Exact(57)
Define the operators A, B and F: (2.1).
We shall show that the operators A and B satisfy all the conditions of Lemma 2.5.
For convenience of applying Lemma 2.2, the operators A, M, N λ are defined by (3.1).
We shall show that the operators A and ℬ satisfy all the conditions of Lemma 3.2.
For this purpose, we define two operators (A, B: Xrightarrow X) as in (3.2) and (3.4).
Here we study spectral properties of the operators A and H. 4.1.
(2) The operators A and g in Corollaries 3.3 and 3.4 [47] are relaxed cocoercive.
We will show that the operators A and B satisfy all the conditions of Lemma 3.1.
If the operators A and B double commute, then w ( A B ) ≤ w ( B ) ∥ A ∥. (1.8).
Notice that the operators A and B are well defined due to our hypotheses.
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Evaluation of the FISH results in each core containing cancer was independently carried out by two operators (A-R and G-A) who were unaware of clinical data.
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