Publications
BOOKS
1. Svetlana Jankovic, Miljana Jovanovic : Analytic approximations of solutions to stochastic differential equations, Faculty of Science and Mathematics, University of Nis, 2008. |
ARTICLES
1. M. Jankoviæ: Random integral contractor of stochastic differential equations of the Ito type, Filomat, 8 (1994), 103-114. |
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2. Sv. Jankoviæ, M. Jovanoviæ: On a general iterative method for solving hereditary differential equati- ons (I), Filomat, 10 (1996), 149-158. |
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3. Sv. Jankoviæ, M. Jovanoviæ: On a general iterative method for solving hereditary differential equati- ons (II), Filomat, 11 (1997), 7-18. |
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4. M.
Jovanoviæ, Sv. Jankoviæ: On a class of nonlinear stochastic
hereditary integrodifferential equati-
ons, Indian Journal of Pure and Applied Mathematics, 28(8), (1997),
1061-1082. |
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5. Sv. Jankoviæ, M. Jovanoviæ: A general algorithm for solving stochastic hereditary integrodifferential equations, Facta Universitatis, Series Mathematics, 13 (1998), 109-126. | ||
6. Sv.
Jankoviæ, M. Jovanoviæ, Stochastic differential
equations depending of small parameters, SYM-
OP-IS 2000, XXVII Yugoslav Symposium on Operational Reshearch, Belgrade,
(2000), 425-428. |
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7. Sv. Jankoviæ, M. Jovanoviæ, Convergence in (2m)-th mean for perturbed stochastic integrodifferen- tial equations, Publications de l'Institute Mathematique, 68 (82), (2000), 133-145. |
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8. Sv.
Jankoviæ, M. Jovanoviæ, Asymptotic behavior of non-linear
dynamic systems subjected to para-
metric and random exitations, Facta Universitatis, Ser. Mechanics,
Automatic Control and Robotics, 2 (10), (2000), 1137-1148 (invited paper) |
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9. Sv.
Jankoviæ, M. Jovanoviæ,
(2m)-th mean behavior of solutions of stochastic differential equations
under parametric perturbations, Novi Sad Journal of Mathematics,
Novi Sad, 30 (1), (2000), 133-142 |
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10. M.
Jovanoviæ, B. Popoviæ: Barrier options, SYM-OP-IS 2001,
XXVIII Yugoslav Symposium on Ope-
rational Reshearch, Belgrade, (2001), 575-578 (in Serbian) |
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11. B.
Popoviæ, M. Jovanoviæ, M. Ristiæ: Volatility in
discret time models, SYM-OP-IS 2001, XXVIII Yu-
goslav Symposium on Operational Reshearch, Belgrade, (2001), 597-600
(in Serbian). |
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12. M. Jovanoviæ, Sv. Jankoviæ: Existence and uniqueness problems for nonlinear stochastic heredita- ry integrodifferential equations, Indian Journal of Pure and Applied Mathematics, 32 (5), (2001), 695-710 |
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13. Sv.
Jankoviæ, M. Jovanoviæ: On perturbed stochastic
hereditary differential equations with integral
gral contractors, Computers & Mathematics with Applications,
Elsevier, 42, (2001), 871-881. |
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14. Sv. Jankoviæ, M. Jovanoviæ: Perturbed stochastic hereditary differential equations, Stochastic Ana- lysis and Applications, 20 (3), (2002), 567-589. |
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15. M. Jovanoviæ, Sv. Jankoviæ: On perturbed nonlinear Ito type stochastic integrodifferential equations, Journal of Mathematical Analysis and Applications, 269 (2002), 301-316. |
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16. Sv. Jankoviæ, M. Jovanoviæ: Generalized stochastic perturbations - depending differential equations, Stochastic Analysis and Applications, 20 (6), (2002), 1281-1307. |
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17. Sv. Jankoviæ, M. Jovanoviæ: Some analytic iterative methods for solving various classes of stochastic hereditary integrodifferential equations, Facta Universitatis, Ser. Mechanics, Automatic Control and Robotics, 4 (16), (2004), 11-31. |
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18. M. Jovanoviæ, Sv. Jankoviæ: L^2m-asymptotic behavior of solutions of perturbed stochastic integrodifferential equations, Mathematica Balkanica New Series, Vol. 18, fasc. 3-4, (2004), 321-333. |
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19. M. Jovanoviæ, Sv. Jankoviæ: Functionally perturbed stochastic differential equations, Mathematische Nachrichten, 279(16) (2006), 1808-1822. |
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20. Sv. Jankoviæ, M. Jovanoviæ: The p-th moment exponential stability of neutral stohastic functional differential equations, Filomat, 20(1) (2006), 59-72. |
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21. Sv. Jankoviæ, J. Randelovic, M. Jovanoviæ: Razumikin-type exponential stability criteria of neutral stochastic functional differential equation, Journal of Mathematical Analysis and Applications, doi:10.1016/j.jmaa.2009.02.011 |
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22. M. Jovanoviæ, Sv. Jankoviæ: Neutral stochastic functional differential equations with additive perturbations applied Mathematics and Computations, (in press) |