Abstract
This paper studies the delay constrained multicast capacity of large scale mobile ad hoc networks (MANETs). We consider a MANET that consists of $n_s$ multicast sessions. Each multicast session has one source and $p$ destinations. Each source sends identical information to the $p$ destinations in its multicast session, and the information is required to be delivered to all the $p$ destinations within $D$ time-slots. Assuming the wireless mobiles move according to a two-dimensional i.i.d. mobility model, we first prove that the capacity per multicast session is $O\left(\min\left\{1, (\log p)(\log \left(n_sp\right)) \sqrt{\frac{D}{n_s}}\right\}\right).$ We then propose a joint coding/scheduling algorithm achieving a throughput of $\Theta\left(\min\left\{1,\sqrt{\frac{D}{n_s}}\right\}\right).$ Our simulation results suggest that the same scaling law also holds under random walk and random waypoint models.
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