List of all peer reviewed papers

  1. S. Jelić, D. Zorica, Wave propagation in three-dimensional fractional viscoelastic infinite solid body, Physica D: Nonlinear Phenomena, 464 (2024) 134185–1–30.
  2. S. Jelić, D. Zorica, Stress and power as a response to harmonic excitation of a fractional anti-Zener and Zener type viscoelastic body, Zeitschrift für Angewandte Mathematik und Mechanik, 104 (2024) e202300968–1–33.
  3. S. Jelić, D. Zorica, Energy balance for fractional anti-Zener and Zener models in terms of relaxation modulus and creep compliance, Applied Mathematical Modelling, 123 (2023) 688–728.
  4. D. Zorica, S. Cvetićanin, Dissipative and generative fractional RLC circuits in the transient regime, Applied Mathematics and Computation, 459 (2023) 128227–1–31.
  5. S. Jelić, D. Zorica, Fractionalization of anti-Zener and Zener models via rheological analogy, Acta Mechanica, 234 (2023) 313-354.
  6. J. Kovačević, S. M. Cvetićanin, D. Zorica, Electromagnetic field in a conducting medium modeled by the fractional Ohm’s law, Communications in Nonlinear Science and Numerical Simulation, 114 (2022) 106706-1-31.
  7. K. Haska, D. Zorica, S. M. Cveticanin, Frequency characteristics of dissipative and generative fractional RLC circuits, Circuits, Systems, and Signal Processing, 41 (2022) 4717–4754.
  8. S. Jelic, D. Zorica, Fractional Burgers wave equation on a finite domain, Chaos, Solitons and Fractals, 154 (2022) 111632-1-26.
  9. M. (Premović) Cvjetićanin, D. Zorica, V. Krstonosić, M. Hadnadjev, I. Stojanac, B. Ramić, M. Drobac, Lj. Petrović, T. Atanacković, The influence of temperature on rheological properties of three root canal sealers, Materiale Plastice, 59 (2022) 174-182.
  10. K. Haska, S. M. Cveticanin, D. Zorica, Dissipative and generative fractional electric elements in modeling RC and RL circuits, Nonlinear Dynamics, 105 (2021) 3451-3474.
  11. K. Haska, D. Zorica, S. M. Cveticanin, Fractional RLC circuit in transient and steady state regimes, Communications in Nonlinear Science and Numerical Simulation, 96 (2021) 105670-1-17.
  12. S. Cveticanin, D. Zorica, M. Rapaic, Non-local telegrapher equation as a transmission line model, Applied Mathematics and Computation, 390 (2021) 125602-1-18.
  13. D. Zorica, Lj. Oparnica, Energy dissipation for hereditary and energy conservation for non-local fractional wave equations, Philosophical Transactions of the Royal Society A, 378 (2020) 20190295-1-24.
  14. S. Cveticanin, D. Zorica, M. Rapaic, Frequency characteristics of two topologies representing fractional order transmission line model, Circuits, Systems, and Signal Processing, 39 (2020) 456-473.
  15. A. Okuka, D. Zorica, Fractional Burgers models in creep and stress relaxation tests, Applied Mathematical Modelling, 77 (2020) 1894-1935.
  16. D. Zorica, Hereditariness and non-locality in wave propagation modelling, Theoretical and Applied Mechanics, 47 (2020) 19-31.
  17. Lj. Oparnica, D. Zorica, A. Okuka, Fractional Burgers wave equation, Acta Mechanica, 230 (2019) 4321-4340.
  18. T. M. Atanackovic, Lj. Oparnica, D. Zorica, Bifurcation analysis of the rotating axially compressed nano-rod with imperfections, Zeitschrift fuer Angewandte Mathematik und Mechanik, 99 (2019) e201800284-1-20.
  19. S. Konjik, Lj. Oparnica, D. Zorica, Distributed-order fractional constitutive stress-strain relation in wave propagation modeling, Zeitschrift fuer Angewandte Mathematik und Physik, 70 (2019) 51-1-21.
  20. A. Okuka, D. Zorica, Formulation of thermodynamically consistent fractional Burgers models, Acta Mechanica, 229 (2018) 3557-3570.
  21. D. Zorica, S. M. Cveticanin, Fractional telegraphers equation as a consequence of Cattaneo heat conduction law generalization, Theoretical and Applied Mechanics, 45 (2018) 35-51.
