Izaberite stranicu

dr Miloš Japundžić

Zvanje

Profesor strukovnih studija

E-mail milos.japundzic@vps.ns.ac.rs
Telefon +38214854025
Kabinet KABINET 31
Konsultacije Ponedeljak 13:00-15:00
Onlajn konsultacije Petak 14:00-15:00
https://us05web.zoom.us/j/6160963224?pwd=N3htenVmSkxzYzFpZ0M0UW5ML3hqdz09

Dr Miloš Japundžić je osnovne studije završio na Prirodno-matematičkom fakultetu Univerziteta u Novom Sadu – smer profesor matematike. Na istom fakultetu završio magistarske studije, smer Numerička matematika. Doktorsku disertaciju, pod nazivom Uopštena rešenja nekih klasa frakcionih parcijalnih diferencijalnih jednačina, odbranio je 2016. godine na Prirodno-matematičkom fakultetu u Novom Sadu.

U toku osnovnih studija 2001. godine dobitnik stipendije Vlade Kraljevine Norveške za izuzetan uspeh tokom studija. Kao student magistarskih studija, u periodu od 2005. do 2007. godine, bio stipendista Ministarstva nauke i zaštite životne sredine Republike Srbije.

Rezultate dobijene tokom dosadašnjeg naučno-istraživačkog rada izlagao je na više međunarodnih konferencija. Recenzirao je radove za nekoliko međunarodnih naučnih časopisa (Journal of Inequalities and Applications, Mathematics and Computers in Simulation, Filomat), odnosno, domaćih časopisa (Matematički vesnik, Novi Sad Journal of Mathematics).

Od 2007. godine zaposlen u Visokoj poslovnoj školi strukovnih studija u Novom Sadu, gde je biran u zvanja saradnika u nastavi, asistenta, odnosno, predavača. Trenutno je u zvanju profesora strukovnih studija iz uže oblasti Kvantitativna analiza, datum izbora u zvanje – 27.3.2017. godine.. Takođe, ima izbor u zvanje naučnog saradnika u oblasti prirodno-matematičkih nauka – matematika, na predlog Prirodno-matematičkog fakulteta Univerziteta u Novom Sadu.

1. Japundžić, M., & Rajter-Ćirić, D. (2022). A nonlinear stochastic heat equation with variable thermal conductivity and multiplicative noise. Journal of Pseudo-Differential Operators and Applications, 13(2), 23-23. https://doi.org/10.1007/s11868-022-00453-y (M22)

2. Japundžić M., & Rajter-Ćirić D. (2020). Fractional Nonlinear Stochastic Heat Equation with Variable Thermal Conductivity. Fractional Calculus and Applied Analysis, 23(6), 1762-1782. https://doi.org/10.1515/fca-2020-0087 (M21a)

3. Japundžić M., & Rajter-Ćirić D. (2019). A note on stochastic fractional heat equation with variable coefficients. In V. Pasheva, N. Popivanov & G. Venkov (Eds.), Proceedings of the 45th International Conference on Application of Mathematics in Engineering and Economics (pp. 1-8). American Institute of Physics. https://doi.org/10.1063/1.5133526 (M33)

4. Japundžić M., & Rajter-Ćirić (2018). Approximate solutions of time and time-space fractional wave equations with variable coefficients. Applicable Analysis, 97(9), 1565–1590. https://doi.org/10.1080/00036811.2017.1322198 (M22)

5. Japundžić M., & Rajter-Ćirić D. (2020). A nonlinear stochastic fractional heat equation with variable thermal conductivity and multiplicative noise. In International Conference Topics in Fractional Calculus and Time-frequency analysis FCTFA2020 (pp. 15-15). Novi Sad Branch of the Serbian Academy of Sciences and Arts and Department of Mathematics and Informatics, Faculty of Sciences, University of Novi Sad (M34)

6. Japundžić M., & Rajter-Ćirić D. (2017). Generalized uniformly continuous solution operators and inhomogeneous fractional evolution equations with variable coefficients. Electronic Journal of Differential Equations, 2017(293), 1-24.(M21)

7. Japundžić M., & Rajter-Ćirić D. (2016). Approximate solutions of time and time-space fractional wave equations with variable coefficients. In International Conference: Applications of Generalized Functions in General Relativity, Stochastics and Mechanics (pp. 3-4). Novi Sad Branch of the Serbian Academy of Sciences and Arts and Department of Mathematics and Informatics, Faculty of Sciences, University of Novi Sad (M34)

8. Japundžić M., & Rajter-Ćirić D. (2016). Generalized uniformly continuous solution operators and inhomogeneous fractional evolution equations with variable coefficients. In D.T. Spasic, N. Grahovac, M. Zigic, M. Rapaic & T. Atanackovic (Eds.), International Conference on Fractional Differentiation and its Applications ICFDA16 (pp. 742-744). International Union of Theoretical and Applied Mechanics. (M34)

9. Japundžić M., & Rajter-Ćirić D. (2015). Reaction-Advection-Diffusion Equations with Space Fractional Derivatives and Variable Coefficients on Infinite Domain. Fractional Calculus and Applied Analysis, 18(4), 911-950. https://doi.org/10.1515/fca-2015-0055 (M21a)

10. Japundžić M. (2012). Efficiency of the Stochastic Approximation Method. Yugoslav Journal of Operations Research, 22(1), 131-140. (M51)

Predavanja

    OPERACIONA ISTRAŽIVANJA (BOL. 16)
    MATEMATIKA (BOL. 20 DLS)
    MATEMATIKA (BOL. 17)

Vežbe

    OPERACIONA ISTRAŽIVANJA (BOL. 16)

Ispiti

    KVANTITATIVNI METODI U POSLOVNOM ODLUČIVANJU (BOL. 07)
    TEORIJA GRAFOVA (BOL. 16)
    MATEMATIKA (BOL. 07)
    OPERACIONA ISTRAŽIVANJA (BOL. 16)
    POSLOVNA MATEMATIKA (PRE BOL.)
    KVANTITATIVNI METODI U POSLOVNOM ODLUČIVANJU (BOL. 16)
    MATEMATIKA (BOL. 07)
    MATEMATIKA (BOL. 20 DLS)
    KVANTITATIVNI METODI U POSLOVNOM ODLUČIVANJU (BOL. 12)
    MATEMATIKA (BOL. 17)
    MATEMATIKA (BOL. 12)
    POSLOVNA STATISTIKA (PRE BOL.)
    MATEMATIKA (BOL. 16)

Materijali

KVANTITATIVNI METODI U POSLOVNOM ODLUČIVANJU (BOL. 12)
MATEMATIKA (BOL. 12)
MATEMATIKA (BOL. 16)
MATEMATIKA (BOL. 17)
MATEMATIKA (BOL. 20 DLS)
OPERACIONA ISTRAŽIVANJA (BOL. 16)
TEORIJA GRAFOVA (BOL. 16)

Obaveštenja