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must always be given different channels, even if they transmit the same signal. However, to fully exploit the potential frequency savings, new planning algorithms are needed. Therefore, in our approach to DAB network planning we not only consider the channel assignment aspect, but also the search for ensemble collections that help to reduce the overall frequency demand. In our model, the network is described by a graph whose vertices correspond to the (geographical) areas for which a certain service supply is to be provided. Two vertices are connected by an edge if transmitters in the corresponding areas may interfere. (In practice, the areas are usually polygons on the earth s surface, and edges connect areas that are within a given geometric distance, the so-called block repetition distance.) The goal is to find ensembles that realize the desired service supply, and a corresponding assignment of frequency blocks that prevents interference and minimizes frequency requirements. We call this the ensemble planning problem. Thus an instance of the ensemble planning problem consists of the following items: A set S of services, where each service s S has a positive bandwidth s The area graph G = (V, E), where V is the set of areas and the edge set E is interpreted as the interference relationship between areas The requirements Rv, v V, which denote, for each area v V, the set of services to be supplied in that area The maximum ensemble size M > 0 We generally assume (w.l.o.g.) that all bandwidths and the ensemble size are positive 2S and : S . In the following integers. R and are considered as functions R : V we usually only specify the parameters G, R, and M and assume a corresponding service set S with bandwidths without further notice. A solution to the ensemble planning problem consists of two items, an ensemble assignment and a corresponding block assignment. An ensemble assignment is a relation B V 2S, which assigns to each v V a set Bv = {B : (v, B) B} of ensembles (service sets) that are to be transmitted in the corresponding area. For an ensemble assignment B to be admissible, it must satisfy the supply requirements, and the individual ensembles must not exceed the maximum ensemble size: Rv
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