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sublinear partially defined operators.
We construct a functional calculus, f ↦ f(A |Z), from C(R) into the space of closed, densely defined operators on Z; when X does not contain a copy of c0, this map is defined for arbitrary Borel measurable f.
end{aligned} Analogously are defined operators (T_{2}), (S_{2}^).
Much of the theory of bounded operators extends to the class of closed, densely defined operators.
The other case is concerned with quasibounded densely defined operators satisfying condition ( S ˜ + ), where the degree theory of Kartsatos and Skrypnik [8, 9] for densely defined operators is used.
Moreover, we establish a fine description of the Schechter essential spectrum of a closed densely defined operators.
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Let T be a closed, densely defined operator on a Hilbert space H.
where It is obvious that is a densely defined operator.
For example, the Hilbert space adjoint of a closed, densely defined operator is itself a closed densely defined operator.
In this theorem, it is understood that T is an everywhere defined operator on ℋ.
Let be a separable Hilbert space and be a self-adjoint positively defined operator in.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com