Spectral Theory of Differential and Difference Operators in Hilbert Spaces

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Title: Spectral Theory of Differential and Difference Operators in Hilbert Spaces
Authors: Nyamwala, Fredrick Oluoch
Thesis advisor: Prof. em. Dr. Horst Behncke
Thesis referee: Prof. Don Hinton
Prof. Dr. Christian Remling
Abstract: With appropriate smoothness and decay conditions, it has been shown that the deficiency index and spectral properties of unbounded differential operators are superpositions of the contributions from the individual clusters. The difference operators with almost constant coefficients are limit point at infinity and the absolutely continuous spectrum of their selfadjoint extensions coincide with that of the limiting selfadjoint extension operators.
URL: https://osnadocs.ub.uni-osnabrueck.de/handle/urn:nbn:de:gbv:700-201006306362
Subject Keywords: Spectral theory; Differential operators; Difference operators
Issue Date: 30-Jun-2010
Type of publication: Dissertation oder Habilitation [doctoralThesis]
Appears in Collections:FB06 - E-Dissertationen

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