Systems. Published in “Applied Mathematics Research Express”Vol. 2008, Article ID abm011, doi 10.1093.

4- Dynamical Analysis Of The Rational Difference Equation Accepted For Publication JOURNAL OF COMPUTATIONAL ANALYSIS AND APPLICATION S

5- Investigating Dynamical of Rational Difference Equations (Submitted)

6- Investigating Dynamical of a Second Order Rational Difference Equations (In Prepare)

7- Study of the Compactness OF Integral Operators (In Prepare)

13

Dr. W. G. Alshanti

math Mathematics Numerical

analysis

1 1-W. G. Alshanti, Y.H.Wu, “ Numerical Simulation of Vertical Penetration into Granular Beds” International Conference on Mathematical Applications in Engineering (ICMAE’10), 3-4 August 2010, Kuala Lumpur, Malaysia 2- W. G. Alshanti, Y.H.Wu, “Numerical Simulation of Vertical Penetration into Granular Beds ” Australian Journal of Basic and Applied Sciences. 5(2): 182-188; 2011. 3- W.G. Alshanti, B. Wiwatanapataphee, Y.H. Wu “ Numerical simulation of normal stress distribution on the on the base of granular piles”. Journal of Mathematical Sciences: Advances and Applications. 14(1): 1-16; 2012.

14

Dr. T.A. Alraqad

math Mathematics Combinatorics 5 1- T.A. Alraqad and M.S. Shrikhande, Some results on lambda-designs with two block sizes, Journal of Combinatorial Designs, 19, 95 - 110, 2011.

2- Mohan S. Shrikhande and Tariq A. Alraqad, Recent results on families of symmetric designs and non-embeddable quasi-residual designs, Information Security, Coding Theory and Related Combinatorics, 363-403, 2011.

3- T.A. Alraqad and M.S. Shrikhande, New families of non-

embeddable quasi-residual Menon designs, Journal of Combinatorial Designs, 17, 53 - 62, 2009.

4- T.A. Alraqad and M.S. Shrikhande, An overview of embedding

problems of quasi-residual designs, Journal of Statistical Theory and Practice, 3, 319-347, 2009.

5- T.A. Alraqad, New families of non-embeddable quasi-derived

designs, Journal of Combinatorial Designs, 6, 263 - 275, 2007.

15

Dr. W. W. Elhaddad د

math Mathematics �����ا����دا� ا� ا������ ا����ا���

12 1- E. M. Elabbasy and W. W. Elhaddad Oscillation of Second-Order Nonlinear Differential Equations With Damping Term, E. J. of Qualitative Theory of Diff. Equ., Number 25 (2007)

2- E. M. Elabbasy and W. W. Elhaddad Oscillation Criteria for

Nonlinear Differential Equations of Second Order With Damping Term, Serdica Mathematical Journal, Volume 34, Number 2 (2008)

3- Dirk Blömker and Wael W. Mohammed Amplitude equation for

SPDEs with quadratic nonlinearities, Electronic Journal of Probability, Volume 14, Number 88 (2009).

4- Dirk Blömker and Wael W. Mohammed Amplitude equation for

SPDEs with Cubic nonlinearities, StochasticsAn International Journal of Probability and Stochastic Process, 85(2):181–215, (2013).

5- Dirk Blömker, Wael W. Mohammed, Christian Nolde and Franz

Wöhrl Numerical Study of Amplitude Equations for SPDEs with Degenerate Forcing. International Journal of Computer Mathematic. 89(18):2499-2516,(2012).

6- Wael W. Mohammed. Multiscale Analysis of Stochastic Partial

Differential Equations. PhD Thesis, Augsburg Universtaet, Germany (2011)

7- Wael W. Mohammed. The Amplitude Equation for the

Kuramoto-Shivashinsky Equation. Journal of Fractional Calculus and Applications. 3 : 1-15 (2012).

8- Wael W. Mohammed, Dirk Blömker, and KonradKlepel.

Modulation equation for stochastic Swift-Hohenberg equation. SIAM Journal on Mathematical Analysis. 14:273-298 (2014).

