Abstract. The extension theory for semibounded symmetric operators is gen-eralized by including operators acting in a triplet of Hilbert spaces. We concentrate our attention on the case where the minimal operator is essentially self-adjoint in the basic Hilbert space and construct a family of its self-adjoint extensions inside the triplet. All such extensions can be described by certain boundary conditions, and a natural counterpart of Krein’s resolvent formula is obtained.
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
Let S be a closed symmetric operator with defect numbers (1, 1) in a Hilbert space h and let A be a ...
The extension theory for semibounded symmetric operators is generalized by including operators actin...
Abstract. Let H be a Hilbert space and let A be a symmetric operator in H with ar-bitrary (not neces...
We produce a simple criterion and a constructive recipe to identify those self-adjoint extensions of...
The difference between the resolvents of two selfadjoint extensions of a certain symmetric operator ...
Let S be a symmetric operator with finite and equal defect numbers in the Hilbert space . We study t...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
Let S be a closed symmetric operator with defect numbers (1, 1) in a Hilbert space h and let A be a ...
Let S be a closed symmetric operator with defect numbers (1, 1) in a Hilbert space h and let A be a ...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
Given a densely defined skew-symmetric operators A 0 on a real or complex Hilbert space V , we param...
Let S be a closed symmetric operator with defect numbers (1, 1) in a Hilbert space h and let A be a ...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
Let S be a closed symmetric operator with defect numbers (1, 1) in a Hilbert space h and let A be a ...
The extension theory for semibounded symmetric operators is generalized by including operators actin...
Abstract. Let H be a Hilbert space and let A be a symmetric operator in H with ar-bitrary (not neces...
We produce a simple criterion and a constructive recipe to identify those self-adjoint extensions of...
The difference between the resolvents of two selfadjoint extensions of a certain symmetric operator ...
Let S be a symmetric operator with finite and equal defect numbers in the Hilbert space . We study t...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
Let S be a closed symmetric operator with defect numbers (1, 1) in a Hilbert space h and let A be a ...
Let S be a closed symmetric operator with defect numbers (1, 1) in a Hilbert space h and let A be a ...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
Given a densely defined skew-symmetric operators A 0 on a real or complex Hilbert space V , we param...
Let S be a closed symmetric operator with defect numbers (1, 1) in a Hilbert space h and let A be a ...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
We provide a simple recipe for obtaining all self-adjoint extensions, together with their resolvent,...
Let S be a closed symmetric operator with defect numbers (1, 1) in a Hilbert space h and let A be a ...
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