On the Existence of the Selfadjoint Extension of the Symmetric Relation in Hilbert Space
• 2008
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International
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Abstract
Given a symmetric operator in a Hilbert space, then one can consider its selfadjoint extension a Krein space. We show that selfadjoint Krein space extension play a natural role in certain boundary value problems. We will show that boundary value problems with eigenvalue depending boundary conditions are lineraized.
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