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Surface and bulk passivation of multicrystalline silicon solar cells by ...

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45<br />

where, Δn is the injected carrier concentration.<br />

A schematic <strong>of</strong> the complete numerical algorithm, proposed <strong>by</strong> Girisch, allowing<br />

for the calculation <strong>of</strong> surface velocity rates under the assumption <strong>of</strong> flat quasi-Fermi<br />

levels in the depletion region <strong>and</strong> for given values <strong>of</strong> Q, Δn <strong>and</strong> V is shown in Figure 3.4<br />

[82].<br />

This formalism was later adopted <strong>by</strong> Aberle et. a1.[83] who used this theory<br />

successfully to explain the measured injection level dependence <strong>of</strong> surface recombination<br />

velocity (Sett) for the Si-SiO2 interface.<br />

Low Seff <strong>of</strong> the PECVD SiO2-passivated Si surfaces is attributed to the<br />

combination <strong>of</strong> moderately low density <strong>of</strong> interface states at midgap (Di t= (1—<br />

10)x 1010cm-2eV-1) <strong>and</strong> a high positive oxide fixed charge density Q0X [(1-10)x 10 11 cm 2]<br />

[84]. The presence <strong>of</strong> a positive charge leads to a downward b<strong>and</strong> b<strong>and</strong>ing (Ís) at the<br />

Si/SiO2 interface. The large ΨΡs lowers surface hole concentration for recombination <strong>and</strong><br />

consequently reduces the Se" Therefore, even for a moderately high Di 1, it is possible to<br />

get low Seff with higher QoX. Modeling results <strong>of</strong> the dependence <strong>of</strong> Sett on Q 0 for<br />

different interface-state densities are shown in Figure 3.5 for an injection level <strong>of</strong><br />

(a) 1014cm-3 <strong>and</strong> (b)1016cm-3 respectively [84].

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