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We further give a solution for robust stabilization of 2-D systems subject to a class of norm bounded uncertainties.
We consider a class of norm ideals CG which are non-commutative analogues of Orlicz spaces and which satisfy a previously introduced condition called (QK).
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Physically or mentally ill people, even if they are seen as norm-breakers, are seen as a distinctive class of norm-breakers.
We define a class of norm-one projections which have not previously been defined for such spaces and J(T) is shown to have a boundedly complete transfinite basis.
then is a class of norms of,, and are Banach space under the norm.
We prove that if F is a finite-dimensional Banach space and X has the super fixed point property for nonexpansive mappings, then F⊕X has the super fixed point property with respect to a large class of norms including all lp norms, 1⩽p<∞.
We characterize a class of norms on the k-super minimal operator systems and show that the completely bounded versions of these norms provide a criterion for testing the Schmidt number of a quantum state that generalizes the recently-developed separability criterion based on trace-contractive maps.
We extend to larger classes of norms some inequalities concerning sums of positive operators and sums of operators having orthogonal ranges.
The Hilbert-Schmidt norm is in the class of Schatten norms.
Besides coordination and cooperation norms, it appears to make sense to distinguish a third class of "hybrid norms", which share features of both kinds of norms.
In 1982, Hadžić [4] extended the result contained in [3] for a more general class of t-norms called H-type t-norms (see also [5]).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com