A smaller amount have energy levels above the forbidden gap, and this is the conduction band.
2.
Also in the range 0 \ leq q \ leq q _ { max } = m a V \ hbar ^ 2 \ pi all energies of the surface states fall into the forbidden gap.
3.
The ratio of the spin-orbit splitting of the bands to the forbidden gap becomes a parameter that evaluates the effect of spin-orbit coupling, and it is generically of the order of unity.
4.
Demonstrating the band splitting at the edges of the Brillouin zone, where the width of the forbidden gap is given by 2V . The electronic wave functions deep inside the crystal, attributed to the different bands are given by
5.
If spin-orbit splitting of energy levels \ Delta _ { so } is comparable to the forbidden gap E _ G, the effective mass of an electron m ^ * and its " g "-factor can be evaluated in the framework of the Kane scheme, see k \ cdot p perturbation theory
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