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and postcondition (10.22). In this way, you will have constructed statements 51 and 52 such that the sequential composition 51; 52 has precondition (10.24) and postcondition

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but w = w(r) is a vector (a 6-component array). Note that the Hamiltonian is a Hermitian matrix with simple scalars as its elements (which depend on the material parameters) and wave vector components kx,ky, and kz. If the eigenenergies and the corresponding eigenvectors are found, the latter will obviously be lists of (possibly complex-valued) scalar constants. What would these mean It is implicitly assumed that the wave function has a plane wave form, i.e. all the 6 components of w have the common, plane wave type of spatial behaviour, i.e. ~ exp(ik.r). This makes them the components of the envelope wave function and, if interested in a more detailed form, each of them multiplies a corresponding basis state from the list in equation (10.1) and can be added together to construct the 'true' microscopic wave function of a state with energy E. The eigenvectors are generally 'full', i.e. their entries usually have non-zero values, which means that a plane-wave state has all the 6 basis states admixed. This is in contrast to the conduction band, where one usually deals with 'pure' spin-up or spin-down states. To have the usual meaning of a wave function, an eigenvector w has to be normalised to unity, i.e. all the components of a vector may have to be multiplied by a suitable constant so that:

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where rno(i,j) = [a\a mD(i,j)} and a is the Boolean variable associated with a, and n = \U/IND(B)\; V rno(Ei, is the disjunction over the set of Boolean variables, and A denotes conjunction.

10.7 Summary

is satisfied. The 't' symbol means the Hermitian conjugate, i.e. the transpose (a column-vector becomes a row-vector) followed by the complex conjugate (take the complex conjugate of all the elements). In order to find eigenenergies for a specified k, solutions can be sought to det|H E\ = 0, which delivers a sixth-order polynomial in the energy E. This could only be solved numerically, unless it is noted that it can be factored into two identical thirdorder polynomials thus allowing for analytic, though lengthy, solutions. However, the situation is quite simple at the zone centre, i.e. if we set kx = ky = kz = 0 the

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This chapter completes the discussion of non-looping programs. Rules for sequential composition, the skip statement and conditional statements have been given and applied to a number of simple programming problems. The use of guarded commands and non-determinism, rather than the conventional if-then(-else) statements, helps to avoid error and offers increased scope for improving the efficiency of programs without compromising reliability.

of charge, as shown in Fig. 3.31(b), is then just the sum of the individual contributions as follows:

The discernibility function f ( B ) finds the minimal set of attributes required to discern any equivalence class from all others. Alternatively, the relative discernibility function f ( E , B) finds the minimal set of attributes required to discern a given class, E, from the other classes, using the set of attributes, B. That is,

P,r := 0,0 ;

and has been introduced to account for the vector nature of E, i.e. if a single sheet of charge is at a position z', then for z > z1, E(z) = +o/(2e), whereas for z < z', E(z) = o/(2e). Note further that it is only the charge neutrality, i.e. there are as many ionised donors (or acceptors) in the system as there are electrons (or holes), or expressed mathematically:

{ Invariant: degree.r < degree.Q A (3d :: P = Qxd + r} } do true get.b { O^b^ I } ;

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