The observed decrease in PAA-solution pH upon addition of PSSNa suggests an inter-penetration of the two polymer chains, thus the polymer compatibility, in solution.
Organic bulk heterojunction solar cells using n-type inorganic metal oxide nanostructures as the electron transport channel have attracted considerable attentions because of its improved ambient device stability, low-cost manufacturing, and compatibility to solution fabrication process [1 4].
The QDs have been actively investigated for LED applications because of their attractive properties of size-tunable band gaps, good photostability, superior photoluminescence efficiency, and compatibility with solution-processing methods.
Moreover, thanks to a SOM design enhancing a full compatibility among solutions exploiting the same microprocessor architecture, multi-core capabilities can be easily exploited (i.e., a new SOM with the same pinout and embedding a microprocessor with a greater number of cores can work in a plug&play manner).
Therefore, due to its effectiveness, efficiency, and compatibility, the GTCFC solution is ready for applications on COTS processors on pico-satellites in their real space missions.
Solar cells based on nanoparticles have attracted intense attention in view of their compatibility with the solution synthesis of materials, low-cost fabrication of devices, and large area flexibility.
The addition of surfactant reduced the cohesion forces, therefore reducing the surface tension and increasing the wettability; this resulted in an improved compatibility between the solution and the fruit skin surface.
Table 3 pH measured for the five solutions shown in Fig. 7 Solution EDTA concentration, wt% pH 1 5 4.3 52 5 5.26.345 6.34 5 5 7.20 5 5 8.44 Open image in new window Fig. 7 Effect of pH on EDTA/seawater solution compatibility. Figure 8 shows two different coreflooding experiments at two different EDTA pH values.
Under the assumptions that the boundary functions belong to (C^{4,lambda }), (0<lambda<1), on the faces, are continuous on the edges, and their second-order derivatives satisfy the compatibility condition, the solution to their difference schemes converges uniformly on the grid with the rate of (O(h^{2})).
