Mathematical modeling of fermentation processes, the problem of optimal control.

• Educational Practice (am)
• Systems of Computer Mathematics (am)

1. Shcherbatyy M., Мatsong Ya. Optimal Control and Parameters Identification of System of Ordinary Differential Equations. //Visnyk Lviv Univ, Ser. Appl. Math. Comp. Sci. – Lviv, 2003. –No 7. – P. 224-233. (In Ukr.);
2. Optimal control of model of  fermentation processes with temperature effect taking into account / Ya.Ye. Matsong, Ya.H. Savula, M.V.Shcherbatyy // System research & information technologies. — 2006. — № 3. — P. 89–98.  (In Ukr.)
3.  Delphi for beginners/ Ivankiv K., Matsong Ya. (Borysyuk), Mandzak T.: Educational and methodical manual. – Lviv: Publishing Center LNU of  І. Franko, 2006. – 188 p.
4.  Savula Ya.H., Shcherbatyy M.V., Мatsong Ya.Ye., Gerzhikova V.H., Zhylyakova T.A., Slastya Ye.А., Chernousova І.В., Semenchuk А.В. Mathematical Modeling of Must Fermentation Processes with Temperature Dependence Taken into Account. //J. Visnyk Ahrarnoyi Nauky. –Kyiv, 2005- №6. – P.51-57. (In Ukr.)

since 2016 – assistant of the Department of Applied Mathematics, Faculty of Applied Mathematics and Informatics, Lviv National University. I.Franka;

1. Delphi for beginners/ Ivankiv K., Matsong Ya. (Borysyuk), Mandzak T.: Educational and methodical manual.
2. Методичні рекомендації та основні вимоги до оформлення курсової роботи для студентів спеціальності 113 “Прикладна математика”

1st semester
2nd semester