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Thus it might be concluded that the 2D wave function is a reasonable approximation when the donor is in the barrier, although as the graph shows, for donors in the well, considerably lower energies can be obtained by using a spherical hydrogenic term. Recalling the variational principle, then the lower energies obtained imply that the 3D approximation to the wave function is a more accurate representation than the 2D case. When coupled together with the computational advantage, as mentioned above, then the argument in favour of the 3D trial wave function is clear. Figure 5.11 displays the total wave function, u = x(z)e r/t for the range of donor positions across the quantum well. 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This wave function has the advantage that all of the relevant integrations can be performed analytically, which leads to a quick evaluation of the otal energy E. 5.6 INCLUSION OF A CENTRAL CELL CORRECTION As mentioned earlier, the use of the bulk dielectric constant has to be employed with a note of caution. In the majority of cases its use is probably fine; however, it is worthwhile noting that there is a scheme for accounting for a change in the permittivity of the material as the electron approaches the donor. This occurs as the degree of electronic shielding is reduced and is known as the central cell correction . This extension takes the form of an additional factor in the Coulombic potential term, which, for the purpose of illustration, is taken to be as follows:.Related: Trial, demo, or evaluation versions are usually limited either by time or functionality (such as no apability to save projects). Some trial versions are very sensitive to system date changes. 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