Sentence examples for maximum capacity values from inspiring English sources

Thermal processing in pellets at maximum heating rate promotes better crystallographic ordering of hexagonal LiNi0.5Mn0.5O2 and maximum capacity values irrespectively of chemical composition of the precursor.

Maximum capacity values over 100 cycles of 470 μA h cm−2 μm−1 and 177 μA h cm−2 μm−1 are obtained for voltage ranges of 0.1 2.6 V and 1.0 2.6 V, respectively.

The collected batch equilibrium results confirmed the efficiency of newly functionalized NBent-NPA-OA nanosorbent to uptake the divalent ionic Zn/Co from their solutions (10.0 mL of 0.01 mol/L) with maximum capacity values 2.916 and 1.960 mmol g−1, respectively using 5.0 mg nanosorbent, pH 6.0 and 20 min contact reaction time.

The maximum capacity values were 1200.0 and 1266.7 μmol g−1 for (Pen) and (N-Si-Pen), respectively at pH 5. Sorption equilibria were established in ∼20 min and their data were well described by Langmuir, Freundlich and Dubinin Radushkevich models.

The maximum capacity values obtained with heat-treated and unheated Mg2Ni-based powders are presented in Table 2.

The uptake capacity increases with increasing pH and the maximum capacity values have been observed at pH 6.0, 5.5, 2.5, 5.5, 6.0, and 5.5 for lead, cadmium, chrome, copper, cobalt, and zinc, respectively.

A maximum capacity value of 1030 mA h g−1 was found during the first discharge, and capacity values higher than 400 mA h g−1 were still achieved after 10 cycles.

This new maximum capacity value was then multiplied by the 76% ratio for capacity utilisation derived above, and rounded down to the nearest integer value to provide an estimate of practical capacity (in tph).

Despite the successful results, the maximum capacity value of the ACe1-xMxO3-d composition was 119 mAhg−1 which is significantly lower than the capacity values reported for commercial AB5 alloys at room temperature.

This response corresponds to a system with perfectly orthogonal MIMO subchannels, and the capacity of the MIMO channel is then equivalent to that of n r independent SISO channels given as follows: C max=n r log2(1+ρ), C max corresponds to a maximum capacity value of 13.32 bps/Hz for a 2×2 MIMO system.

On the other hand, for a node j where a DC is not opened, (29) requires that the average demand in j cannot exceed the maximum capacity value among those DCs that are near enough to supply node j, plus the average uncovered demand.