IntroductionThe effect of the spin-orbit (SO) interaction on a free charge carrier spin in semiconductors is twofold. First of all, it reorders the band structure at the center of the Brillouin zone, a typical example being the valence band rearrangement in elementary and compound semiconductors and appearance of new, SO split-off band. Secondly, the SO interaction lifts off the spin-splitting in otherwise degenerate energy bands, for example of the doubly degenerate Kramers pairs, if a semiconductor lattice or QW does not possess the inversion symmetry. This is a typical situation found in A 3 B 5 and A 2 B 6 compounds. Usually the former effect is much stronger than that of the spin-splitting of Kramers pairs. Typical values of the spin-orbit split-off energy D lie in the range of 0.1-1 eV [1], while the degenerate band spin-splitting energies are of the order of 0.01 eV for room temperature free charge-carriers [2,3]. The rearrangement of the energy bands and appearance of D is also reflected in carrier spin properties too: the average spin magnitude of the free carrier begins to depend on spin direction and magnitude of the wave vector [4].In the inverted band semiconductors represented by HgTe the energy gap g E has a negative value. The branches of conduction band dispersion in these semiconductors are directed downwards and merge with the valence band continuum. The role of the conduction band is