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For this general operator which is a generalization of more known integral operators we have demonstrated some univalence properties.
Note that in [6] the above results were generalized to the case of considerably more general operator ideals.
In this paper we have introduced an integral general operator.
A general operator structure between these quantities and arbitrary roughness profile is emphasized.
Moreover, she treat, a more general operator that includes, as a particular case, the -laplacian operator.
We prove a general operator theoretic result that asserts that many multiplicity two selfadjoint operators have simple singular spectrum.
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This article aims at generalizing the setting of Lieb Thirring inequalities to more general operators than the magnetic or non-magnetic Schrödinger operators.
More general boundary conditions or more general operators ϕ were considered in [4 6, 9, 12].
The construction is also extended to tuples of more general operators allowing smooth functional calculii.
18 below; extensions to more general operators have been given in [50, 53].
Definition 2.2 Let A : H → H and η : H × H → H be two nonlinear (in general) operators.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com