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Figure 3.40 The evolution of the self-consistent potential VCB + Vp, with the number of . iterations /, for a single modulation doped heterojunction

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Figure 3.40 shows the evolution of the self-consistent potential, VCB + Vp, with each iterative step. After the first solution of Schrodinger's equation, the potential V consists entirely of the band-edge potential VCB and clearly defines the single heterojunction. However, as the iteration proceeds the charge carriers are drawn towards the interface and form a triangular well potential a process often referred to as band bending. This is vividly illustrated by Fig. 3.41, which shows the corresponding evolution of the electron wave functions.

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This section has merely 'scratched the surface' of transistor modelling, and has been used to illustrate the applicability of quantum and electrostatic theory to everyday electronic devices, as well as the more esoteric semiconductor structures concentrated on in this work. For more information on heterojunction-based transistors see Kelly [7], Ch. 16, or more specialised works, such as [70 73]. 3.22 BAND FILLING One way of measuring the energy levels of quantum well systems is via the use of spectroscopy, which involves illuminating the semiconductor with light from a laser. If the photon energy is greater than the bandgap then, in the bulk material, electrons are excited from the valence-band states to the conduction-band, which depending in more detail on the excitation energy, can produce pairs of free-electrons and freeholes, or excitons (see 6). In a quantum well system, the photons must have additional energy in order to overcome the electron- and hole- ground-state confinement energies as well. In a doped system, e.g. n-type, many electrons already exist in the conduction band, and thus spectroscopic measurements will observe the self-consistent solutions, Ee1s.c.andEh1S.C.for the confinement energies. However, in addition there is another effect which may or may not be large enough to observe. Thus far, it has been assumed that there are an unlimited number of states available to electrons (or holes) when they are introduced as extrinsic carriers; note

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The dotdotdot notation is convenient in the very simplest cases. But it has a number of disadvantages in more complicated cases. It can become cumbersome and it is prone to error. Most importantly, however, it puts a major burden on the reader, requiring them to interpolate from a few example values to the general term in a bag of values. The so-called 'Sigma' notation is a popular notation for continued summations. An example is the sum of the squares of all numbers from 0 up to and including the number n which, in Sigma notation, is written

This chapter gave a short overview of rough set theory, mainly to illustrate a different set theoretic approach to vagueness and uncertainty, and to show the equivalences and differences with fuzzy set theory. There is a vast source of literature on rough sets, and the reader is encouraged to read more on this very young field in Computer Science.

Figure 3.41 The evolution of the self-consistent wave functions, with the number of iterations J, for a single modulation doped heterojunction

Similarly, the 'Pi' notation is used to denote a continued product. For example, the factorial of number n is defined to be the product of all numbers from 1 up to and including the number n. In dotdotdot notation this would be written

however (see 2) that the density of states has been derived for two-dimensional systems. Thus excitation can only occur when the photon energy is sufficiently large to excite an electron into an empty state, see Fig. 3.42. At low temperatures, the Fermi edge defines a sharp boundary between the filled states f F D ( E ) = 1 and the empty states /FD(E) = 0, and hence the minimum excitation energy must overcome this additional component, i.e.

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