Zmaja od Bosne 33 – 35, 71000 Sarajevo
Mathematical Society of Sarajevo Canton
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  /    /  Prof. Almasa Odžak Ph.D.
Prof. dr. Almasa Odžak

NAME AND SURNAME: Almasa Odžak
ACADEMIC TITLE: Associate Professor
PHONE NUMBER: ++ 387 33 279 931
CABINET NUMBER:  406
E-MAIL:  almasa.odzak@gmail.com
CONSULTATIONS: Tuesday: 10:00-12:00, Thursday 12:00-13:00, Friday 10:00-12:00

Education

  • 4.5.2010. Defended doctoral thesis “On the asymptotic behavior of Lie coefficients for some classes of L functions”, (mentor Prof. Dr. Lejla Smajlović), obtained the scientific degree of Doctor of Mathematical Sciences
  • 3.12.2007. Defended master’s thesis “Selberg’s trace formula on compact Riemann surfaces” (mentor Assoc. Ph.D. Lejla Smajlović), obtained the scientific degree of Master of Mathematical Sciences (major Harmonic Analysis)
  • 2003-2007 Postgraduate studies, Faculty of Science and Mathematics in Sarajevo, Department of Mathematics, major Harmonic analysis, the average grade achieved during postgraduate studies is 10
  • December 2003. Defended graduation thesis “Cyclic Codes” (mentor Assoc. Dr. Hasan Jamak), earned the title of graduate mathematician-informatics scientist
  • 1999-2003 Faculty of Science and Mathematics in Sarajevo, Department of Mathematics, Majoring in Mathematics and Theoretical Computer Science, average grade
  • achieved during studies is 9.8
    1999-2003 Faculty of Science and Mathematics in Sarajevo, Department of
  • 1995-1999 The first Bosniak high school in Sarajevo

Academic experience

  • 2016 – Associate professor in the field of analysis at the Department of Mathematics, Faculty of Science
  • 2011 – 2016 Assistant professor in the field of analysis at the Department of Mathematics of the Faculty of Science
  • 2008 – 2011 Senior assistant in the field of Analysis at the Department of Mathematics of the Faculty of Science
  • 2004 – 2008 Assistant in Applied Mathematics at the Department of Mathematics at the Faculty of Science
  • 2008 – 2010 Associate – lecturer at the Faculty of Social Sciences and Communications in the field of analytical geometry and linear algebra in the subject Mathematics
  • 2007 – 2008 Associate at the Faculty of Traffic and Communication for the subject Mathematics
  • 2007/08, 2009/10. Associate at the Faculty of Economics for the subject Mathematics for Economists September 2008-January 2009.
  • 2007/08, 2009/10. Lecturer on the subject Programming and Problem Solving I at the Sarajevo School of Science and Technology
  • February-July 2008. Lecturer in the area of ​​linear algebra in the course Advanced Algorithms at the Sarajevo School of Science and Technology
  • 2004 – 2007 Assistant – Associate in Mathematics and Computer Science at Sarajevo School of Science and Technology Subjects: Mathematics, Discrete Mathematics, Programming and Problem Solving I&II

Scientific papers

  1. A. Odžak and L. Smajlović, “On Li’s coefficients for the Rankin-Selberg L-functions”, The Ramanujan J. 21 (3) (2010), 303-334
  2. A. Odžak, “On Li’s Coefficients for Some Classes of L-Functions”, Math. Balkanica 24 (3-4) (2010), 217-228
  3. A. Odžak and L. Smajlović, “On the asymptotic behavior of generalized Li coefficients in the Selberg class”, J. Number Theory 131 (2011), 519–535
  4. A. Odžak and L. Smajlović, “On the representation of H-invariants in the Selberg class”, Acta Arith. 148 (2011), 105-118
  5. A. Odžak and L. Smajlović, “On interpolation functions for generalized Li coefficients in the Selberg class”, International Journal of Number Theory 7 (2011), 771-792
  6. A. Odžak, “On the H-invariants in the Selberg class”, Math. Balkanica 25 (5) (2011), 511-518
  7. A. Bucur, A.-M. Ernvall-Hytonen, A. Odžak, E. Roditty-Gershon, L. Smajlović, “On tau-Li coefficients for Rankin-Selberg L-functions, In: M.J. Bertin, A. Bucur, F.
  8. Feigon, L. Schneps, editors, Women in Numbers Europe – WINE 2, Springer International Publishing Switzerland, 2015, 167-190
  9. A.-M. Ernvall-Hytonen, A. Odžak, L. Smajlović, M. Sušić, “On the modified Li-criterion for a certain class of L-functions”, J. Number Theory 156 (2015) 340-367
  10. A. Odžak, L. Smajlović, “Euler-Stieltjes constants for the Rankin-Selberg L-function and weighted Selberg orthogonality”, Glasnik matematski 51(1) (2016) 23-44
  11. A. Odžak, “On the asymptotic criterion for the zero-free regions of certain L-functions”, Turk. J. Math 40 (2016) 688-70
  12. A. Bucur, A-M Ernvall-Hytonen, A. Odžzak, L. Smajlović, “On a Li-type criterion for zero-free regions of certain Dirichlet series with real coefficients”, LMS J. Comput. Math. 19 (1) (2016) 259-280
  13. A. Odžak, L. Smajlović, “On the generalized Euler–Stieltjes constants for the Rankin–Selberg L-function”, Int. J. Number Theory, DOI: http://dx.doi.org/10.1142/S17930 42117500762, 2016
  14. A. Odžak, L. Šćeta, “On the Weyl Law for Quantum graphs”, Bull. Malays. Math. Sci. Soc., DOI 10.1007/s40840-017-0469-9, 2017
  15. A-M. Ernvall-Hytonen, A. Odžak, M. Sušić, “On Asymptotic Behavior of Generalized Li Coefficients”, Taiwanese J. Math., DOI: 10.11650/tjm/180407,  2018
  16. N. Anbar, A. Odžak, V. Patel, L. Quoos, A. Somoza, A. Topuzoğlug, “On the difference between permutation polynomials”, Finite Fields Appl. 49 (2018) 132–142
  17. N. Anbar, A. Odžak, V. Patel, L. Quoos, A. Somoza, A. Topuzoğlug, “On the Carlitz rank of permutation polynomials over finite fields: recent developments”, In: I.I.
  18. Bouw, E. Ozman, J. Johnson-Leung, R. Newton, editors, Women in Numbers Europe II, Springer International Publishing Switzerland, 2018, 39-56
  19. A. Odžak, L. Šćeta, “An application of a special form of a Tauberian theorem”, Contemporary Mathematics 732 (2019) 187-194
  20. A. Odžak, L. Šćeta, “On the zeros of some L functions from the extended Selberg class”, Contemporary Mathematics 732 (2019) 195-206
  21. Ernvall-Hytonen, Anne-Maria; Odzak, Almasa; Smajlović, Lejla, On a class of periodic Dirichlet series with functional equation. Math. Commun. 25 (2020), no. 1, 35–47
  22. Odžak, A., Zubača, M. On the Discretized Li Coefficients for a Certain Class of L−L−Functions. Bull. Malays. Math. Sci. Soc. (2021). https://doi.org/10.1007/s40840-021-01132-9