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for the cubic and the hexagonal crystals, respectively. Finally, to deform the crystal lattice a certain amount of energy is needed. The sum of the work done by the stress components acting on the crystal defines the strain energy as another important parameter influencing the crystal strain state. In terms of the strain components with respect to the validity of Hooke's law, the strain energy per volume unit can be expressed in the matrix notation as:

(3.18)

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State in words what each universal quantification expresses. The second universal quantification expresses the fact that every element in the 'small' segment is less than every element in the large' segment. Is this quantification implied by the other two quantifications Is it possible to remove this quantification without affecting the meaning (In other words, is it implied by the remaining terms ) Justify your answer. D Exercise 14.3 (Finding the K smallest values). Suppose it suffices to find K smallest values in the array. Formally, the given precondition is 0 ^ K ^ N and the postcondition is Develop an algorithm to solve this problem. D

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The strain energy density always has to be greater than zero. Furthermore, the crystal system reaches the most stable strain state for the minimal value of the strain energy a condition which is used in the derivation of strain balancing in Section 7.3. For cubic semiconductors, equations (7.12) and (7.14) give the elastic energy as:

whilst for hexagonal crystals it takes the form:

14.3 Summary

Figure 3.4: Jordan simple recurrent neural network where (z/+2,P, , zI+1+K,,p) = (0 1 ,p(t - 1), , oK,P(t - 1)).

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7.2 STRAIN IN QUANTUM WELLS The effects of strain are of particular interest in quantum well structures. If a thin epitaxial layer is deposited on a much thicker substrate (usually assumed to be infinitely thick in comparison to the epitaxial layer) then the lattice constant (a/) in the growth plane (perpendicular to the growth direction) of the layer will be forced to change to try and equal the lattice constant of the substrate (ao). As a consequence, the crystal lattice is under biaxial stress along the growth interface and while no force is applied along the growth direction the crystal is able to relax freely along that direction. Therefore, the stress has only two diagonal components o1 and 02 while 03 and the shear components are zero. Hence, in the matrix notation the stress in the epitaxial (quantum well) layer can be written as:

Many computer applications involve sorting and searching. This chapter has presented two classic examples of sorting and searching algorithms.

The existence of biaxial stress results in the appearance of an in-plane strain. Growth which allows the lattice constant of the epitaxial layer to fully equal (match) the substrate is usually referred as pseudomorphic growth. In such cases, the in-plane strain can be easily calculated as:

A time-delay neural network (TDNN), also referred to as backpropagation-throughtime, is a temporal network with its input patterns successively delayed in time. A single neuron with T time delays for each input unit is illustrated in Figure 3.5. This type of neuron is then used as a building block to construct a complete feedforward TDNN. Initially, only Zi,p(t), with t = 0, has a value and zi,p(t t') is zero for all i= 1, ,I with time steps t' = 1 , - - - , T ; T is the total number of time steps, or number of delayed patterns. Immediately after the first pattern is presented, and before presentation of the second pattern,

14.3 Summary

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