[1] E. Marušić-Paloka, I. Pažanin, M. Radulović, Flow of a micropolar fluid through a channel with small boundary perturbation,

Zeitschrift fur Naturforschung A 71 (7) (2016), 607-619.

[2] U.S. Mahabaleshwar, I. Pažanin, M. Radulović, F.J. Suárez-Grau, Effects of small boundary perturbation on the MHD duct flow,

Theoretical and Applied Mechanics 44 (1) (2017), 83-101.

[3] I. Pažanin, M. Radulović, Asymptotic approximation of the nonsteady micropolar fluid flow through a circular pipe,

Mathematical Problems in Engineering, Volume 2018 (2018), Article ID 6759876, 16 pages.

[4] M. Beneš, I. Pažanin, M. Radulović, Existence and uniqueness of the generalized Poiseuille solution for nonstationary micropolar flow in an infinite cylinder,

Electronic Journal of Differential Equations, Vol. 2018 (2018), No. 148, pp. 1-26.

[5] M. Beneš, I. Pažanin, M. Radulović, Rigorous derivation of the asymptotic model describing a nonsteady micropolar fluid flow through a thin pipe,

Computers & Mathematics with Applications 76 (9) (2018), 2035-2060.

[6] I. Pažanin, M. Radulović, Asymptotic analysis of the nonsteady micropolar fluid flow through a curved pipe,

Applicable Analysis (2018), pp. 1-48.

[7] E. Marušić-Paloka, I. Pažanin, M. Radulović, On the Darcy-Brinkman-Boussinesq flow in a thin channel with irregularities,

Transport in Porous Media 131 (2) (2020), 633-660.

[8] M. Beneš, I. Pažanin, M. Radulović, Leray's problem for the nonstationary micropolar fluid flow,

Mediterranean Journal of Mathematics 17, 50 (2020), pp. 1-32.

[9] E. Marušić-Paloka, I. Pažanin, M. Radulović, Justification of the higher-order effective model describing the lubrication of a rotating shaft with micropolar fluid,

Symmetry 2020, 12 (3), 334, in Special Issue: Recent Advances in Micropolar Fluids, G. Lukaszewicz, P. Kalita (Eds.) (2020), pp. 1-21.

[10] I. Pažanin, M. Radulović, On the heat flow through a porous tube filled with incompressible viscous fluid,

Zeitschrift fur Naturforschung A 75 (4) (2020), 333-342.

[11] I. Pažanin, M. Radulović, Effects of the viscous dissipation on the Darcy-Brinkman flow: Rigorous derivation of the higher-order asymptotic model,

Applied Mathematics and Computation 386 (2020), Article ID 125479, pp. 1-12.

[1] E. Marušić-Paloka, I. Pažanin, M. Radulović, On the lubrication of a rotating shaft with incompressible micropolar fluid,

Proceedings of the Conference Topical Problems of Fluid Mechanics 2020, Prague / D.Šimurda, T.Bodnar (Eds.) (2020), pp. 160-167.

Undergraduate courses | Year |
---|---|

Applied Mathematical Analysis | 2016/17, 2017/18, 2018/19, 2019/20 |

Ordinary Differential Equations | 2018/19, 2019/20 |

Mathematical Analysis 1 (Department of Physics) | 2019/20 |

Fundamentals of Mathematical Analysis | 2016/17, 2017/18, 2019/20 |

Mathematical Analysis 2 (Department of Physics) | 2019/20 |

Fundamentals of Algorithms | 2016/17, 2017/18 |

A research mathematician working at the Deparment of Mathematics, Faculty of Science, University of Zagreb.

My free time is devoted to the study of martial arts and music.

Department of Mathematics, University of Zagreb, Bijenička cesta 30, 10000 Zagreb

E-mail: mradul@math.hr

Consultation: Monday 13:00-14:00, Wednesday, 13:00-14:00, office 207/II