Exact(26)
From the contraction mapping theorem, P has a unique fixed point u ∈ S δ which is the mild solution of (1.1 - 1.3 1.1 - 1.3eonem 3.4 Assume that (i) Conditions (H1)-(H6) hold, (ii) Y is a reflexive Banach space with norm ||·||, (iii) The functions f and g are uniformly Hölder continuous in t ∈ J. .
for all x, y, u, v ∈ X with x ≥ u and y ≤ v. Suppose that (i) conditions (i) and (ii) of Theorem 3.4 hold, (ii) if ( x n ) and ( y n ) are sequences in X such that α ( ( x n, y n ), ( x n + 1, y n + 1 ) ) ≥ 1 and α ( ( y n, x n ), ( y n + 1, x n + 1 ) ) ≥ 1 .
Suppose that (i) conditions (i) and (ii) in Theorem 2.1 hold; (ii) for any sequence ( x n ) n ∈ N, x n ∈ X with H ( x n, T ( x n ) ) → 0 as n → ∞, there exists a subsequence ( x k n ) n ∈ N such that ( x k n, x ∗ ) ∈ E ( G ) and H ( x k n, T ( x k n ) ) → 0. .
n i. g i : genes of n i. n i. Cg i : conditions of n i. bic: bicluster.
In Figure 2 where the authors want to show what Ca 2+, not pH, controls V m in human sperm, two [Ca 2+ ] i conditions are compared: 0 Ca 2+ and 1 mM Ca 2+.
Creep fracture in mode I conditions is analysed through the finite element method and the cohesive (or fictitious) crack model.
Similar(33)
Based on a simplified modeling, in the present work an a priori estimate for the size of the active process zone under mode-I conditions, and for the size of the nearby region subject to compressive stresses as well, is provided.
This pattern was the reverse of what was observed for Bax in glutamate vs IGF-I conditions.
Our analyses of Bid revealed that Bid partitioned to the cytoplasm in healthy cells (IGF-I conditions) but that it translocated to the mitochondrial fraction after glutamate-treatment.
Thus it appeared that the condition manipulation had been successful in leading to different styles of processing in the two CBM-I conditions.
In each subject, we identified area V3A by comparing the "bmC-i > mC-i" conditions in the localizer; and area LOC by pooling activity in the two intact-object conditions and comparing these with the scramble condition (i.e., "bmC-i + mC-i > mC-s").
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Justyna Jupowicz-Kozak
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