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HomeJournalsSigma Journal of Engineering and Natural Sciences10.62051/ytu.sigma-journal-of-engineering-and-natural-sciences-on-the-trace-formula-for-a-differential-operator-of-second-order-with-unbounded-
SJSigma Journal of Engineering and Natural Sciences
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Article Open Access1 January 2018

On the trace formula for a differential operator of second order with unbounded operator coefficient

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Erdal GÜL*, and Duygu ÜÇÜNCÜ

Sigma Journal of Engineering and Natural Sciences 2018, Vol. 9, Suppl. 1, pp. 31-38; doi.org/10.62051/ytu.sigma-journal-of-engineering-and-natural-sciences-on-the-trace-formula-for-a-differential-operator-of-second-order-with-unbounded-

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Abstract

We consider the papers related to the spectrum and the trace formula of a differential operator of second order with unbounded operator coefficient. Reviewing them, we examine what the spectrum is and how to find the trace formula of the operator.

Keywords: Hilbert space; self-adjoint operator; kernel operator; spectrum; essential spectrum; resolvent.

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GÜL, E.; ÜÇÜNCÜ, D. On the trace formula for a differential operator of second order with unbounded operator coefficient. Sigma Journal of Engineering and Natural Sciences 2018, Vol. 9, pp. 31-38. https://doi.org/10.62051/ytu.sigma-journal-of-engineering-and-natural-sciences-on-the-trace-formula-for-a-differential-operator-of-second-order-with-unbounded-

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Publication History
Published1 January 2018
Versionv1
AccessOpen Access
10.62051/ytu.sigma-journal-of-engineering-and-natural-sciences-on-the-trace-formula-for-a-differential-operator-of-second-order-with-unbounded-
Related Articles
On the asymptotic expression of the number of eigenvalues of differential equation with the operatorSeda KIZILBUDAKSigma Journal of Engineering and Natural Sciences, 1 January 2004On spektrum of a self adjoint differantial operator of higher order with unbounded operator coefficiEhliman ADIGÜZELOV, Yonca SEZERSigma Journal of Engineering and Natural Sciences, 1 January 2006An asymptotic formula for the sum of the negative eigenvalues of second order differential operatorÖzlem BAKŞİ, Sedi İSMAYİLOVSigma Journal of Engineering and Natural Sciences, 1 January 2005
Sigma Journal of Engineering and Natural Sciences coverSigma Journal of Engineering and Natural Sciences Download PDF

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