Insensitive, maximum stable allocations converge to proportional fairness
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We describe a queueing model where service is allocated as a function
of queue sizes. We consider allocations policies that are insensitive to
service requirements and have a maximal stability region. We take a limit
where the queueing model become congested. We study how service is allocated
under this limit. We demonstrates that the only possible limit allocation
is one that maximizes a proportionally fair optimization problem.
This talk is part of the Optimization and Incentives Seminar series.
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