117 resultados para FIXED POINT


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While others have attempted to determine, by way of mathematical formulae, optimal resource duplication strategies for random walk protocols, this paper is concerned with studying the emergent effects of dynamic resource propagation and replication. In particular, we show, via modelling and experimentation, that under any given decay (purge) rate the number of nodes that have knowledge of particular resource converges to a fixed point or a limit cycle. We also show that even for high rates of decay - that is, when few nodes have knowledge of a particular resource - the number of hops required to find that resource is small.

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This paper is concerned with evaluating the performance of loss networks. Accurate determination of loss network performance can assist in the design and dimensioning of telecommunications networks. However, exact determination can be difficult and generally cannot be done in reasonable time. For these reasons there is much interest in developing fast and accurate approximations. We develop a reduced load approximation which improves on the famous Erlang fixed point approximation (EFPA) in a variety of circumstances. We illustrate our results with reference to a range of networks for which the EFPA may be expected to perform badly.

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Hand-made spotted gum column on edge of outdoor room.

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Hand-drawn elevation.

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Beach elevation of renovated existing cottage.

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Lattice behind pull-down blind to boat house.

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Timber framing to new bath house (centre), with existing buildings to either side.

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New bath house under construction (centre), with existing buildings to either side.

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Bath house under construction, as seen looking towards water from deck area.

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As seen looking towards water from deck area.

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New bath house (centre), with existing buildings to either side.

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Existing boat house undergoing renovations.

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Timber framing to new bath house.

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Timber framing to new bath house (centre), with existing buildings to either side.

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Section taken through new bath house.