9- KonradKlepel, Dirk Blömker, and Wael W. Mohammed.

Amplitude Equation for the Generalized Swift-Hohenberg Equation with Noise. ZAMP - ZeitschriftfürangewandteMathematik und Physik. 65(6): 1107-1126 (2014).

10- Wael W. Mohammed, Dirk Blömker, and KonradKlepel Multi-

scale Analysis of SPDEs with Degenerate Additive Noise. 14:273-298, (2014).

11- Wael W. Mohammed Amplitude Equation for the Stochastic

Reaction-Diffusion equation with Random Neumann Boundary Conditions. Mathematical Methods in the Applied Sciences (will appear).

12- Wael W. Mohammed Stochastic amplitude equation for the

stochastic generalized Swift–Hohenberg equation. Journal of the Egyptian Mathematical Society. 23 (3): 482–489 (2015)

13- E. M. Elabbasy, W. W. Mohammed and M. A. Nagy The

Approximate Solutions of the stochastic Generalized Swift-Hohenberg Equation with Neumann Boundary Conditions. International Journal of Partial Differential Equat ions and

Applications. 3(1) : 12–19 (2015)

14- Wael W. Mohammed Approximate Solution of the Kuramoto-Shivashinsky Equation on Unbounded Domain. (will appear)

15- Wael W. Mohammed and Dirk Blömker Effect of the Degenerate Additive Noise on the Stabilization of SPDEs on Unbounded Domain. SIAM Journal on Mathematical Analysis (will appear).

16- Wael W. Mohammed and Dirk Blömker, Fast-Diffusion Limit

with Large Noise for Systems of Stochastic ReactionDiffusion Equations (Submitted)

17- Wael W. Mohammed. Amplitude equation with quintic nonlinearities for the generalized Swift-Hohenberg equation with additive degenerate noise. Advances in Difference Equations

16

- Dr. M. Abdul Majid

math Mathematics Mathematics 6 1- M. Abdul Majid , Zayed Huneiti, W. Balachandran, Y. Balarabe (2013), "MATLAB as a teaching and learning tool for mathematics: A Literature Review", International Journal of Arts and Sciences-IJAS. ISSN: 1944-6934 :: 6(3):23–44 (BEST RESEARCH ARTICLE AWARD)

2- Wafaa Jawaada, M.S.M. Noorani, M. Mossa Al-Sawalha, M. Abdul Majid (2013), "Reduced-Order Antisychronization of chaotic systems via adaptive sliding mode control", Abstract and applied Analysis, Hindawi Publishing Coportation, Volume 2013, http://dx.doi.org/10.1155/2013/415652

3- M. Abdul Majid , V. Sudhakar, Zayed Huneiti, W. Balachandran (2013), "Blended Approach in Teaching, Learning and Testing Pre-Calculus", Journal of Engineering Education, January 2013103rd Quarterly Issue, ISSN 0971 – 5843, Volume XXVI No. 3., p.no. 37-45.

4- Z. A. Huneiti, W. Balachandran, and M. A. Al-Naafa (2013) , "A study of the effects of using MATLAB as a pedagogical tool for engineering mathematics Students", International Journal of Online Engineering, Austria, May 2013 Issue 2, Volume 9, p.no. 27-35, (An extended work)

5- M. Abdul Majid, V. Sudhakar (2013), " Use of an interactive algebra and trigonometry software program: students' perceptions and attitudes ", International Journal of Systems Algorithms and Applications, March 2013, ISSN Online: 2277-2677 , Volume 3, Issue ICRAET 13.

6- M. Abdul Majid, Zayed Huneiti, W. Balachandran, M. Al-Naafa (2012) “A STUDY OF THE EFFECTS OF USING MATLAB AS A PEDAGOGICAL TOOL FOR ENGINEERING MATHEMATICS STUDENTS”, IEEE xplore, E-ISBN 978-1-4673-2426-7, 978-1-4673-2425-0 (ICL selected paper).

