On the spectrums of some class of selfadjoint singular differential operators | Zendy

ISMAILOV Zameddin I. YILMAZ | Zendy

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On the spectrums of some class of selfadjoint singular differential operators

Author(s) -

ISMAILOV Zameddin I. YILMAZ

Publication year - 2016

Publication title -

communications faculty of science university of ankara series a1mathematics and statistics

Language(s) - English

Resource type - Journals

ISSN - 1303-5991

DOI - 10.1501/commua1_0000000749

Subject(s) - mathematics , differential operator , operator (biology) , hilbert space , class (philosophy) , pure mathematics , operator theory , mathematical analysis , order (exchange) , boundary (topology) , boundary value problem , singular integral , differential (mechanical device) , computer science , physics , integral equation , biochemistry , chemistry , finance , repressor , artificial intelligence , transcription factor , economics , gene , thermodynamics

In this work, based on the Everitt-Zettl and Calkin-Gorbachuk methods in terms of boundary values all self adjoint extensions of the minimal operator generated by some linear singular multipoint symmetric differential operator expression for first order in the direct sum of Hilbert spaces of vector functions on the right semi-axis are described. Later structure of the spectrumof these extensions is investigated

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