Bilimsel İlgi Alanları : Diferansiyel Denklemler, Kısmi Diferansiyel Denklemler, Analitik Geometri, Analiz .
Yayınları :
Uluslararası hakemli dergilerde yayınlanan makaleler (SCI & SSCI & Arts and Humanities)
1.Amirov, Sh.; Kozhanov, A. I. A mixed problem for a class of strongly nonlinear higher-order equations of Sobolev type. (Russian) sibZhIM.Vol.XVII,N:4(60),(2014);translation in Journal of Applied and Industrial Mathematics ,(SCI) ,Springer.
2. Amirov, Sherif; On solvability of the first initial-boundary value problem for quasilinear pseudoparabolic equations. Appl. Math. Comput. 246 (2014), 112–120.(SCI) ,Elsever.
3. Amirov, Sh.; Kozhanov, A. I. A mixed problem for a class of strongly nonlinear higher-order equations of Sobolev type. (Russian) Dokl. Akad. Nauk 451 (2013), no. 5, 492--494; translation in Dokl. Math. 88 (2013), no. 1, 446–448.(SCI) ,Springer.
4. Ustaoglu, Zekeriya; Heydarov, Bayram; Amirov, Serif On the solvability and approximate solution of a two-dimensional coefficient inverse problem for a transport-like equation. Inverse Problems 26 (2010), no. 11, 115019, 15 pp.(SCI), ( Taylor & Francis).(atıf sayısı-1)
5.Amirov, Sh. A mixed problem for an ultraparabolic equation in a bounded domain. (Russian) Well-posed boundary value problems for nonclassical equations of mathematical physics (Russian), 173–179, Akad. Nauk SSSR Sibirsk. Otdel., Inst. Mat., Novosibirsk, (1984);translation in American Mathematical Socıety (1987) (SCI), MathSciNet.(atıf sayısı -3)
Uluslararası diğer hakemli dergilerde yayınlanan makaleler :
1. Amirov Sh. Kh. The Initial -Boundary Problem for Kolmogorov's Equation the unbounded domain; Trudy student conf., Novosibirsk,1982.
2. Amirov Sh. Kh.The mixed problem for ultraparabolic equation in bounded domain; Korrektnye Kraevye zadachi dlia neklas .urav. mat.fiziki;Trudy AN SSSR. Sib. Otd. Inst. mat.Novosibirsk 1984 .page :173-179.
3. Amirov Sh. Kh. The Cauchy problem for the equation of third order; Neklas. Urav. Mat.Fiziki, Novosibirsk, 1985 page:159-163
4. Amirov Sh. Kh. On two boundary value prolems for non-classic equations. Trudy II conf.molod. Uchun. Sib., Novosibirsk, 1988 p:20-24
5. Amirov Sh. Kh. On initial-boundary value problems for the some class of evolution equations, Dissertation, Bakü, 1989
6.Amirov Sh. Kh. Avtoreferat of dissertation On initial-boundary value problems for the some class of evolution equations Baku, 1991
7. Amirov Ş., Kojanov A. İ.,"On the existence of the solution of the first boundary value problem for the quasilinear pseudo-parabolic equation", Neklassiceskue uravneniya matematiceskoü fiziki: sb. navc. robot/Nobosibirsk, Izd-bo In-ta matematiki, 2010 s.f:21-33.
8.Amirov Ş,"The Initial Boundary Value Problem for Ultra Parabolic Equations",International Journal of Pure and Applied Sciences and Technology",Vol.3,No.1, March 2011, pp:11-18.
Bildiriler
1. Amirov Ş, "Pisagor Üçlülerini Oluşturma Yöntemleri", Matematikçiler Derneği 9. Matematik Sempozyumu "Matematik ve Bilişim Çağı" Özetler Kitabı, pp.187-190, KATÜ 2010 .