[vc_row][vc_column width=”1\/4″][vc_single_image image=”9411″ img_size=”full” style=”vc_box_border”][\/vc_column][vc_column width=”3\/4″][vc_row_inner el_class=”kreator-biografija-main” css=”.vc_custom_1620378462269{margin-right: 0px !important;}”][vc_column_inner][vc_column_text]FIRST AND LAST NAME: Nacima Memic
\nACADEMIC TITLE: Associate Professor
\nTELEPHONE NUMBER: ++ 387 33 279 888
\nCABINET NUMBER:\u00a0\u00a0449
\nE-MAIL: nacima.o@gmail.com
\nCONSULTATIONS:\u00a0Thursday: 9:00-12:00, Friday: 9:00-11:00[\/vc_column_text][\/vc_column_inner][\/vc_row_inner][\/vc_column][\/vc_row][vc_row][vc_column][vc_custom_heading text=”Education” font_container=”tag:h4|text_align:left” use_theme_fonts=”yes” el_class=”kreator-biografija-title”][vc_column_text]<\/p>\n

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• 2010 Doctor of Mathematical Sciences, University of Sarajevo<\/li>\n
• 2005\u00a0 Master of mathematical sciences, University of Sarajevo<\/li>\n
• 2003\u00a0 Graduated in mathematics, University of Sarajevo<\/li>\n<\/ul>\n

  [\/vc_column_text][vc_custom_heading text=”Academic experience” font_container=”tag:h4|text_align:left” use_theme_fonts=”yes” el_class=”kreator-biografija-title”][vc_column_text]<\/p>\n

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  • 2015 – to date, associate professor at the Department of Mathematics, Faculty of Science, University of Sarajevo<\/li>\n
  • 2010 – 2015 assistant professor at the Department of Mathematics, Faculty of Science, University of Sarajevo<\/li>\n
  • 2005 – 2010, high teaching assistant at the Department of Mathematics, Faculty of Science, University of Sarajevo<\/li>\n<\/ul>\n

    [\/vc_column_text][\/vc_column][\/vc_row][vc_row][vc_column][vc_custom_heading text=”Scientific papers” font_container=”tag:h4|text_align:left” use_theme_fonts=”yes” el_class=”kreator-biografija-title”][vc_column_text]<\/p>\n