17

Belal A Glalah

math Mathematics Differential Equations

2 1-Interval Criteria For Forced Oscillation Of Funct ional Differential Equations With γ -Laplacian, Damping And Mixed Nonlinearities

2- Oscillation Criteria For Functional Nonlinear Dynamic Equations With -Laplacian, Damping And Nonlinearities Given By Riemann-Stieltjes Integrals.

18 Mr. Saleh math Mathematics Functional Analysis

19 Mr. khodar math Mathematical Statistics

Statistics

Mr. Saleh

Mr. Muhammad math Mathematics Coding theory

21 Mr. mojeeb 22

Dr. E. E. Ali

math Mathematics Complex analysis 3 1- M. K. Aouf, H. Darwish and E. E. Ali, A Subclass of Analytic Function With Negative and Missing Coefficients, Southeast Asian Bulletin Math. , 31(2007) , 205-220

2- M. K. Aouf, A. Shamandy, R. M. El-Ashwah and E. E. Ali, Inclusion Properties For Certain Subclasses Of p-Valent Functions Associated With Dziok-Raina Operator, Proceedings of the Pakistan Academy of Sciences. 47(1) (2010), 41-49.

3- M. K. Aouf, A. Shamandy, R. M. El-Ashwah and E. E. Ali, Classes Of

Multivalent Analytic Functions Involving the Wright Generalized Hypergeometric Function, Indian J. Math. 52(2010), no. 1, 83-111 .

3- M. K. Aouf, A. Shamandy, R. M. El-Ashwah and E. E. Ali,

Subordination and Superordination Properties of Multivalent Functions Defined by Extended Multiplier Transformation , ActaUniv. Apulensis, 23(2010), 7-20.

4- ] M. K. Aouf, A. Shamandy, R. M. El-Ashwah and E. E. Ali,

Argument Estimates of Certain Analytic Functions Associated with a Family of Multiplier Transformations, Europe . J. Pure Appl. Math. 3(2010), no. 2, 317-330

5- M. K. Aouf, A. Shamandy, R. M. El-Ashwah and E. E. Ali, Some Properties of Certain Meromorphically Multivalent F unctions Associated with the Extended Multiplier Transformation, J. Appl. Anal., 16(2010), no. 2,

6- M. K. Aouf, A. Shamandy, R. M. El-Ashwah and E. E. Ali, Some Applications of Differential Subordination of Multi valent Functions Associated with the Wright Generalized Hypergeometric Function, ActaMathematicaAcademiaePaedagogicaeNyiregyhaziensis, 27(2011), 179-196.

7- M. K. Aouf, A. Shamandy, R. M. El-Ashwah and E. E. Ali, Subordination Results for Some Subclasses of Analytic Functions, Math. Bohemica , 136(2011), no. 3, 311-331.

8- M. K. Aouf, A. Shamandy, R. M. El-Ashwah and E. E. Ali, On Sandwich Theorems for Some Subclasses of Analytic Functions Involving Extended Multiplier Transformations, MATEMATICKI VESNIK, 3 (2011), no. 63, 157–169.

9- M. K. Aouf, R. M. El-Ashwah and E. E. Ali, Some Subclasses of Meromorphically Multivalent Functions Associated with the Generalized Multiplier Transformations, Asian Europe. J. Math. Vol. 5, No. 1 (2012) , 1-20.

10- M. K. Aouf, R. M. El-Ashwah and E. E. Ali, Some Properties of Certain Class of Multivalent Analytic Functions, Studiauniversitatis Babes – Bolyai Math. 57(2012), No.1, 25–41.

11- E. E. Ali, Some Applications of Differential Subordination of p-ValentFunctions , Math. Slovac. 65 (2015), No. 3, 511–532

12- M. K. Aouf, R. M. El-Ashwah and E. E. Ali, "Some Inclusion Properties for Certain Operators", Proceedings of the Pakistan Academy of Sciences 49 (1): 51-59 (2012) (International journal of Mathematics And Analysis, vol. 4, No. 1 (2012), 103-118 ).