  22. T. M. Atanackovic, S. Pilipovic, D. Zorica, Properties of the Caputo-Fabrizio fractional derivative and its distributional settings, Fractional Calculus and Applied Analysis, 21 (2018) 29-44.
  23. Y. Bouras, D. Zorica, T. M. Atanackovic, Z. Vrcelj, A non-linear thermo-viscoelastic rheological model based on fractional derivatives for high temperature creep in concrete, Applied Mathematical Modelling, 55 (2018) 551-568.
  24. V. Zeli, D. Zorica, Analytical and numerical treatment of the heat conduction equation obtained via time-fractional distributed-order heat conduction law, Physica A: Statistical Mechanics and its Applications, 492 (2018) 2316-2335.
  25. G. Hoermann, Lj. Oparnica, D. Zorica, Solvability and microlocal analysis of the fractional Eringen wave equation, Mathematics and Mechanics of Solids, 23 (2018) 1420-1430.
  26. D. Zorica, N. Challamel, M. Janev, T. Atanackovic, Buckling and postbuckling of a heavy compressed nanorod on elastic foundation, Journal of Nanomechanics and Micromechanics, 7 (2017) 04017004-1-6.
  27. S. M. Cveticanin, D. Zorica, M. R. Rapaic, Generalized time-fractional telegrapher equation in transmission line modeling, Nonlinear Dynamics, 88 (2017) 1453-1472.
  28. D. Zorica, T. M. Atanackovic, Z. Vrcelj, B. N. Novakovic, Dynamic stability of an axially loaded non-local rod on a generalized Pasternak foundation, Journal of Engineering Mechanics. ASCE, 143 (2017) D4016003-1-10.
  29. D. Zorica, M. Zigic, N. Grahovac, Viscoelastic body colliding against a rigid wall with and without dry friction effects, Applied Mathematical Modelling, 45 (2017) 365-382.
  30. G. Hoermann, Lj. Oparnica, D. Zorica, Microlocal analysis of fractional wave equations, Zeitschrift fuer Angewandte Mathematik und Mechanik, 97 (2017) 217-225.
  31. T. M. Atanackovic, M. Janev, S. Pilipovic, D. Zorica, Euler-Lagrange equations for Lagrangians containing complex order fractional derivatives, Journal of Optimization Theory and Applications, 174 (2017) 256-275.
  32. T. M. Atanackovic, S. Konjik, S. Pilipovic, D. Zorica, Complex order fractional derivatives in viscoelasticity, Mechanics of Time-Dependent Materials, 20 (2016) 175-195.
  33. B. Petronijevic, I. Sarcev, D. Zorica, M. Janev, T. M. Atanackovic, Fractional two-compartmental model for articaine serum levels, Heat and Mass Transfer, 52 (2016) 1125-1130.
  34. Lj. M. Petrovic, D. M. Zorica, I. Lj. Stojanac, V. S. Krstonosic, M. S. Hadnadjev, M. B. Janev, M. T. Premovic, T. M. Atanackovic, Viscoelastic properties of uncured resin composites: Dynamic oscillatory shear test and fractional derivative model, Dental Materials, 31 (2015) 1003-1009.
  35. T. M. Atanackovic, Y. Bouras, D. Zorica, Nano- and viscoelastic Beck column on elastic foundation, Acta Mechanica, 226 (2015) 2335-2345.
  36. T. M. Atanackovic, M. Janev, S. Konjik, S. Pilipovic, D. Zorica, Vibrations of an elastic rod on a viscoelastic foundation of complex fractional Kelvin-Voigt type, Meccanica, 50 (2015) 1679-1692.
  37. T. M. Atanackovic, M. Janev, Lj. Oparnica, S. Pilipovic, D. Zorica, Space-time fractional Zener wave equation, Proceedings of the Royal Society A, 471 (2015) 201406141-1-25.
  38. T. M. Atanackovic, B. N. Novakovic, Z. Vrcelj, D. Zorica, Rotating nanorod with clamped ends, International Journal of Structural Stability and Dynamics, 15 (2015) 1450050-1-8.
