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The problem of hop-by-hop flow control in a computer network is formulated as a Markov decision process with a cost function composed of the delay of the messages and the buffer constraints. The optimal control is shown to be a linear truncated function of the state and the explicit form is found when the arrival process of the messages is a Bernoulli process. for a renewal arrival process, the long-run average cost of any policy with a linear truncated structure is expressed by a set of linear equations. © 1986 IEEE.
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IFSA 2003
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