“…The equation for computing the bandgap of binary compound semiconductors can be expressed empirically as Equation ().
where C = 43 is the empirical constant, V a and V c represent the valence electron number of the anionic and cationic atoms, respectively, and A a and A c represent the atomic number of the anionic and cationic elements, respectively. Table 2 shows the calculated and measured values of the bandgaps of some materials, [
70,71 ] and as plotted in Figure , which shows that this rule has nice adaptability in most compound semiconductors, and transition metal oxides often exhibit excellent semiconductor characteristics. However, due to the presence of an unfilled d‐electron shell in transition metals, transition metal oxides like ZnO, CuO, and Cu 2 O exhibit significantly wide bandgaps.…”