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Figure 2 Ultimate efficiency of square arrays of vertical nanowires.
The best vertical nanowire has an ultimate efficiency of 29.7%.
The ultimate efficiency of an ideal double-pass thin film with L = 684 nm is 17.9%.
Figure 4 Ultimate efficiency of vertical nanowire and tilted nanowire arrays as a function of incidence angle θ.
(f) Ultimate efficiency of the hybrid structure as a function of P at a fixed D/P ratio of 0.5.
(a) The ultimate efficiency of SNHs as a function of lattice constant a and hole opening ratio d/a.
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Theoretically, the ultimate efficiency (UE) of a solar cell can be expressed as U E=frac{E_gcdot {I}_{SC}/ e}{100 mW/ c{m}^2cdot {A}_{SC}}, (12).
Compared to SiSNH arrays, the ultimate efficiency trend of HSiSNWH arrays increases promptly or degrades slowly due to the additional resonances, as the filling ratio of SiSNH arrays is varied from 0.20 to 0.70.
To quantify the effect of the randomness on the solar cell performance, we have compared the ultimate efficiency [36] of the P-SiNW and R-SiNW structures and found that it is substantially improved from 16.9 to 27.2 % when there is randomness in the SiNW array.
A number of studies have evaluated feasibility of continuous glucose sensors, which in theory provide ultimate efficiency and safety of control.
Figure 4f summarizes the ultimate efficiencies for the simulated structures as a function of P at a fixed D/P ratio of 0.5.
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