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Care must be taken when manipulating quantifications to ensure that free variables are not 'captured' by a quantifier and, conversely, bound variables are not 'released' from their binding As a general rule, you should always be aware of which variable occurrences in an expression are free and which are bound Application of algebraic laws is invalid if free variables become bound or, vice versa, bound variables become free Care is also needed to ensure that a dummy name does not occur twice in a list of dummies (This can occur, for example, when unnesting quantifications) And care is needed in the process of substitution substituting an expression for a variable should only replace free occurrences of the variable Understanding the distinction between free and bound occurrences of variables will enable you to easily avoid any pitfalls Exercise 113 Identify all occurrences of free variables in the following expressions..

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Figure 4.10 displays the Gaussian fit to the T.R.I.M. data of Fig. 4.9, described by the parameter o=1700 A, together with the modified data for the purpose of this example, given by a=600 A. In real systems where intensive investigations for a particular semiconductor multilayer with a particular ion implantation dosage are carried out, it would be necessary to relate the diffusion coefficient to the absolute vacancy concentration; however, in these present demonstrator examples of the numerical solution to the diffusion equation, it suffices to say let D be proportional to pvacancy, and furthermore, choose the constant of proportionality to be 10 A2s-1, i.e.

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[Girosi et al 1995] F Girosi, M Jones, T Poggio, Regularization Theory and Neural Networks Architectures, Neural Computation, Vol 7, 1995, pp 219 269 [Goldberg 1989] DE Goldberg, Genetic Algorithms in Search, Optimization, and Machine Learning, Addison-Wesley, 1989 [Goldberg and Deb 1991] GE Goldberg, K Deb, A Comparative Analysis of Selection Schemes used in Genetic Algorithms, in GJE Rawlins (ed), Foundations of Genetic Algorithms, Morgan Kaufmann, 1991, pp 69 93 [Grosso 1985] P Grosso, Computer Simulations of Genetic Application: Parallel Subcomponent Interaction in a Multilocus Model, PhD Thesis, University of Michigan, 1985 [Gu and Takahashi 1997] H Gu, H Takahashi, Estimating Learning Curves of Concept Learning, Neural Networks, Vol 10, No 6, 1997, pp 1089 1102 [Hagiwara 1993] M Hagiwara, Removal of Hidden Units and Weights for Back Propagation Networks, Proceedings of the 1993 International Joint Conference on Neural Networks, Vol 1, 1993, pp 351 354.

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Given this, Fig. 4.11 displays both the initial and final alloy concentration profile after 200 s of diffusion described by equation (4.16) for a generic 150 A AC/50 A A 1-x B x C superlattice/multiple quantum well. As expected, the central wells have diffused considerably more than those near the edges where the diffusion coefficient is lower. The exaggerated z-dependence of V has fulfilled its goal in this illustration of producing a much clearer depth dependence than previously published for a realistic system (see for example [98]). Photoluminescence measurements on diffused systems such as those shown in Fig. 4.11 would exhibit a broadened emission line, as the photogenerated carriers in the central wells would have a different energy to those in the outer wells. This

Exercise 11.4. Evaluate the left and right sides of the following equations. Hence, state which are true and which are false. (a) < I / : l ^ j X 3 : 4 x i > = (Zk:l (b) < Z j : l < . / < (c) (S; : l^jX (d) (Sj: l < j X 3 : (Zj:j = l:4x,/ = <Zk: 1 ^ k ^ 3 : (Xj:j = 1 :4xk . D

Figure 4.11 Alloy concentration profile x after 200 s of diffusion described by the depth dependent coefficient of equation (4.16)

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