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20112026
most citedSpectrum of the Direct Sum of Operators

6 citations · 7 across the 11 of their papers we have counts for

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6 papers · 1 filter

math.FA2011

To the Many-Hilbert-Space Theory of Quantum Measurements

Z. I. Ismailov, E. Otkun Cevik

In this work, a connection between some spectral properties of direct integral of operators in the direct integral of Hilbert spaces and their coordinate operators has been investi…

math.FA2011★ 6 cited

Spectrum of the Direct Sum of Operators

E. Otkun Cevik, Z. I. Ismailov

In this work, a connection between some spectral properties of direct sum of operators in the direct sum of Hilbert spaces and its coordinate operators has been investigated.

math.FA2011

On the Maximal Sectorial Operators

Z. I. Ismailov, R. Ozturk

In this work, firstly the maximal sectorial linear relations are described. Later on, the discreteness of the spectrum of the linear maximal sectorial operators and asymptotical be…

math.FA2011

Compact Inverses of The Multipoint Normal Diferential Operators For First Order

E. Unluyol, E. Otkun Cevik, Z. I. Ismailov

In this work, firstly all normal extensions of a multipoint minimal operator generated by linear multipoint diferential-operator expression for first order in the Hilbert space of…

math.FA2011★ 1 cited

Normal Extensions of a Singular Multipoint Differential Operator for First Order

Z. I. Ismailov, R. ÖztÜrk Mert

In this work, firstly in the direct sum of Hilbert spaces of vector-functions , $- \infty<a_…

math.FA2011

Selfadjoint Extensions of a Singular Multipoint Differential Operator for First Order

Zameddin I. Ismailov, Rukiye Ozturk Mert

In this work, firstly in the direct sum of Hilbert spaces of vector-functions L^2 (H,(-{\infty},a_1)){\Box}L^2 (H,(a_2,b_2)){\Box}L^2 (H,(a_3,+{\infty})),- {\infty}<a_1<a_2<b_2<a_3…