  39. T. M. Atanackovic, M. Janev, S. Pilipovic, D. Zorica, Convergence analysis of a numerical scheme for two classes of non-linear fractional differential equations, Applied Mathematics and Computation, 243 (2014) 611-623.
  40. T. M. Atanackovic, S. Pilipovic, D. Zorica, An initial value problem arising in mechanics, Archive of Applied Mechanics, 84 (2014) 219-233.
  41. T. M. Atanackovic, M. Janev, S. Konjik, S. Pilipovic, D. Zorica, Expansion formula for fractional derivatives in variational problems, Journal of Mathematical Analysis and Applications, 409 (2014) 911-924.
  42. T. M. Atanackovic, D. Zorica, Stability of the rotating compressed nano-rod, Zeitschrift fuer Angewandte Mathematik und Mechanik, 94 (2014) 499-504.
  43. Lj. M. Petrovic, D. M. Zorica, I. Lj. Stojanac, V. S. Krstonosic, M. S. Hadnadjev, T. M. Atanackovic, A model of the viscoelastic behavior of flowable resin composites prior to setting, Dental Materials, 29 (2013) 929-934.
  44. T. M. Atanackovic, M. Janev, S. Pilipovic, D. Zorica, An expansion formula for fractional derivatives of variable order, Central European Journal of Physics, 11 (2013) 1350-1360.
  45. N. Challamel, D. Zorica, T. M. Atanackovic, D. T. Spasic, On the fractional generalization of Eringen nonlocal elasticity for wave propagation, Comptes Rendus de Mecanique, 341 (2013) 298-303.
  46. T. M. Atanackovic, D. Zorica, On the Bagley-Torvik equation, Journal of Applied Mechanics. Transactions of the ASME, 80 (2013) 041013-1-4.
  47. T. M. Atanackovic, S. Pilipovic, D. Zorica, Forced oscillations of a body attached to a viscoelastic rod of fractional derivative type, International Journal of Engineering Science, 64 (2013) 54-65.
  48. T. M. Atanackovic, S. Konjik, Lj. Oparnica, D. Zorica, The Cattaneo type space-time fractional heat conduction equation, Continuum Mechanics and Thermodynamics, 24 (2012) 293-311.
  49. T. M. Atanackovic, M. Janev, S. Pilipovic, D. Zorica, Complementary variational principles with fractional derivatives, Acta Mechanica, 223, (2012) 685-704.
  50. T. M. Atanackovic, S. Pilipovic, D. Zorica, Distributed-order fractional wave equation on a finite domain: creep and forced oscillations of a rod, Continuum Mechanics and Thermodynamics, 23 (2011) 305-318.
  51. T. M. Atanackovic, S. Pilipovic, D. Zorica, Distributed-order fractional wave equation on a finite domain. Stress relaxation in a rod, International Journal of Engineering Science, 49 (2011) 175-190.
  52. T. M. Atanackovic, S. Konjik, Lj. Oparnica, D. Zorica, Thermodynamical restrictions and wave propagation for a class of fractional order viscoelastic rods, Abstract and Applied Analysis, 2011 (2011) ID975694, 32p.
  53. S. Konjik, Lj. Oparnica, D. Zorica, Waves in viscoelastic media described by a linear fractional model, Integral Transforms and Special Functions, 22 (2011) 283-291.
  54. S. Konjik, Lj. Oparnica, D. Zorica, Waves in fractional Zener type viscoelastic media, Journal of Mathematical Analysis and Applications, 365 (2010) 259-268.
  55. T. M. Atanackovic, S. Pilipovic, D. Zorica, Time distributed order diffusion-wave equation. I. Volterra-type equation, Proceedings of the Royal Society A, 465 (2009) 1869-1891.
  56. T. M. Atanackovic, S. Pilipovic, D. Zorica, Time distributed order diffusion-wave equation. II. Applications of Laplace and Fourier transformations, Proceedings of the Royal Society A, 465 (2009) 1893-1917.
  57. T. M. Atanackovic, S. Pilipovic, D. Zorica, Existence and calculation of the solution to the time distributed order diffusion equation, Physica Scripta, T136 (2009) 014012 (6pp).
  58. T. M. Atanackovic, S. Pilipovic, D. Zorica, Diffusion wave equation with two fractional derivatives of different order, Journal of Physics A: Mathematical and Theoretical 40 (2007) 5319-5333.