Success stories of Palestinian achievers from all over the world

Hasan Alnajjar

Personal Info

  • Country of residence: Jordan
  • Gender: Male
  • Age: 0
  • Curriculum vitae :

Information

Hasan Alnajjar
 Department of mathematics,

Faculty of science, Amman, Jordan

  Office: Math M308 .Tele:962-6-5355000 Ex. 22081.

  h.najjar@ju.edu.jo

Education

 [   May 2004] [University of South Florida]      [Tampa, FL]
[Doctor of philosophy/Mathematics] 

[January1996] [University of Jordan]               [Amman/Jordan]
[Master/Mathematics]

[August 1992]  [University of Jordan]              [Amman/Jordan]
[Diploma in Education Rehabilitation]

[June1991]  [University of Jordan]                    [Amman/Jordan]
[Bachelor/Mathematics]
Experience
Professional Experience
[2005-present]  [University of Jordan ]              [ Amman,  Jordan]
 [Assistant Professor]
[2004- 2005]  [Zarka Private University]            [ Zarka,  Jordan]
 [Assistant Professor]
[2001-2004] [University of South Florida]         [Tampa,  Fl]
[Teaching assistant]

[ 2000-2001]   [Hashemite University]               [ Zraka, Jordan]
[Research assistant]
.
[1998-2000] [Al-Israa University]                   [Amman, Jordan]
[Teacher]

 [1992-1998]    [Ministry of Education]              [Zarka, Jordan]
[Teacher]






Research interest: Tridiagonal pairs, Leonard pairs, Lie algebra, quantum groups , quantum affine algebra.

Publications 


H. Alnajjar and B. Curtin. Mild tridiagonal pairs of q-Serre type. Linear algebra and its applications. 390 (2004) , 369-384
H. Alnajjar and B. Curtin. Mild tridiagonal pairs of q-Serre type related to the quantum affine algebra. ELA 13 (2005), 1 – 9.
H. Alnajjar and B. Curtin. Bilinear form of tridiagonal pairs of q-serre type. Linear algebra and its applications. 428 (2008) no. 11-12, 2688—2698.
H. Alnajjar. Self-Duality of Tridiagonal Pairs of q-Serre Type. International Mathematical Forum, 5, 2010, no. 29, 1409 – 1415.                                                   
H. Alnajjar. Leonard pairs from the equitable generators of U_q(〖sl〗_2). Dirasat Pure sci, 37 (2010), no 2.                                     
H. Alnajjar and B. Curtin. Leonard pairs from the equitable basis of 〖sl〗_2. ELA, 20 (2010), 490 – 505.






Achievements and Awards

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