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Let T be a positive operator.
Let A be a positive operator in a Banach space E.
Let be a positive operator in and let be any unit vector.
Let A be a positive operator on (mathcal {H}) and (x in mathcal {H}) a unit vector.
Let A be a positive operator in a Banach space E and f ∈ C ( [ 0, T ], E α ′ ) ( 0 < α < 1 ).
Let A be a positive operator in a Banach space E and (fin C [0,T],E_{alpha }^{prime })), (0
Similar(52)
(2.1) Moreover, this map preserves positivity when the multiplier is a positive operator.
The resulting integral is a positive operator since each (A_{t}) is positive and each (Phi_{t}) preserves positivity.
If and is a positive operator on, then (2.12).
Finally, we show that (mathcal{T}) is a positive operator.
It follows that has a bounded inverse operator, which is a positive operator when is a positive semigroup.
More suggestions(15)
be a smooth operator
be a multivalued operator
be a continuous operator
be a shrewd operator
be a tollbooth operator
be a nonlinear operator
be a small operator
be a positive relationship
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com