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From (7), the minimum latency solution is (8).
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The minimum latency and minimum area solutions of our model are 13.20 and 7.24% better on the average than the model that ignores multiplexers.
The solution to (5) with minimum latency is (6).
The result is a minimum latency equal to two times the duration of a slot.
An improved approximation ratio for the minimum latency problem.
A hard combinatorial problem is considered as case of study, the Minimum Latency Problem (MLP).
When the path loss exponent is 2, EEMC also achieves minimum latency.
This paper investigates the problem of Minimum Latency Broadcast Scheduling in Duty-Cycled (MLBSDC) WSNs.
This architecture provides the maximum bandwidth to the components, and the minimum latency access to memory modules.
In this paper we address a minimum latency problem and propose a multi-start strategy for solving it.
In this paper, we have studied the minimum latency broadcast scheduling problem in duty-cycled WSNs.
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