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Interestingly, in the absence of poly IG), the "dense" C strand had a lower molecular weight than the "light" W strand.
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Dense carbon (C) and entangled carbon nanofiber (CNF) layers were deposited on nickel foils by decomposition of ethylene in presence of different H2 concentrations at 450 °C for different reaction times.
Microscopic investigations has indicated the development of a dense C-S-H gel and interfacial transition zone.
Its development can be preceded by a narrow, dense, C-shaped convective band.
Individual stimulated functional reeler columns (Fig. 2 B) as well as heat maps showing activated excitatory neurons in reeler (n = 6 columns; Fig. 6 H), contained various spots of dense c-fos-positive neurons at different levels of the cortical depth (Figs 2 B and 6 H).
In a Banach complex space ( X, ∥ ⋅ ∥ ) we consider a closed unbounded linear operator with the norm dense domain C 1 ( A ), A : C 1 ( A ) ⊂ X ⟶ X.
Now, Lemma 2.1 yields the fact that the range of the operator Δ a, b − λ I is not dense in c 0. This implies that λ ∈ σ r ( Δ a, b, c 0 ).
By Lemma 2.3, we can deduce Φ ( w ) ≡ 0 from Φ ( k ) = 0 for all k ∈ N. Thus E is dense in C α. Now we proceed to construct dense periodic subset of C α with the help of E. We claim that for each point λ of the unit circle, the series ∑ n = 0 + ∞ λ n ( x + n a ) k (10).
Since ({ y_{n}}) is dense in C, we deduce (lim_{nrightarrowinfty} |x_{n} - x|= r_{0}) for all (xin C). □.
Fig. 5 Comparisons of tree segmentation between manual operation and TreeVaW in a sparse subplot (a-b) and a dense subplot (c-d); (a) and (c) are manual results; (b) and (d) are TreeVaW results.
We are going to show that E is also dense in C α.
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