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[Kamimura 1993] R Kamimura, Principal Hidden Unit Analysis: Generation of Simple Networks by Minimum Entropy Method, Proceedings of the 1993 International Joint Conference on Neural Networks, Vol 1, 1993, pp 317 320 [Kamimura and Nakanishi 1994] R Kamimura, S Nakanishi, Weight Decay as a Process of Redundancy Reduction, IEEE World Congress on Computational Intelligence, Proceedings of the International Joint Conference on Neural Networks, Vol 3, 1994, pp 486 491 [Karner 1967] S Karner, Laws of Thought, Encyclopedia of Philosophy, Vol 4, MacMillan, 1967, pp 414 417 [Kaski et al 2000] S Kaski, J Venna, T Kohonen, Coloring that Reveals Cluster Structures in Multivariate Data, Australian Journal of Intelligent Information Processing Systems, Vol 6, 2000, pp 82 88..

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The donor binding energy will be different, eg in a double quantum well, a superlattice and a diffused quantum well; in fact, it is just as sensitive to structure as a lone electron is Secondly, the donor binding energy and wave function are also a function of the donor position within the heterostructure The binding energy is, of course, different for a donor at the centre of a quantum well than it is for a donor at the edge of a well, as illustrated in Fig 53 Any theoretical study of the properties of neutral donors in a heterostructure necessitates solving the standard Schrodinger equation for the particular structure and.

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and, from the fact that there are 100 occurrences of 101, he concluded that the sum is (lOOxlOD/2, i.e. 5050. To do the same sum formally, for the more general case of summing a + bk for k = 0,1, . . . ,JV, we calculate as follows. The crucial step in Gauss's calculation, the reversal of the sequence of numbers, is the use of the translation rule in the second step.

with the inclusion of the additional Coulombic term representing the donor potential. Within the envelope function and effective mass approximations, the Hamiltonian for an electron confined in a heterostructure and in the presence of a shallow donor is merely the standard Hamiltonian of earlier, plus an additional term due to the Coulombic interaction as follows:

arithmetic (in order to introduce two summations) } rearranging (11.12) the second summation, using permutation k := N-k }

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[Kennedy and Eberhart 1995] J Kennedy, RC Eberhart, Particle Swarm Optimization, Proceedings of the IEEE International Conference on Neural Networks, Vol 4, pp 1942 1948, 1995. [Kennedy and Eberhart 1997] J Kennedy, RC Eberhart, A Discrete Binary Version of the Particle Swarm Algorithm, Proceedings of the Conference on Systems, Man, and Cybernetics, 1997, pp 4104 4109. [Kennedy 1998] J Kennedy, The Behavior of Particles, in VW Porto, N Saravanan, D Waagen (eds), Proceedings of the 7th International Conference on Evolutionary Programming, 1998, pp 581 589. [Kennedy 1999] J Kennedy, Small Worlds and Mega-Minds: Effects of Neighborhood Topology on Particle Swarm Performance, IEEE Congress on Evolutionary Computation, Vol 3, 1999, pp 1931 1938. [Kennedy and Eberhart 1999] J Kennedy, RC Eberhart, The Particle Swarm: Social Adaptation in Information-Processing Systems, D Corne, M Dorigo, F Glover (eds), New Ideas in Optimization, McGraw-Hill, 1999, pp 379 387. [Kohara 1995] K Kohara, Selective Presentation Learning for Forecasting by Neural Networks, International Workshop on Applications of Neural Networks in Telecommunications, Stockolm, Sweden, 1995, pp 316 323. [Kohonen 1987] T Kohonen, Context-Addressable memories, Springer-Verlag, 1987. Second Edition,

In the interests of generality, the potential V(z) describing the conduction-band-edge potential of the heterostructure will remain unspecified. The displacement between the electron and the donor is given by:

: ( K f c ^ N :a + bk) + < Z k : ( K f c ^ N :a + bk)) 12

where rd is the position of the donor along the growth (z) direction; note the origin of the x y plane has been defined on the donor atom for convenience. Note also, that for now the effective mass m* has been assumed to be constant, which leads to simplifications in the analysis. The increased localisation of the electron within the well ensures that this approximation has little effect on the final numerical values. The extension to include the effects of a varying effective mass will be discussed later.

a + b(N-k))) 12 { { { { addition is associative and symmetric: (11.15) } arithmetic } multiplication distributes through summation } 1 summed N+l times is clearly N+l ( K f c < N : (a + bk) + (a + b(N-k))} / 2 Q^k^N:2a + bN) 12

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