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{ ( K k < K A xkxy = C } . Calculate appropriate values for a, b, c and d. (Note: the guard 'true' may of course be replaced by 'odd.k'. We choose the weaker guard because correctness is not compromised. In fact, when k = 2 the assignments k := k-l and k := k^2 are equivalent. The non-determinism in the conditional statement thus allows us to postpone the decision on how to handle such cases until the complete program has been calculated. At this later stage, we may choose to strengthen either of the guards in order to improve the efficiency of the program.) D

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The main advantage of Takagi-Sugeno controllers is that it breaks the closed-loop approach of the Mamdani controllers. For the Mamdani controllers the system is statically described by rules. For the Takagi-Sugeno controllers, the fact that the consequent of rules is a mathematical function, provides for a more dynamic control.

where Eg is the semiconductor bandgap. With this new form of the effective mass, the Schrodinger equation then becomes:

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In this section, we show how the rule of sequential composition is combined with the skip rule and the conditional rule in constructing a small program. Suppose that a programming language does not have a direct implementation of integer division by 2. However, it is required to write a program that will implement the assignment m := m+ 2 for a given positive integer ra. Formally, using ghost variable M to record the initial value of ra, the problem is to construct a statement S such that If the programming language does not provide a division-by-two operation, it must provide some other more primitive operation. Let us suppose that the language does have a division-by-two operation in the case that the supplied argument is positive and even. Let us denote this operation by rot (short for rotate). Then, what we may assume is that the function rot satisfies, for all k, (Kk A even.k => rot.k = k+2 . (10.13)

which can be solved by using the iterative shooting equation (equation (3.53)) as before, but with the additional feature of adjusting the effective mass for each energy E.

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This chapter gave a short summary of fuzzy controllers and three types of controllers, namely table-based, Mamdani and Takagi-Sugeno. While only a few aspects of fuzzy systems have been covered in this and the previous chapters, the theory of fuzzy systems is much larger than what was covered in this part of the book. The interested reader is encouraged to read more about the subject, especially on the vast number of applications.

That is, rot.k correctly computes the integer division k-=-2 in the case that k is positive and even. We also assume that the language implements a test even that determines whether a given argument k is even or not. Finally, we assume that the language has an operation dec (short for decrement) that subtracts one from a given strictly positive integer. That is, dec satisfies, for all k, 0<k => dec.k = k-l . (10.14)

Figure 3.28 The difference in ground-state energy of an electron at the subband minima in a GaAs single quantum well, with and without non-parabolicity, AE = E 1 (with) E1 (without), for a range of Gai_x Alx As barrier concentrations x

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