This specific routine allows for the simulation of (lamellar) structures affected by various nature and density of layer defects (e.g., layer vacancies, isomorphic substitutions) and stacking defects (e.g., well-defined or random stacking faults, interstratification).
However, it shows the typical features of a detached single block (e.g., well-defined eigenfrequency, clear polarization).
Epidemiology textbooks typically discuss some of the methods that can reduce PBIS (e.g., well-defined protocols), but say little or nothing about the possible bias.
For this assessment, we devised a scale in which points were assigned for study parameters indicative of good quality (e.g., well-defined populations, clear definitions, valid measures).
With E-rGO, well-defined oxidation peaks for AA, DA, and UA located at 52, 220 and 350 mV, respectively, showed up (Figure 4B), indicating the independently electrochemical oxidation of each analyte.
The functional E ( u ) is well-defined according to the Sobolev embedding theorem (see [15]).
The conditions (a) and (b) of Definition 7.1 (ii) insure that the target (i') of any such map f lies in (I_{le n-1}), so that (E(i')) is well-defined, and (c) insures that the category (overline{I}(i)) is finite, so that the limit exists.
So, F ~ e Open image in new window is well-defined function F ~ e : T e G → [ 0, ∞ ), F ~ e ( X ) > 0 ifX ≠ 0 Open image in new window. We can easily see that F ~ e ( X ) = 0 Open image in new window if and only if X = 0. Clearly F ~ e ( λX ) = λ F ~ e ( X ) Open image in new window for any X ∈ T e G, λ > 0.
Since S is one-to-one on E, then Θ is well-defined.
As g is one-to-one on g(E), so G is well-defined.
