Dodatne informacije

• Lični podaci

• Datum rođenja: 8.1.1979.
• Mesto rođenja: Niš

• Obrazovanje

• Fakultet: Prirodno matematički fakultet,Univerzitet u Nišu
• Odsek / Grupa / Smer: Matematika-smer Teorijska matematika
• Godina diplomiranja: 2001

• Spisak publikacija

• Radovi u časopisima sa IMPACT faktorom:

  1. Jelena Manojlovic, Jelena Milosevic, Sharp Oscillation Criteria for Fouth Order Sub-half-liner and  Super-half-linear Differential Equations, Electronic Journal of Qualitative Theory of Differential Equations, 32 (2008), 1-13.

  
  

  2. Kusano Takasi, Jelena V. Manojlovic, Jelena Milosevic, Intermediate solutions of second order quasilinear ordinary differential equation in the framework of regular variation, Applied Mathematics and Computation, 219 (2013), 8178-8191, Elsevier.

  
  

  3.  K.Takasi, J.Manojlović, J.Milošević,  Intermediate solutions of  fourth  order quasilinear  differential equations in the framework of regular variation, Applied Mathematics and Computation , 248 (2014)  246-272. 

  
  

  4. J. Milošević, J.V. Manojlović, Positive decreasing  solutions of  second order quasilinearordinary differential equations in the framework of regular variation, Filomat, 29:9 (2015), 1995-2010

  
  

  5.  J. Milošević, J.V. Manojlović,   Asymptotic analysis of   fourth  order quasilinear   differential equations in the framework of regular variation, Taiwanese Journal of Mathematics,  Vol. 19, No. 5, pp. 1415-1456

  
  

  6. J. Milošević,  Asymptotic behavior of  increasing positive   solutions of  second order quasilinear ordinary differential equations in the framework of regular variation, Advances in Difference Equations (2015) 2015:273.

• Radovi na naučnim skupovima međunarodnog značaja:

  1. J.Manojlović, J.Milošević,  Intermediate solutions of  fourth  order quasilinear  differential equations in the framework of regular variation, 13th Serbian Mathematical Congress, Vrnjačka Banja, maj 22-25, 2014.

  
  

  2. J.Manojlović, J.Milošević , Intermediate solutions of fourth order quasilinear differential equations in the framework of regular variation, MA2016, Ohrid, 2016.

  
  

  3.  J.Milošević, Asymptotic behavior of  positive solutions of  second order quasilinear ordinary differential equations in the framework of regular variation, SMSCG2019-Susret matematičara Srbije i Crne Gore, Budva,  Crna Gora, 2019.

  
  

  4.  J.Milošević, Asymptotic equivalence relations for rapidly varying solutions of sublinear differential equations of Emden-Fowler type, IWNAA2021, October 13-16, 2021.