Note: This applet merely illustrates the problem and
different paths sets. The estimated performance quantities
are not necessarily accurate.
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This applet demonstrates different routing
strategies for large scale wireless multihop networks.
The shortest path routes in such a network
typically guide unnecessarily much traffic in the center
of the network and a bottleneck emerges
(growded center effect).
The modelling approach taken here assumes
that the number of nodes tends to infinity and that
the mean number of hops between two nodes is also very large.
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You can draw connections by pressing the left button
of your mouse, and with the middle/right button
a path field to the current location is drawn.
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Source and destination locations for each packet flow are drawn
independently from uniform distribution over the given area
(unit disk or unit square).
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Arrival rate is adjustable via offered load,
a=Λ / μ. Connections arrive
according to a Poisson arrival process with
rate Λ and have a mean holding time of 30 seconds.
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Traffic load is defined as scalar packet flux, and
the graph on bottom left corresponds to normalized scalar packet flux
as a function of r when the packet arrival rate is equal to one,
Λ = 1 pkt/s.
The graphical traffic load illustrates the scalar
flux along a horizontal cut from the origin to boundary, but
the numerical min/max are for whole area (important for unit square).
Large version
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