Theory of finite sequential machines (modular dynamical systems), Theory of coding

• 3. Faradzhev R.G., Feiziev F.G., Metody i algoritmy resheniya zadachi kvadratichnoi optimizatsii dlya dvoichnykh posledovatelnostnykh mashin, Baku, Elm, 1996, 180 s.
• 4. Faradzhev R.G., Nagiev A.T., Feiziev F.G., “Analiticheskoe opisanie i kvadratichnaya optimizatsiya dvoichnykh mnogomernykh nelineinykh posledovatelnostno-kletochnykh mashin”, Doklady RAN, T. 360, # 6, 1998, 750-752.
• 5. Feiziev F.G., “Ob odnoi konechno-avtomatnoi modeli nepreryvnykh dinamicheskikh ob'ektov upravleniya”, Kibernetika i vychislitelnaya tekhnika, vyp. 117, 1998, 51-59; Feyziev F.G., One finite-automation model of continuous dynamic control objects. Cybernetics and computing technology, #117, 1999, 50-58
• 6. Feiziev F.G., Osnovy postroeniya i primeneniya konechno-posledovatelnostnykh modelei. Baku, Elm, 1999, 126 s.
• 7. Nagiyev A.T.,Feyziyev F.G., “The sequential cellular machining model of the continuous objects with distributing parameters”, Seminarberichte, Fachbereich Mathematik, Band 71, (2001), 31-43.
• 8. Feiziev F.G., "Konechno-posledovatelnostnaya model nekotorogo klassa ob'ektov s raspredelennymi parametrami", Elektronnoe modelirovanie, T.24, # 4, 2002, 99- 112.
• 9. Feiziev F.G., "Opisanie dekodirovaniya tsiklicheskikh kodov v klasse posledovatelnostnykh mashin", Avtomatika i vychislitelnaya tekhnika, #4, 2005, 42-47; Feyziev F.G., Description of decoding of cyclic codes in a class of sequential machines. Automatic Control and Computer Sciences, 2005, Vol 39, No 4, 42-47
• 10. Feiziev F.G., Faradzheva M.R., Modulyarnye posledovatelnostnye mashiny:Osnovnye rezultaty po teorii i prilozheniyu, Baku, Elm, 2006, 234 s.
• 11. Feiziev F.G., "Posledovatelnostno-mashinnaya model mnogomernykh ob'ektov upravleniya". Elektronnoe modelirovanie, T.28, #3, 2006,3-18.
• 12. Feiziev F.G., Samedova Z.A., "Polinomialnoe sootnoshenie dlya predstavleniya polnoi reaktsii 3D- nelineinykh modulyarnykh dinamicheskikh sistem". Elektronnoe modelirovanie, T.33, #2, 2011, 33-50.
• 13. Feiziev F.G., Babavand M.A., "Opisanie dekodirovaniya tsiklicheskikh kodov v klasse posledovatelnostnykh mashin, osnovannogo na teoreme Meggitta", Avtomatika i vychislitelnaya tekhnika, T. 46, # 4,2012, 26-33; Feyziyev F.G., Babavand M.A., "Description of Decoding of Cyclic codes in the Class of Sequential Machines Based on the Meggitt Theorem". Automatic Control and Computer Sciences, 2012, Vol 46, No 4, 164-169.
• 14.Feiziev F.G., "Modifikatsiya algoritma Pitersona-Gorensteina-Tsirlera i ee effektivnaya realizatsiya". Elektronnoe modelirovanie, 2015, T.37, #3,3-16
• 15. Mehrdad A. Babavand Arablou, Fikrat G. Feyziyev., "On One Modification of Algorithm Peterson-Gorenstein-Zierler and its Effective Realization, J. of Univrtsitety Malaysia Pahang", 2015, Vol. 3, Issue. 3, Supp. 1, 483-491.
• 16. Mehrdad A. Babavand Arablou, Fikrat G. Feyziev, Maral R. Mehtiyeva, “The Technique for Enhancing Effectiveness of One Modifications of Algorithm Peterson-Gorenstein-Zierler”, Journal of Engineering and Applied Sciences, 11:11 (2016), 2440-2445
• 17. Feiziev F.G., Mekhtieva M.R., Samedova Z.A., “Modifikatsiya metoda Pitersona–Gorensteina–Tsirlera privedeniem matritsy k treugolnomu vidu (dvoichnyi sluchai)”, Elektronnoe modelirovanie. T.38, #5, 2016, 11-21
• 18. Feiziev F. G., Mekhtieva M. R., Guseinova A. Dzh. , “Dvukhznachnyi analog polinoma Volterry dlya opisaniya polnoi reaktsii dvoichnykh mnogomernykh nelineinykh modulyarnykh dinamicheskikh sistem”, Elektronnoe modelirovanie, 2017, T. 39, #3, 3-16
• 19. Feiziev F.G., Mekhtieva M.R., “Modifikatsiya metoda Pitersona—Gorensteina—Tsirlera privedeniem matritsy k treugolnomu vidu”, Elektronnoe modelirovanie, T.40, #1, 2018, 31-46
• 20. Feiziev F.G., Abaeva N.B., “Polinomialnoe sootnoshenie dlya predstavleniya polnoi reaktsii odnogo klassa dvoichnykh 4D-modulyarnykh dinamicheskikh sistem”, Vestnik Permskogo universiteta, Seriya Matematika, Mekhanika, Informatika, 2019, Vyp. 2(45), 46–54
• 21. Feiziev F.G., Mekhtieva M.R., "Analiticheskoe predstavlenie polnoi reaktsii odnogo klassa dvoichnykh 3D-mnogomernykh nelineinykh modulyarnykh dinamicheskikh sistem", Vestnik Tomskogo gosudarstvennogo universiteta. Upravlenie, vychislitelnaya tekhnika i informatika. 2019, # 49, 82-91
• 22. Feiziev F.G., Abaeva N.B. Vestnik Tomskogo gosudarstvennogo universiteta.Upravlenie, vychislitelnaya tekhnika i informatika, 2020, # 53, C. 102-109.
• 23. Feiziev F.G. , Abaeva N.B.Usloviya ortogonalnosti vkhodnykh posledovatelnostei odnogo klassa dvoichnykh 4D – nelineinykh modulyarnykh dinamicheskikh sistem. Vestnik Tomskogo gosudarstvennogo universiteta. Upravlenie, vychislitelnaya tekhnika i informatika, 2021, # 55, C. 80-90.

• "Neftegazavtomat" Scientific-Production Association, Sumgait
• Azerbaijan Indistrial Institute
• Sumgayit State University