Brief Scientific Curriculum Vitae of Pro f. Dr.
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1 الصورة الشخصية اختياري 1- Basic Information: Full name Hatem B Youssef First names Family name NAJAR Date of birth 28/10/1970 Place of birth Djerba, Tunisia Nationality Tunisien Postal address Azizia Madina Munawara Telephone hnajar@tiabahu.edu.sa Permanent address Monastir 5000 Tunisia Passport No. F Current Address: Google scholar: Research Gate: Scopus website 2- Education: Schools: Name of school From year To year Secondary school University Education: Name of Faculty Subject degree From Year To Year F.S.Tunis Bachelor Paris 13 Master Paris 13 PhD Employment: Employer Institution Year Higher Education and research Minister of Mobastir University 2001 Tunisia Taibah University Pro f. Dr.
2 5- List of Publications: 1. H. Najar:Asymptotique de la densité d états intégrée des opérateurs acoustiques aléatoires. C. R. Acad. Sci. Paris, 333 I, p (2001) 2. H. Najar: Lifshitz tails for random acoustic operators. Jour. Math. Phys. 44 N 4 (2003) p H. Najar: Asymptotic behavior of the integrated density of states of acoustic operators with random long range perturbations. Jour. Stat. Phys. 115, no. 3-4, p (2004). 4. H. Najar: The spectrum minimum for random Schrödinger operators with indefinite sign potentials. Jour. Math. Phys. 47 (2006), no H. Najar: 2-Dimensional localization of acoustic waves in random perturbation of periodic media. Jour. Math. Anal. Appl. 322 (2006), no. 1, p H. Najar: Internal Lifshitz tails for discrete Schrödinger operators. Inter. Jour. Math. Math. Sci (2006). 7. H. Najar: Results dealing with the behavior of the integrated density of states of random divergence operators. C. R. Acad. Sci. Ser I (344) p ; (2007). 8. H. Najar: Lifshitz tails for acoustic waves in random quantum waveguide. Jour. Stat. Phy. Vol 128 No 4, p (2007). 9. H. Najar: Non-Lifshitz tails at the spectrum bottom of some random operators. Jour. Stat. Phy. (2008). 10. H. Najar, S. Ben Hariz, M. Ben Salah On the Discrete Spectrum of a Spatial Quantum Waveguide with a Disc Window Mathematical Physics, Analysis and Geometry (2009) 2 Pro f. Dr.
3 11. M. Marx, H. Najar: On the singular spectrum for adiabatic quasi-periodic Schrödinger Operators Advances in Mathematical Physics Vol. 2010, Article ID , 30 pages (2010). doi: /2010/ H. Najar, O. Olendski: Localization properties of Dirichlet spatial quantum waveguide with two concentric Neumann disc windows J. Phys. A: Math. Theor. 44 (2011) doi: / /44/30/ W. Kirsch, H. Najar: Lifshitz tails for continuous Laplacian in the site percolation case Random Operators and Stochastic Equations. Volume 22, Issue 2, Pages (2014). 14. H. Najar, M. Raissi: A quantum waveguide with Aharonov-Bohm field. Math. Meth. App. Sciences (2015). 15. H. Boumaza, H. Najar: Lifshitz Tails For Continuous Matrix-valued Anderson Models J. Stat. Phys. 160(2), p (2015). 16. H. Najar and M. Raissi: Eigenvalues asymptotics for Stark operators under various boundary conditions, Accepted in Com. App. Ana. (2018). 17. H. Najar and M. Zahri: Stark operators on finite intervals: Self-adjointness and spectrum submitted 6- List of Conferences: First Franco-Tunisian days in PDE, Marsa, Tunisia { Mediterranean Days in Mathematics and applications, Mars 2005, Tozeur; Tunisia. { Stochastic Process in Mathematical Physics" New York University, Juin { First and second spectral theory days in Sfax, Tunisia ( , Sfax) { Disordered Systems: Random Schrödinger Operators and Random Matrices, Mars 2008 Oberwolfach, Germany. { Mathematics and Physics of Anderson Localization, July 2008, Cambridge university, United Kingdom. { Quantum 3 Pro f. Dr.
4 mathematics for disordered system. Universitis Paris 6-Paris 13, May Mathematical Physics of Disordered Systems May, 2013 Fer. Uni. Hagen, Germany. Spectra and Graphs, Jun 2013 Bizerte, Tunisia. Spectra of Random Operators and Related Topics Research Institute In Mathematical Sciences Kyoto University, Japan. 5-7 December Spectral and Scattering Theory and Related Topics: Research Institute In Mathematical Sciences Kyoto University, Japan December International conference on Advances in Applied Mathematics, Hammamet, Tunisia, December Spectra and Graphs, Jun 2014 Bizerte, Tunisia. { International Mathematical Center of Pur and Applied Mathematics (CIMPA) Spectral theory of graphs and manifolds, Kairouan Tunisia, 7-19 November nces.univ-nantes.prive.cimpa16kairouan/files/affiche.pdf Proffesional Activities: (Refree Work For Journals) 7- Supervisor of the following theses: Master thesis: Mr Dhafer Hadj Dahmen Title: Spectral theorem for Self-adjoint operators and applications Jury: E. Bouassida (F.S. Sfax), H. Najar (I.P.E.I. Monastir), M. Ben Ammar (F.S. Sfax), M. Damak (F.S. Sfax), M. Menif (F.S. Sfax) (2007). Prof. Hatem NAJAR 3 { Master thesis: Mr Mohsen Miraoui. Title: Spectral properties of quantum waveguide. Jury: A. Jeribi (F.S. Sfax) M. Ben Ammar (F.S. Sfax) M. Menif (F.S.Sfax). (2009) { Matser thesis: Mlle 4 Pro f. Dr.
5 Monia Raissi. Title: Spectral studies for a quantum wavguide in the presence of external electric field. Jury members: M. Damak (F.S. Sfax) M. Menif (F.S. Sfax) H. Jerbi (F.S. Sfax) (2011) { Master thesis: Mlle Hiba Hammadi. Title: "Spectral properties of twisted quantum waveguides". Jury members: M. Damak (F.S. Sfax) M. Menif (F.S. Sfax) H. Jerbi (F.S. Sfax) (2011) Supervising Master thesis : Khemily yousef. Title: Spectral theory for Quantum Graphs. Jury members: K. Ammari (F.S. Monastir), N. Turki (ISIG Kairouan). (2014) { Supervising Ph. D.: Monia raissi. Title: Spectrum of a Quantum waveguide with Magnetic field. Defended on 11 th November Teaching Experience: Undergraduate courses: Probability, Algebra, Linear Algebra, Calculus I,II,III, Discrete Mathematics. Graduate courses: Mathematics for Engineering, Topologies, Probability theory, Analysis II. Master courses: Hilbert and spectral analysis, Spectral theory of bounded and unbounded operators, convex functions and optimization, Functional Analysis, Soboblev Spaces. Main Subjects Research: Spectral Theory. Partial Differential Equations. Random Shrödinger operators. Quantum waveguide. Graph theory. 5 Pro f. Dr.
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