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In this derivation, the kinetic energy operator appropriate for a constant effective mass has been employed, but equally well as there is nothing which depends upon this form, the variable effective mass kinetic energy operator, i.e. (d/dz) (d/dz)(l/m*(z))(d/dz), could have been used. The final outcome is the same, namely that as the independent potentials V(y) and V(z) are simply those of a finite quantum well, then the (y) '(*) solutions for both the wave functions and the confinement energies follow as before (Sections 2.5 and 2.6). Fig. 8.9 shows the equivalent of Fig. 8.6 but with finite barriers, corresponding to Al concentrations of 20 and 40 % in Ga 1 _ x Al x As . The solutions were derived by combining the eigenvalues from two independent one-dimensional quantum well calculations, including the effective mass mismatch at the well (in this case wire) interface. The eigenvalues labelled '1,1' correspond to the ground state of the ymotion combined with the ground state of the z-motion. The others represent the combinations formed between the lowest two energy states in each direction. The behaviour of the energy with the length of the wire side is qualitatively similar to the infinite barrier case, i.e. there is degeneracy between the 1,2 and the 2,1 solutions, the ordering of the energy levels is the same and the eigenvalues decrease with increasing wire side. The corresponding charge densities [ w ( y , z ) w ( y , z)] are plotted in Fig. 8.10 for a cross-section of the wire for these same four eigenstates. Again the behaviour is

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what actually happens to people who don t le their taxes (or who le them late) This is a partial list of penalties and assessments that late lers and non lers can hope to enjoy: Failure to le: 5 percent per month up to a maximum of 25 percent per month; if more than 60 days have passed, the penalty may not be less than the lesser of $10000 or 100 percent of the tax due on the return In cases of fraudulent failure to le, the penalty is 15 percent per month to a maximum of 75 percent Substantial understatement: 20 percent of the total tax for understatement An understatement of your tax liability is substantial if it exceeds 10 percent of the total tax due or $5,000.

Figure 8.9 The confinement energy, Ey,z = Ey + Ez, in a square cross-section GaAs quantum wire surrounded by finite height barriers of Ga 0.8 Al 0.2 As (left) and Ga0.6Al0.4As (right)

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This penalty will not be imposed if you can convince the IRS that the position you took in preparing your return and in reporting your liability was based on reasonable authority Failure to pay tax when due: One-half of 1 percent for each month the tax remains unpaid to a maximum of 25 percent Frivolous return: $50000 (I always think of a guy I know that used to write a lengthy antigovernment statement on the face of his return and then le it without any numbers That s the only time that I ve actually seen this penalty imposed) Failure to le information returns: 15 percent for returns led within 30 days of the due date, 30 percent for returns led after the due date but by August 1, or 50 percent for returns either led after August 1 or never led.

similar to the infinitely deep wire case, with the same distribution of maxima and minima. However, the main difference is, of course, that the finite barrier height allows for a significant 'leakage' of the wave function into the surrounding material. It is this interaction with the 'potential pillars' located outside of the wire at each corner, which originate from the approximated potential in Fig. 8.8, which limits the applicability or accuracy of this simple model. For this relatively narrow (l00 Ax100 A) wire, the scale next to the ground-state charge density in Fig. 8.10 (top left), implies that, roughly speaking, probably around 80 90 % of the charge is confined within the wire. Thus the effect of the approximate potential outside of the wire will not be too substantial. However for the higherenergy states more of the 'lighter shade' is outside the wire, and thus it would be expected that this approximation would be worse. The same effect would be true when reducing the length of the wire side. This simple approach to the finite quantum wire is just a way of understanding the basic physics and being able to predict qualitatively how the electronic properties change with the system parameters. For a more complete description, a full twodimensional Schrodinger solution may be required (see [160,163]), or alternatively the empirical pseudopotential approach (see 13) may be employed. The energy eigenvalues Ey,z could be improved by considering a perturbation on the two-dimensional system which removed the '2V potential pillars. Using first-order perturbation theory, the change in energy of a level would be given by:

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