Sentence examples for mean ledge thickness from inspiring English sources

Furthermore, the mean ledge thickness of nanowalls is found to decrease with the Zn(NO3 2·6H2O concentration.

Figure 2 summarizes the changes in the mean ledge thickness of nanowalls and the film thickness as functions of the Zn(NO3 2·6H2O concentration and deposition time, respectively.

The diameter of ZnO nanowires is found to decrease with decreasing Zn(NO3 2·6H2O electrolyte concentration (Fig. 5a), similar to that observed for the mean ledge thickness of nanowalls (Fig. 2a).

By fine-tuning the deposition conditions, particularly the initial Zn(NO3 2·6H2O electrolyte concentration, the mean ledge thickness of the nanowalls (50 100 nm) and the average diameter of the nanowires (50 120 nm) can be easily varied.

By judiciously manipulating the deposition conditions, the mean ledge thickness of the nanowalls and the diameter of the nanowires can be controlled over the ranges of 50 100 and 50 120 nm, respectively.

The mean ledge thickness of nanowalls obtained at Zn(NO3 2·6H2O concentrations of 0.2, 0.175, 0.15, 0.125, and 0.1 M (for 20 min deposition time) are 88, 81, 70, 62, and 58 nm, respectively, which follows an almost linear trend (Fig. 2a).

However, there are only a limited number of detailed reports on the dimensional control of the length and diameter of ZnO nanowires [28, 38], and no study is available on controlling the ledge thickness of nanowalls and indeed other similar kinds of two-dimensional (2D) ZnO nanostructures (such as nanoplatelets, nanosheets, and nanodisks).

By carefully changing the electrolyte concentration, it is possible to produce nanowalls and nanowires with controllable ledge thicknesses and diameters, respectively.

Fig. 9 The mean magnetic thickness map.

The mean total cross-sectional intimal area or the mean intimal thickness normalized to the medial thickness were calculated for each arterial section.

Mean Epithelial Thickness.