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Print 1911 Archive
NEWS
09 October, 2026Memorandum of Understanding on Cooperation Signed Between Khazar University and SunLab LLC
08 October, 2026New Stage in Khazar University's Strategic Development: Hidayet Simsek Elected Member of Board of Directors and Trustees
21 September, 2026New Prospects for Cooperation
17 September, 2026New Academic Year Begins
17 September, 2026Prof. Acad. Hamlet Isakhanli Delivers Presentation on History of Baku within "KOYA 10"
03 September, 2026Cooperation Between Khazar University and Károli Gáspár University Expands
02 September, 2026Khazar University Delegation Meets with BP Azerbaijan Vice President  
12 October, 2026Department Congratulates Dr. Muhammad Imran
09 October, 2026Head of the Department Appears on AnewZ
09 October, 2026Meeting with Students of "Dunya" School at Hasvet Faculty of Veterinary Medicine

Joint Article by Mathematics Department Professors Published in "Vestnik of Saint Petersburg University. Applied Mathematics. Computer Science. Control Processes" Journal

A collaborative scholarly publication titled "Nonlinear impulsive Hahn-Sturm-Liouville problems on the whole line" authored by Academician Hamlet Isakhanli, founder of Khazar University, Chairman of the Board of Directors and Trustees, and Professor of the Mathematics Department, in conjunction with Professor Bilandar Allahverdiyev from the same department, has been featured in the prestigious "Vestnik of Saint Petersburg University. Applied Mathematics. Computer Science. Control Processes" journal (2024, Volume 30, Issue 4). It is noteworthy that this academic journal is indexed in both the "Web of Science" and "Scopus" databases.

Impulsive Hahn-Sturm-Liouville problems in singular cases are discussed in the so-called article. The existence of solutions of such equations on the whole axis and in the case of Weyl’s limit-circle has been investigated. First, the corresponding Green’s function is constructed. This boundary-value problem is thus reduced to a fixed point problem. Later, the existence and uniqueness of the solutions to this problem was demonstrated by using the traditional Banach fixed point theorem. Finally, an existence theorem without considering the solution’s uniqueness was derived.

 

Link to the article:

https://applmathjournal.spbu.ru/article/view/18274

https://applmathjournal.spbu.ru/issue/view/992

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