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'icading "thin" layers with D lmIp This is also the idea of invariant imbedding Invariant imbedding in radiative transfer theory is described in 8, Section 3 of Volume 1 In the next section we will generalize the scalar point scatterer case to vector electromagnetic case However, it is to be noted that we have assumed in this section that the point scatterers have negligible coherent mutual interaction Nevertheless, there are cases when the point scatterers are in the neighborhood of each other so that there is strong coherent neighborhood mutual interaction For example, the scatterer can be in clusters (locally dense) or densely distributed (uniformly dense as in dense media) In such cases there can be important coherent multiple scattering and correlated scattering among scatterers in the neighborhood of each other Such effects have been simulated in Volume II.

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Create and randomly initialize a population of NNs; while stopping condition(s) not true do for each individual (or NN) do Select a sample of competitors from the population; for each opponent do for a specified number of times do Play a game as rst player using the NNs as board state evaluators in a game tree; Record if game was won, lost, or drawn; Play another game against the same opponent, but as second player; Record if game was won, lost, or drawn; end end Determine a score for the individual; end Evolve the population for one generation; end Return the best individual as the NN evaluation function; by merging subcomponents, evolved independently from one another A separate population is used to evolve each subcomponent using some EA Representations from each subcomponent is then combined to form a complete olution, which is evaluated to determine a global tness Based on this global tness, some credit ows back to each subcomponent re ecting how well that component collaborated with the others This local tness is then used within the subpopulation to evolve a better solution Potter and De Jong [687] applied this approach to function optimization For an nx -dimensional problem, nx subpopulations are used one for each dimension of the problem Each subpopulation is therefore responsible for optimizing one of the parameters of the problem, and no subpopulation can form a complete solution by itself Collaboration is achieved by merging a representative from each subpopulation The e ectiveness of this collaboration is estimated as follows: Considering the j-th subpopulation, Cj , then each individual, Cj xi , of Cj performs a single collaboration with the best individual from each of the other subpopulations by merging these best components with Cj xi to form a complete solution The credit assigned to Cj xi is simply the tness of the complete solution Potter and De Jong found that this approach does not perform well when problem parameters are strongly interdependent, due to the greediness of the credit assignment approach To reduce greediness two collaboration vectors can be constructed The rst vector is constructed by considering the best individuals from each subpopulation as described above The second vector chooses random individuals from the other subpopulations, and merges these with Cj xi The best tness of the two vectors is used as the credit for Cj xi In addition to function optimization, Potter and De Jong also applied this approach.

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