    \n
    1. Nacima Memi\u0107<\/b>, Mahler coefficients of 1-Lipschiz measure-preserving functions on Zp, Int. J. Number Theory, 16, No. 6. (2020), 1247-1261<\/li>\n
    2. Nacima Memi\u0107<\/b>\u00a0and Jasmina Muminovi\u0107 Huremovi\u0107, Ergodic Uniformly Differentiable Functions Modulo p on Zp, P-Adic Numbers Ultrametric Analysis and Applications 12(1) (2020), 49-59<\/li>\n
    3. Nacima Memi\u0107<\/b>, Mahler coefficients of locally scaling transformations on $\\mathbb{Z}_{p}, Colloq. Math.162, No1, (2020), 53-76.<\/li>\n
    4. Nacima Memi\u0107\u00a0<\/b>and Samra Sadikovi\u0107, Maximal Operators and Characterization of Hardy Spaces, Analysis Mathematica 46(1) (2020) :119-131<\/li>\n
    5. Nacima Memi\u0107,\u00a0<\/b>Mahler Coefficients of Uniformly Differentiable Functions Modulo p, IInt. J. Number Theory, 16, No.9 (2020), 2113-2127<\/li>\n
    6. Nacima Memi\u0107<\/b>\u00a0and Amil Pe\u010denkovi\u0107, On the L_1 norm of the Dirichlet kernel on the group of 2-adic integers, Acta Universitatis Apulensis 63, (2020) :123-130<\/li>\n
    7. Nacima Memi\u0107<\/b>, Notes on ergodic 2-adic transformations, P-Adic Numbers Ultrametric Analysis and Applications, 12 (2020), 297-309<\/li>\n
    8. Milad Moazami Goodarzi, Mahdi Hormozi and\u00a0Nacima Memi\u0107<\/b>, Embedding of generalized Wiener classes into Lipschitz spaces, Math. Inequal. Appl. 22, No. 1, 291-296 (2019)<\/li>\n
    9. Nacima Memi\u0107,<\/b>\u00a0On some compatible functions on the set of 3-adic integers, Colloq. Math. 155, No. 2, 197-214 (2019)<\/li>\n
    10. Nacima Memi\u0107<\/b>, Sets of minimality of (1-1)-rational functions,\u00a0 p-Adic Numbers Ultrametric Anal. Appl., 10\u00a0 (2018), , No. 3, pp. 209\u2013221.<\/li>\n
    11. Nacima Memi\u0107<\/b>, Amil Pe\u010denkovi\u0107, Difference operator and derivative on the dyadic field, Acta Mathematica Academiae Paedagogiace Ny\u00edregyh\u00e1ziensis (AMAPN), 34(1), 2018.<\/li>\n
    12. Nacima Memi\u0107,\u00a0<\/b>Ergodic polynomials on 2-adic spheres, Bulletin Polish Acad. Sci. Math., DOI: 10.4064\/ba8099-1-2017 Published online: 9 March 2017<\/li>\n
    13. Milad Moazami Goodarzi, Mahdi Hormozi,\u00a0Nacima Memi\u0107,<\/b>\u00a0Relations between Schramm spaces and generalized Wiener classes, JMAA, 450 (2017), 829\u2013838.\u00a0http:\/\/dx.doi.org\/10.1016\/j.jmaa.2017.01.033<\/a><\/li>\n
    14. N. Memi\u0107,<\/b>\u00a0Z. \u0160abanac, On perturbed monomials on 2-adic speres around 1, Filomat, 31:15 (2017), 4905\u20134913 https:\/\/doi.org\/10.2298\/FIL1715905M<\/li>\n
    15. Nacima Memi\u0107,<\/b>\u00a0Ergodicity conditions on the group of 3-adic integers, Colloquium Mathematicum, DOI: 10.4064\/cm6696-2-2016.<\/li>\n
    16. Nacima Memi\u0107<\/b>, Characterization of ergodic rational functions on the set of 3-adic units, International Journal of Number Theory, DOI: 10.1142\/S1793042117500609, 2016<\/li>\n
    17. Nacima Memi\u0107<\/b>, George Tephnadze and L. E. Persson, A note on the maximal operators of Vilenkin\u2014N\u00f6rlund means with non-increasing coefficients, Studia Scientiarum Mathematicarum Hungarica 53(4):545-556, December 2016, DOI: 10.1556\/012.2016.53.4.1342<\/li>\n
    18. Nacima Memi\u0107<\/b>, Ergodic Products and Powers on Compact Subsets of the p-adic Field, Bulletin Polish Acad. Sci. Math. 64 (2016) , 47-53, DOI: 10.4064\/ba8027-7-2016.<\/li>\n