13- M. K. Aouf , R. M. El-Ashwah and E. E. Ali, , "On Sandwich Theorems for HigherOrder Derivatives of p-Valent Analytic Functions", Southeast Asian Bulletin of Math. 37(2013), 7-14.

14- M. K. Aouf , R. M. El-Ashwah and E. E. Ali, "On Sandwich Theorems for Analytic Functions Defined by Convolution Structure", Acta Univ. Apulensis, 33(2013), 71-85

15- E. E. Ali, Majorization Properties For Certain Classes of Meromorphic p-Valent Functions Defined by Integral Operator (publish in Fractional Calculus and Application, vol. 4(3S) (2013 ).

16- M. K. Aouf and E. E. Ali, Some Inclusion Relationships for Certain Subclasses of pvalentMeromorphic Functions Associated with the Generalized Hypergeometric Function, TWMS Journal of pure and Applied Mathematics , Vol. 6, no. 1(2015).

17- E. E. Ali and R. M. El-Ashwah, Some Properties of Certain Classes of Meromorphically p-Valent Functions Defined by Convolution Structure", Fractional Calculus and Application, vol. 5(3S)( 2014 ), no. 17, 1-13.

18- E. E. Ali, R. M. El-Ashwah and M. K. Aouf " Argumen t Estimates Of Certain MeromorphicllyMulivalent Funct ions Assoicated With The Multiplier Transformation", Fra ctional Calculus and Application, (4S)( 2015 ) ( Accept)

23

Dr. EtafAlshawarbeh

math MathematicsStatistics

Statistics 4

1- EtafAlshawarbeh, Carl Lee, and Felix Famoye. The Beta-Cauchy Distribution. Journal of Probability and Statistical Science, 10 (1), 41-57, 2012.

2- EtafAlshawarbeh, Felix Famoye, and Carl Lee. Beta-Cauchy Distribution: Some Properties and Applications. Journal of Statistical Theory and Its Applications, 12(4), 378-391 Dec 2013

24

Dr. Eman Gaber

Mathematics

D. E.

--- 1- On some integrodifferential equations of fractional orders,Int.J.Contemp.Math.

Sciences,Vol 1 719-726(2006) 2- Approximate solutions for nonlinear fractional heat

equations , Int.J.Contemp.Math.Sciences, Vol 2 ,1307-1316(2007)

3- On the fractional optimal control,IJAMM,13-18(2008)

4- Fractional evolution equations with nonlocal

conditions,IJAM,1-12(2008) 5- On some fractional evolution equations, Computers and

Mathematics with application, Vol(59),1352-1355 2010

25

Dr. Hanan Ahmad

Mathematics

Mathematics Mathematical Statistics

1 1. Optimal Two-Stage Progressive Type-II Censoring with Exponential Life-timeDirasat, (science), 2009, Vol (36) (2).

2. Optimality Criterion for Progressive Type-II Right Censoring Based on Awad Sup-entropy Measures under Pareto life-times. Journal of Statistics, 2009, Vol (16) (1), page (12-27)

26

Dr. RatnaHerdiana

Mathematics

Mathematics Numerical Methods, Scientific Computation

1. ”Moodle as a Tool to Manage Probability and Statistics Course in University Technology PETRONAS” Proceeding International Conference on Engineering Education (ICEE) July 2008, Budapest-Hungary

2. “Variable Step size Implementaion of the Balanced Misltein Method for Stochastic Differential Equations”, Proceeding International Conference on Intelligent and Advanced System, 2007 Kuala Lumpur-Malaysia

3. “Adaptive Stepsize Implementation of Implicit Stochastic Runge-Kutta Methods with Modified Wiener Increment”, ANZIAM Journal, 45(E), ppC578-C591, 2004

4. “Adaptive Stepsize based on Control Theory for Stochastic

Differential Equations”, Journal Computational and Applied Mathematics 170 (2004) pg 317-336

5. “New-VODPK and adaptive-grid for solving ODE system arising

from biodegradation of contaminant transport” Makara Research Journal, University of Indonesia, 1998