Sentence examples for retraction into from inspiring English sources
A simple framework has been provided to model the insertion and partial retraction into peripheral nerves, resulting in the opening of wings.
Supported by data presented herein and our previous observations, we propose a new hypothesis on the mechanism of trophozoite detachment from the host epithelium based on epimerite retraction into the protomerite.
"There's been a retraction into gay camps, and this is the appeal of Up Your Alley over Folsom".
In its insensitivity to abrogation of microtubule dynamics by taxol, polarization of T-cell centrosomes to the target, rather, parallels other types of microtubule rearrangements characteristic of leukocytes: during initiation of migration in neutrophils [39] and during retraction into the uropod in motile T cells [40].
Understanding the constraints on assembly of the complex in vivo – including retraction into the cytosol when the amount of Chl is insufficient [ 12] – and the order in which Chls are bound, will require new experimental design.
Let be a continuous retraction from into the closed convex subset.
The accumulation of Au from long-range edge retraction resulted into the separation of Au and Ni, which are affected by alloying between the two elements.
A set D is said to be a sunny nonexpansive retract of C if there exists a sunny nonexpansive retraction from C into D [7, 8].
Let Q C be the sunny nonexpansive retraction from X into C. Let the mappings A, B : C → E be α-inverse strongly accretive with α ≥ K 2 and β-inverse strongly accretive with β ≥ K 2, respectively.
Let C and D be nonempty subsets of a real Banach space E with (Dsubset C) and let (Q_{D} Cto D) be a retraction from C into D. Then (Q_{D}) is sunny and nonexpansive if and only if bigllangle z-Q_{D} z),J bigr(y-Q_{D}(z) bigrranglerangleq0eq0 for all (zin C) and (yin D), where J is the normalized duality mapping of E. [21].
Let C and D be nonempty subsets of a real Banach space E with D ⊂ C, and let Q D : C → D be a retraction from C into D. Then Q D is sunny and nonexpansive if and only if 〈 z − Q D ( z ), J ( y − Q D ( z ) ) 〉 ≤ 0. for all z ∈ C and y ∈ D, where J is the normalized duality mapping of E. Lemma 2.2 [2.2.
