Prof. Marija Milosevic | Mathematics award |Women Researcher Award

Prof. Marija Milosevic | Mathematics award |Women Researcher Award

Prof. Marija Milosevic, Faculty of Sciences of Mathematics, University on Nis Serbia, Serbia

Marija Milošević is a highly experienced mathematician and educator, currently serving as a Full Professor at the Faculty of Sciences and Mathematics, University of Niš, Serbia. With a strong background in probability, mathematical statistics, and academic research, she has made significant contributions to both the education sector and the field of mathematics. Her dedication to teaching and mentoring students is evident through her various roles as a teacher, assistant professor, and now a full professor. Apart from her academic pursuits, Marija also possesses computer skills relevant to her work and has a working proficiency in English and basic knowledge of French. She continues to engage in academic research and remains an active member of the academic community.

Professional Profiles

 

📚 Education and Training

  • PhD in Mathematics, School of Mathematics, University of Niš, Serbia (2006 – 2011)
  • Bachelor’s Degree in Mathematics, Faculty of Sciences and Mathematics, University of Niš, Serbia (2001 – 2006)

💻 Computer Skills

  • Proficient in Microsoft Office™ tools and various mathematical software.
  • Mediator (since 2023).

🌍 Language Skills

  • English: B2 level (Listening, Reading), B1 level (Spoken interaction), B2 level (Spoken production and Writing).
  • French: A1 level in all aspects.

Marija Milošević is a dedicated educator and mathematician with a wealth of experience in both academic and secondary education. She has contributed significantly to the field of Probability and Mathematical Statistics and continues to inspire students and colleagues alike through her teaching and research efforts.

Publication Top Notes:

Stability of a class of neutral stochastic differential equations with unbounded delay and Markovian switching and the Euler–Maruyama method

Convergence and almost sure polynomial stability of the backward and forward–backward Euler methods for highly nonlinear pantograph stochastic differential equations

Almost sure exponential stability of the θ-Euler-Maruyama method for neutral stochastic differential equations with time-dependent

Almost sure exponential stability of the θ -Euler–Maruyama method, when θ∈(12,1) , for neutral stochastic differential equations with time-dependent delay under nonlinear growth conditions

The truncated euler–maruyama method for highly nonlinear neutral stochastic differential equations with time-dependent delay

An approximate Taylor method for Stochastic Functional Differential Equations via polynomial condition