    19. Nacima Memi\u0107\u00a0<\/b>and Zenan \u0160abanac, On some subsequences of Fejer means for integrable functions on unbounded Vilenkin groups, Advances in Mathematics: Scienti c Journal 5 (2016), no.2, 143 152.<\/li>\n
    20. Nacima Memi\u0107,\u00a0<\/b>Almost everywhere convergence of some subsequences of Fejer means for integrable functions on some unbounded Vilenkin groups, Math. Slovaca, 67 (2017), no:1, 179-190. DOI: https:\/\/doi.org\/10.1515\/ms-2016-0256.<\/li>\n
    21. Nacima Memi\u0107,<\/b>\u00a0Ergodic polynomials on subsets of p-adic integers, \u00a0p-Adic Numbers, Ultrametric\u00a0Analysis and Application, \u00a0Vol. 8, No. 2 (2016), pp. 149\u2013159.<\/li>\n
    22. Nacima Memi\u0107,<\/b>\u00a0Ilona Simon, George Tephnadze, Strong convergence of two dimensional Vilenkin-Fourier series, Math. Nachr. 1\u201316 (2015)\/DOI 10.1002\/mana.201400239<\/li>\n
    23. Memi\u0107 Nacima,<\/b>\u00a0Almost everywhere convergence of some subsequences of the Norlund logarithmic means of Walsh\u2013Fourier series, Analysis Mathematica, 41 (2015), 45\u201354, DOI: 10.1007\/s10476-015-0104-7<\/li>\n
    24. Nacima Memi\u0107,<\/b>\u00a0Almost everywhere convergence of Fejer means of some subsequences of Fourier series for integrable functions with respect to the Kaczmarz system, Advances in Mathematics: Scienti c Journal 4 (2015), no.1, 65 77 ISSN 1857-8365.<\/li>\n
    25. Memi\u0107 Nacima,<\/b>\u00a0On the divergence of Norlund logarithmic means with respect to the L1 norm on some unbounded Vilenkin groups, Facta Univ. Ser. Math. Inform. 29 (2014), no. 3, 271\u2013279.<\/li>\n
    26. Memi\u0107 Nacima,<\/b>\u00a0On almost everywhere convergence of some subsequences of Fejer means for integrable integrable functions on unbounded Vilenkin groups, Acta Math. Acad. Paedagog. Nyh\u00e1zi. (N.S.) 30 (2014), 91\u2013101.<\/li>\n
    27. Memi\u0107 Nacima,\u00a0<\/b>A note on multipliers of weak type on the dyadic group. Facta Univ. Ser. Math. Inform. 28 (2013), no. 1, 67\u201374.<\/li>\n
    28. Memi\u0107 Nacima,<\/b>\u00a0Estimates for the integral of maximal functions of Fej\u00e9r kernel. Acta Math. Acad. Paedagog. Nyh\u00e1zi. (N.S.) 28 (2012), no. 2, 177\u2013187.<\/li>\n
    29. Memi\u0107 Nacima,\u00a0<\/b>On the boundedness of the V-conjugation operator On Hardy spaces. New Zealand J. Math. 42 (2012), 121\u2013129.<\/li>\n
    30. Memi\u0107 Nacima;<\/b>\u00a0Piri\u0107 Samra, Inverse character formula for Vilenkin systems. Facta Univ. Ser. Math. Inform. 27 (2012), no. 2, 199\u2013211.<\/li>\n
    31. Avdispahi\u0107, M.;\u00a0Memi\u0107, N.;<\/b>\u00a0Weisz, F. Maximal functions, Hardy spaces and Fourier multiplier theorems on unbounded Vilenkin groups. J. Math. Anal. Appl. 390 (2012), no. 1, 68\u201373.<\/li>\n
    32. Memi\u0107 Nacima,\u00a0<\/b>Multiplicative systems on ultra-metric spaces. Math. Balkanica (N.S.) 24 (2010), no. 3-4, 275\u2013284.<\/li>\n
    33. Avdispahi\u0107, M.;\u00a0Memi\u0107, N.\u00a0<\/b>On the Lebesgue test for convergence of Fourier series on unbounded Vilenkin groups. Acta Math. Hungar. 129 (2010), no. 4,381\u2013392.<\/li>\n
    34. Avdispahi\u0107, M.;\u00a0Memi\u0107, N.<\/b>\u00a0A derivative on the field of p-adic numbers. p-Adic Numbers Ultrametric Anal. Appl. 2 (2010), no. 4, 278\u2013284.<\/li>\n
    35. Avdispahi\u0107, M.;\u00a0Memi\u0107, N.\u00a0<\/b>Fourier multiplier theorem for atomic Hardy spaces on unbounded Vilenkin groups. J. Math. Anal. Appl. 363 (2010), no. 2, 588\u2013595.<\/li>\n<\/ol>\n

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