The adequate fire protection of storage vessels to guard against their catastrophic failure is recognised to be of key importance.
The particle pulverization is identified to be of key importance affecting electrochemical properties of the Laves phase alloy.
We identified a panel of 14 oncogenes previously reported to be of key importance in lung adenocarcinoma (Fig. 1, upper panel).
The adequate fire protection of liquefied petroleum gas (LPG) storage vessels to guard against their catastrophic failure is recognised to be of key importance.
The distance between the stop codon of the upstream gene and the start codon of the downstream gene was demonstrated to be of key importance in translational coupling (Levin-Karp et al. 2013).
These granites form a body of unknown dimensions and petrogenesis, the study of which will be of key importance for understanding the geology and crustal architecture of this region.
Finally, recent progress towards elucidating the influence of glycosylation on peptide conformation will be of key importance to fully understanding the role of carbohydrates in the function of glycopeptides.
In conclusion, overcoming AEPSs, and moving towards a more Long-Term Energy Policy Approach (LTEPA) will be of key importance for individual Member States, if the 2020 primary energy target is to be fulfilled.
Our results evidence that microrelief features, marked by low topographic amplitudes, are determinant for the formation and distribution of phyllosilicates in calcareous soils; and, thus, may be of key importance for predicting the occurrence of contrasting mineralogy in soils derived from calcareous rock.
The objective of this study was to understand whether full-time professional CHWs can potentially work with volunteers in the community to widen their reach and scope and if so what motivators might be of key importance to the CHVs remaining active in the field.
Lemma 3.2 [12]Suppose that E is a uniformly convex Banach space and 0 < p ≤ t n ≤ q < 1 for all n ∈ N. Let { x n } and { y n } be two sequences of E such that lim sup n → ∞ ∥ x n ∥ ≤ r, lim sup n → ∞ ∥ y n ∥ ≤ r and lim sup n → ∞ ∥ t n x n + ( 1 − t n ) y n ∥ = r hold for some r ≥ 0. Then lim n → ∞ ∥ x n − y n ∥ = 0. We now establish a result which will be of key importance for the main result.
