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33, which plots the electric field strength E due to the charge distribution (as defined in equation (383)) along the growth axis of the heterostructure First, the field does reach zero at either end of the structure, which implies charge neutrality In addition, the zero field point at the centre of the structure reflects the symmetry of the charge distribution The electric field strength itself is not an observable, merely an intermediate quantity which can be useful to plot from time to time; the quantity which is significant is, of course, the potential due to this charge distribution Fig 334 plots the potential as calculated from equation (381), as usual defining the origin, in this case for the potential, at the effective infinity u at the left-hand edge of the barrier-well-barrier structure.

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The lower approximation is the set of objects which can be classified with full certainty as members of X, while the upper approximation is the set of objects that may possibly be classified as belonging to X. The region, BNB(X) = BX -BX is defined as the f -boundary of X. If BNs(X) = 0, then X is crisp with reference to B. If BNB(X) / 0, then X is rough with reference to B. Rough sets can thus be seen as a mathematical model of vague concepts. Vagueness can then be defined as

16.6 Summary

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Again, the symmetry of the original heterostructure and doping profiles are reflected in the symmetric potential The potential is positive at the centre of the well since the system under consideration consists of electrons in the conduction band, so any test charge used to probe the potential is also an electron which would be repelled by the existing charge The carrier density in this single quantum well is reasonably high at 2xl0 1 2 cm 2 , and this produces a potential of up to 4 meV; while this is.

Exercise 16.3. Earlier on, we said that what is transmitted is the remainder after dividing xmxP by Q, where P is the data polynomial. This means that the input polynomial is terminated by m zeros. A direct implementation in hardware of the program in Figure 16.7 would therefore involve a delay of m steps inputting the trailing zeros before the remainder could be output. Develop a program that eliminates this undesirable delay by taking as invariant the property degree.r < degree.Q A (3d :: xmxP = Q_xd

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small compared to the conduction band offset, which is usually of the order of one or two hundred meV or more, it could still have a measurable effect on the energy eigenvalues of the quantum well.

A vague concept has a non-empty boundary region, where the elements of that region cannot be classified with certainty as members of the concept. All elements in the boundary region of a rough set therefore have an associated degree of membership, calculated using the rough membership function for a class E,

3.18 SELF-CONSISTENT SCHRODINGER-POISSON SOLUTION The energy eigenvalues are calculated by considering the introduction of a further test electron into the system and incorporating the potential due to the carrier density already present into the standard Schrodinger equation, i.e. the potential term V(z) in equations (2.96) or (3.43) becomes:

Summary

where VCB represents the band edge potential at zero doping and the potential due to the non-zero number of carriers, i.e. the charge density p, is represented by the function Vp. The numerical shooting method, described in detail earlier in this chapter, can be used without alteration to solve for this new potential, which will thus yield new energies and wave functions. The latter is an important point since the potential due to the charge distribution is itself dependent on the wave functions. Therefore, it is necessary to form a closed loop solving Schrodinger's equation, calculating the potential due to the resulting charge distribution, adding it to the original bandedge potential, solving Schrodinger's equation again, and so on a process which is illustrated schematically in Fig. 3.35.

Cyclic codes are used to add redundancy to transmitted data in order to detect and/or repair transmission errors. Computation of cyclic codes involves remainder computation in an algebra of polynomials. Two algorithms have been discussed for computing cyclic codes. One is similar to long division in integer arithmetic, and the second is an on-line algorithm suitable for direct implementation in hardware.

Using the rough membership function, the following definitions are valid:

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Data Matrix, also named ECC200, 2D Data Matrix barcode, is a two-dimensional matrix barcode commonly used to mark small items. Being space-efficient, Data Matrix is recommended by America's EIA for labeling small electronic components. Please download KA.Barcode for ASP.NET demo package freely.

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